EPA
United States
Environmental Protection
Agency
Industrial Environmental Research
Laboratory
Research Triangle Park NC 2771 1
EPA 600 9-82-005b
July 1982
Research and Development
Third Symposium on the
Transfer and
Utilization of Participate
Control Technology:
Volume II. Electrostatic
Precipitators
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EPA-600/9-82-005b
THIRD SYMPOSIUM ON THE
TRANSFER AND UTILIZATION OF
PARTICULATE CONTROL TECHNOLOGY
VOLUME II. ELECTROSTATIC PRECIPITATORS
Compiled by:
P.P. Venditti, J.A. Armstrong, and M. Durham
Denver Research Institute
P.O. Box 10127
Denver, Colorado 80208
Grant Number: R805725
Project Officer
Dale L. Harmon
Office of Environmental Engineering and Technology
Industrial Environmental Research Laboratory
Research Triangle Park, NC 27711
Prepared for:
INDUSTRIAL ENVIRONMENTAL RESEARCH LABORATORY
OFFICE OF RESEARCH AND DEVELOPMENT
U.S. ENVIRONMENTAL PROTECTION AGENCY
RESEARCH TRIANGLE PARK, NC 27711
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DISCLAIMER
This report has been reviewed by the Industrial Environmental
Research Laboratory-Research Triangle Park, North Carolina, Office of
Research and Development, U.S. Environmental Protection Agency, and
approved for publication. Approval does not signify that the contents
necessarily reflect the views and policies of the U.S. Environmental
Protection Agency, nor does mention of trade names or commercial products
constitute endorsement or recommendation for use.
ii
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ABSTRACT
The papers in these four volumes of Proceedings were presented at the
Third Symposium on the Transfer and Utilization of Particulate Control
Technology held in Orlando, Florida during 9 March through 13 March 1981,
sponsored by the Particulate Technology Branch of the Industrial Environ-
mental Research Laboratory of the Environmental Protection Agency and
coordinated by the Denver Research Institute of the University of Denver.
The purpose of the symposium was to bring together researchers,
manufacturers, users, government agencies, educators and students to
discuss new technology and to provide an effective means for the transfer
of this technology out of the laboratories and into the hands of the users.
The three major categories of control technologies — electrostatic
precipitators, scrubbers, and fabric filters—were the major concern of the
symposium. These technologies were discussed from the perspectives of
economics; new technical advancements in science and engineering; and
applications. Several papers dealt with combinations of devices and
technologies, leading to a concept of using a systems approach to partic-
ulate control rather than device control. Additional topic areas included
novel control devices, high temperature/high pressure applications, fugitive
emissions, and measurement techniques.
These proceedings are divided into four volumes, each volume contain-
ing a set of related session topics to provide easy access to a unified
technology area.
ill
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VOLUME II
Paqe
VOLUME I. COAL FIRED BOILERS—CONTENTS ix
VOLUME III. PARTICULATE CONTROL DEVICES—CONTENTS . . . xiii
VOLUME IV. ATYPICAL APPLICATIONS—CONTENTS xviii
Section A - Fundamentals
MATHEMATICAL MODELING OF IONIC
CONDUCTION IN FLY ASH LAYERS 1
R.B. Mosley, J.R. McDonald and L.E. Sparks
MEASUREMENTS OF ELECTRICAL PROPERTIES
OF FLY ASH LAYERS 13
R.B. Mosley, P.R. Cavanaugh, J.R. McDonald and L.E. Sparks
LASER DOPPLER ANEMOMETER MEASUREMENTS OF PARTICLE
VELOCITY IN A LABORATORY PRECIPITATOR 25
P.A. Lawless, A.S. Damle, A.S. Viner, E.J. Shaughnessy and
L.E. Sparks
PROGRESS IN MODELING BACK CORONA 35
P.A. Lawless
A COMPUTER MODEL FOR ESP PERFORMANCE 44
P.A. Lawless, J.W. Dunn and L.E. Sparks
MEASUREMENT AND INTERPRETATION OF CURRENT
DENSITY DISTRIBUTION AND CHARGE/MASS DATA 54
M. Durham, G. Rinard, D. Rugg and L.E. Sparks
THE RELATIONSHIP BETWEEN GAS STREAM TURBULENCE
AND COLLECTION EFFICIENCY IN A LAB-SCALED
ELECTROSTATIC PRECIPITATOR 66
B.E. Pyle, J.R. McDonald, W.B. Smith
PARTICLE DEPOSITION PROFILES AND REENTRAINMENT
IN A WIRE-PLATE ELECTROSTATIC PRECIPITATOR 76
E. Arce-Medina and R.M. Felder
PARTICLE TRANSPORT IN THE EHD FIELD 87
T. Yamamoto
SURFACE REENTRAINMENT OF COLLECTED FLY ASH IN
ELECTROSTATIC PRECIPITATORS 97
M. Mitchner, MJ. Fisher, D.S. Gere, R.N. Leach and S.A. Self
V
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VOLUME II CONTENTS (cont.)
Page
ELECTROMECHANICS OF PRECIPITATED ASH LAYERS 109
G.B. Moslehi and S.A. Self
EXPERIMENTAL MEASUREMENTS OF THE EFFECT OF
TURBULENT DIFFUSION ON PRECIPITATOR EFFICIENCY 120
G.L. Leonard, M. Mitchner and S.A. Self
CAN REENTRAINMENT BE EXPLAINED USING A NEW
PRECIPITATOR FORMULA? 130
S. Maartmann
A LABORATORY FURNACE FOR THE PRODUCTION OF
SYNTHETIC FLY ASH FROM SMALL COAL SAMPLES 141
K.M. Sullivan
COMPUTER SIMULATION OF THE WIDE PLATE
SPACING EFFECT 149
E.A. Samuel
SIMULTANEOUS MEASUREMENTS OF AERODYNAMIC SIZE
AND ELECTRIC CHARGE OF AEROSOL PARTICLES IN REAL
TIME ON A SINGLE PARTICLE BASIS 160
M.K. Mazumder, R.G. Renninger, T.H. Chang,
R.W. Raible, W.G. Hood, R.E. Ware and R.A. Sims
APPLICATION OF LASER DOPPLER INSTRUMENTATION TO
PARTICLE TRANSPORT MEASUREMENTS IN AN ELECTROSTATIC
PRECIPITATOR 169
M.K. Mazumder, W.T. Clark III, R.E. Ware, P.C. McLeod,
W.G. Hood, J.E. Straub and S. Wanchoo
THE APPLICATION OF MEASUREMENTS OF AEROSOL
CHARGE ACQUISITION BY BIPOLAR IONS TO THE PROBLEM
OF BACK CORONA 179
R.A. Fjeld, R.O. Gauntt, G.J. Laughlin and A.R. McFarland
IDENTIFICATION OF BACK DISCHARGE SEVERITY 189
S. Masuda and Y. Nonogaki
Section B - Operations and Maintenance
MODELING OF ELECTROSTATIC PRECIPITATORS WITH RESPECT
TO RAPPING REENTRAINMENT AND OUTLET OPACITY 199
M.G. Faulkner, W.E. Farthing, J.R. McDonald and L.E. Sparks
NEW PRECIPITATOR TECHNOLOGY FOR PARTICULATE
CONTROL 208
J.R. Zarfoss
vi
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VOLUME II CONTENTS (cont.)
Page
AN APPLICATION SUMMARY OF HIGH ENERGY SONIC
CLEANING APPLIED TO ELECTROSTATIC PRECIPITATORS 218
M.J. Berlant
THE IMPACT OF INTELLIGENT PRECIPITATOR CONTROLS 230
N.Z. Shilling, R.O. Reese and J.A. Fackler
AN ENERGY MANAGEMENT SYSTEM FOR
ELECTROSTATIC PRECIPITATORS 242
R.R. Crynack and M.P. Downey
RELATIONSHIP BETWEEN ELECTROSTATIC PRECIPITATOR
PERFORMANCE AND RECORDKEEPING PRACTICES . . . ' . . . .252
S.P. Schliesser
AN OPERATION AND MAINTENANCE PROGRAM FOR
A PHOSPHATE ROCK ELECTROSTATIC PRECIPITATOR 262
D.B. Rimberg
Section C - Advanced Design
ELECTROSTATIC PRECIPITATOR PERFORMANCE
WITH PULSE EXCITATION 273
D. Rugg, M. Durham, G. Rinard and L.E. Sparks
DEVELOPMENT OF A CHARGING DEVICE FOR HIGH-RESISTIVITY
DUST USING HEATED AND COOLED ELECTRODES 283
G. Rinard, M. Durham, D. Rugg and L.E. Sparks
THE EVALUATION OF NOVEL ELECTROSTATIC PRECIPITATOR
SYSTEMS USING A TRANSPORTABLE PROTOTYPE .295
G. Rinard, M. Durham, D. Rugg, J. Armstrong,
L.E. Sparks and J.H. Abbott
ANALYSIS OF THE ELECTRICAL AND CHARGING
CHARACTERISTICS OF A THREE ELECTRODE PRECHARGER . . . .304
K.J. McLean
PARTICLE CHARGING IN AN ELECTROSTATIC
PRECIPITATOR BY PULSE AND DC VOLTAGES 314
L.E. Sparks, G.H. Ramsey, R.E. Valentine and J.H. Abbott
PARTICLE COLLECTION IN A TWO STAGE ELECTROSTATIC
PRECIPITATOR WITH VARIOUS COLLECTOR STAGES 326
L.E. Sparks, G.H. Ramsey, R.E. Valentine and J.H. Abbott
HIGH INTENSITY IONIZER DEVELOPMENT 334
M.H. Anderson, J.R. McDonald, J.P. Gooch and D.V. Giovanni
vii
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VOLUME II CONTENTS (cont.)
Page
DEMONSTRATION OF AIR POLLUTION SYSTEMS HIGH
INTENSITY IONIZER/ELECTROSTATIC PRECIPITATOR ON
AN OIL-FIRED BOILER 349
G.A. Raemhild, A. Prem and F. Weisz
PRIMARY AND SECONDARY IONIZATION IN AN
ELECTRON BEAM PRECIPITATOR SYSTEM 358
W.C. Finney, L.C. Thanh, J.S. Clements and R.H. Davis
INFLUENCE ON PARTICLE CHARGING OF ELECTRICAL
PARAMETERS AT DC AND PULSE VOLTAGES '. . 370
H.J. Joergensen, J.T. Kristiansen and P. Lausen
BOXER-CHARGER MARK III AND ITS
APPLICATION IN ESP'S 380
S. Masuda, H. Nakatani and A. Mizuno
THE PERFORMANCE OF AN EXPERIMENTAL
PRECIPITATOR WITH AN ALL-PLATE ZONE 390
J. Dalmon
THE PHYSICS OF PULSE ENERGIZATION OF
ELECTROSTATIC PRECIPITATORS 404
L. Menegozzi and P.L. Feldman
ADVANCED ELECTRODE DESIGN FOR
ELECTROSTATIC PRECIPITATORS 405
S. Bernstein, K. Ushimaru and E.W. Geller
Section D - Industrial Applications
PROBLEMS IN APPLYING AN ELECTROSTATIC
PRECIPITATOR TO A SALVAGE FUEL-FIRED BOILER 415
C.R. Thompson
THE APPLICATION OF ELECTROSTATIC PRECIPITATORS
TO BOILERS FIRING MULTIPLE FUELS 425
R.L. Bump
AUTHOR INDEX 435
viii
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VOLUME I
COAL FIRED BOILERS
Section A - Fabric Filters
Page
COAL PROPERTIES AND FLY ASH FILTERABILITY 1
R. Dennis, J.A. Dirgo and L.S. Hovis
PULSE-JET FILTRATION WITH ELECTRICALLY
CHARGED FLYASH 11
R.P. Donovan, L.S. Hovis, G.H. Ramsey and J.H. Abbott
ELECTRICALLY CHARGED FLYASH EXPERIMENTS IN A
LABORATORY SHAKER BAGHOUSE 23
L.S. Hovis, J.H. Abbott, R.P. Donovan and C.A. Pareja
ELECTROSTATIC AUGMENTATION OF FABRIC FILTRATION .... 35
D.W. VanOsdell, G.P. Greiner, G.E.R. Lamb and L.S. Hovis
FABRIC WEAR STUDIES AT HARRINGTON STATION 45
R. Chambers, K. Ladd, S. Kunka and D. Harmon
SPS PILOT BAGHOUSE OPERATION 55
K. Ladd, W. Hooks, S. Kunka and D. Harmon
REVIEW OF SPS INVESTIGATION OF HARRINGTON STATION
UNIT 2 FABRIC FILTER SYSTEM 65
K. Ladd, S. Kunka
A SUMMARY OF PERFORMANCE TESTING OF THE APITRON
ELECTROSTATICALLY AUGMENTED FABRIC FILTER 75
D. Helfritch and L. Kirsten
FABRIC FILTER OPERATING EXPERIENCE FROM SEVERAL
MAJOR UTILITY UNITS 82
O.F. Fortune, R.L. Miller and E.A. Samuel
EVALUATION OF THE 25 MW KRAMER STATION BAGHOUSE:
TRACE ELEMENT EMISSION CONTROL 94
M.W. McElroy and R.C. Carr
CHARACTERIZATION OF A 10 MW FABRIC FILTER
PILOT PLANT 96
W.B. Smith, K.M. Gushing and R.C. Carr
SPECIFYING A FABRIC FILTER SYSTEM 107
R.L. Ostop and D.A. Single
ix
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VOLUME I CONTENTS (cont.)
Paae
EVALUATION OF THE 25 MW KRAMER STATION BAGHOUSE:
OPERATIONAL FACTORS IN PARTICULATE MATTER
EMISSION CONTROL 118
R.C. Carr and M.W. McElroy
PULSE-JET TYPE FABRIC FILTER EXPERIENCE AT AIR TO
CLOTH RATIOS OF 5 TO 1 ON A BOILER FIRING PULVERIZED
COAL 120
G.L. Pearson
SELECTION AND OPERATION OF BAGHOUSES AT R.D. NIXON
STATION, UNIT #1 129
R.C. Hyde, J. Arello and DJ. Huber
POTENTIAL FOR IMPROVEMENT IN BAGHOUSE DESIGN 138
R.M. Jensen
REVIEW OF OPERATING AND MAINTENANCE EXPERIENCES WITH
HIGH TEMPERATURE FILTER MEDIA ON COAL-FIRED BOILERS . . .148
L.K. Crippen
Section B - Electrostatic Precipitators
PILOT DEMONSTRATION OF THE PRECHARGER-COLLECTOR
SYSTEM 157
P. Vann Bush, Duane H. Pontius
REMEDIAL TREATMENTS FOR DETERIORATED HOT SIDE
PRECIPITATOR PERFORMANCE 165
R.E. Bickelhaupt
EVALUATION OF THE UNITED McGILL ELECTROSTATIC
PRECIPITATOR 176
D.S. Ensor, P.A. Lawless, A.S. Damle
PREDICTING THE EFFECT OF PROPRIETARY CONDITIONING
AGENTS ON FLY ASH RESISTIVITY 185
R.J. Jaworowski and J.J. Lavin
SO, CONDITIONING TO ENABLE ELECTROSTATIC
PRECIPITATORS TO MEET DESIGN EFFICIENCIES 197
J.J. Ferrigan, III
ENHANCED PRECIPITATOR COLLECTION EFFICIENCIES
THROUGH RESISTIVITY MODIFICATION 206
D.F. Mahoney
X
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VOLUME I CONTENTS (cont.)
Page
DEVELOPMENT OF A NEW SULFUR TYPE ASH CONDITIONING . . . .216
R.H. Gaunt
OPERATING EXPERIENCE WITH FLUE GAS CONDITIONING
SYSTEMS AT COMMONWEALTH EDISON COMPANY 226
L.L. Weyers and R.E. Cook
THE APPLICATION OF A TUBULAR WET ELECTROSTATIC
PRECIPITATOR FOR FINE PARTICULATE CONTROL AND
DEMISTING IN AN INTEGRATED FLY ASH AND SO2 REMOVAL
SYSTEM ON COAL-FIRED BOILERS 236
E. Bakke and H.P. Willett
FIELD EVALUATIONS OF AMMONIUM SULFATE CONDITIONING
FOR IMPROVEMENT OF COLD SIDE ELECTROSTATIC PRECIPITATOR
PERFORMANCE 237
E.G. Landham, Jr., G.H. Marchant, Jr., J.P. Gooch and
R.F. Altaian
EVALUATION OF PERFORMANCE ENHANCEMENT OBTAINED
WITH PULSE ENERGIZATION SYSTEMS ON A HOT SIDE
ELECTROSTATIC PRECIPITATOR 253
W. Piulle, L.E. Sparks, G.H. Marchant, Jr. and J.P. Gooch
A NEW MICROCOMPUTER AND STRATEGY FOR THE CONTROL
OF ELECTROSTATIC PRECIPITATORS 265
K.J. McLean, T.S. Ng, Z. Herceg and Z. Rana
ASSESSMENT OF THE COMMERCIAL POTENTIAL FOR THE HIGH
INTENSITY IONIZER IN THE ELECTRIC UTILITY INDUSTRY . . . .272
J. S. Lagarias, J. R. McDonald and D. V. Giovanni
APPLICATION OF ENERGY CONSERVING PULSE ENERGIZATION
FOR PRECIPITATORS—PRACTICAL AND ECONOMIC ASPECTS . . . .291
H. H. Petersen and P. Lausen
Section C - Dry SO2 Scrubbers
SO2 REMOVAL BY DRY INJECTION AND SPRAY ABSORPTION
TECHNIQUES 303
E.L. Parsons, Jr., V. Boscak, T.G. Brna and R.L. Ostop
DRY SCRUBBING SO2 AND PARTICULATE CONTROL 313
N.J. Stevens, G.B. Manavizadeh, G.W. Taylor and M.J. Widico
FIBER AND FABRIC ASPECTS FOR SO2 DRY SCRUBBING
BAGHOUSE SYSTEMS 323
L. Bergmann
xi
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VOLUME I CONTENTS (cont.)
TWO-STAGE DRY FLUE GAS CLEANING USING CALCIUM
ALKALIS 333
D.C. Gehri, D.F. Dustin and SJ. Stachura
CONTROL OF SULFUR DIOXIDE, CHLORINE, AND TRACE
ELEMENT EMISSIONS FROM COAL-FIRED BOILERS BY FABRIC
FILTRATION 341
R.J. Demski, J.T. Yeh and J.I. Joubert
Section D - Scrubbers
FLYASH COLLECTION USING A VENTURI SCRUBBER—MINNESOTA
POWER'S COMMERCIAL OPERATING EXPERIENCE 352
C.A. Johnson
AUTHOR INDEX 361
xii
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VOLUME III
PARTICULATE CONTROL DEVICES
Section A - Scrubbers
Page
THE CALVERT SCRUBBER 1
S. Calvert, R.G. Patterson and S. Yung
FLUX FORCE/CONDENSATION SCRUBBER SYSTEM
FOR COLLECTION OF FINE PARTICULATE EMISSIONS
FROM AN IRON MELTING CUPOLA 10
S. Calvert and D.L. Harmon
DEMONSTRATION OF HIGH-INTENSITY-IONIZER-ENHANCED
VENTURI SCRUBBER ON A MAGNESIUM RECOVERY
FURNACE FUME EMISSIONS 21
A. Prem, M.T. Kearns and D.L. Harmon
A NEW ENTRY IN THE HIGH EFFICIENCY SCRUBBER FIELD .... 33
L.C. Hardison and F. Ekman
PERFORMANCE OF PARTICULATE SCRUBBERS AS
INFLUENCED BY GAS-LIQUID CONTACTOR DESIGN
AND BY DUST FLOCCULATION 43
K.T. Semrau and R.J. Lunn
INVESTIGATION OF VENTURI SCRUBBER EFFICIENCY
AND PRESSURE DROP 51
R. Parker, T. Le and S. Calvert
SCRUBBER TECHNOLOGY AND THE INTERACTION OF
A UNIQUE STRUCTURE AS MIST ELIMINATOR 60
G.C. Pedersen
NOVEL ANNULAR VENTURI SCRUBBER DESIGN REDUCES
WASTE DISCHARGE PROBLEMS 71
H.P. Beutner
CONSIDERATION OF THE PERTINENT DESIGN AND
OPERATING CHARACTERISTICS ESSENTIAL FOR
OPTIMIZATION OF VENTURI SCRUBBER PERFORMANCE 80
H.S. Oglesby
APPLICATION OF SCRUBBERS FOR PARTICULATE
CONTROL OF INDUSTRIAL BOILERS 90
M. Borenstein
xiii
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VOLUME III CONTENTS (cont.)
Paae
APPLICATION OF HIGH ENERGY VENTURI SCRUBBERS
TO SEWAGE INCINERATION 102
F.X. Reardon
AN INCINERATOR SCRUBBER THAT WORKS:
A CASE STUDY Ill
C. Menoher
EVALUATION OF ENTRAINED LIQUOR CONTRIBUTION TO
TOTAL MASS EMISSIONS DOWNSTREAM OF A WET SCRUBBER . . .119
W. David Balfour, L.O. Edwards and H.J. Williamson
Section B - Fabric Filters
A DUAL-BEAM BACKSCATTER BETA-PARTICLE GAUGE
FOR MEASURING THE DUST CAKE THICKNESS ON OPERATING
BAG FILTERS INDEPENDENT OF POSITION 128
R.P. Gardner, R.P. Donovan and L.S. Hovis
DIAGNOSING FILTER FABRIC CAPABILITIES WITH LIGHT
SCATTERING AND NUCLEI DETECTING INSTRUMENTATION . . . .140
R. Dennis, D.V. Bubenick and L.S. Hovis
ACID DEWPOINT CORROSION IN PARTICULATE
CONTROL EQUIPMENT 150
T.E. Mappes, R.D. Terns and K.E. Foster
SECOND GENERATION OF EMISSIONS CONTROL
SYSTEM FOR COKE OVENS 160
J.D. Patton
EFFECTS OF FLYASH SIZE DISTRIBUTION ON THE
PERFORMANCE OF A FIBERGLASS FILTER 171
W.F. Frazier and W.T. Davis
FUNDAMENTAL STUDY OF A FABRIC FILTER
WITH A CORONA PRECHARGER 181
K. linoya and Y. Mori
ECONOMIC EVALUATION FACTORS IN BID
EVALUATIONS—A SENSITIVITY ANALYSIS 193
J.G. Musgrove and J.E. Shellabarger
FLY ASH RE-ENTRAINMENT IN A BAGHOUSE—
WHAT DOES IT COST? 201
J.G. Musgrove
XIV
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VOLUME III CONTENTS (cont.)
Page
WHY PERFORM MODEL STUDY OF FABRIC FILTER
COLLECTOR? 211
W.T. Langan, N.Z. Shilling, W.A. Van Kleunen and O.F. Fortune
EXPERIENCES OF A SMALL INSULATION MANUFACTURER
IN MAINTAINING COMPLIANCE WITH AIR POLLUTION
CONTROL REGULATIONS 221
R.L. Hawks
ADVANCED FABRIC FILTER TECHNOLOGY FOR
DIFFICULT PARTICULATE EMISSIONS 228
H.P. Beutner
DEVELOPMENT OF GUIDELINES FOR OPTIMUM BAGHOUSE
FLUID DYNAMIC SYSTEM DESIGN 238
D. Eskinazi, G.B. Gilbert and R.C. Carr
THEORETICAL ASPECTS OF PRESSURE DROP REDUCTION
IN A FABRIC FILTER WITH CHARGED PARTICLES 250
T. Chiang, E.A. Samuel and K.E. Wolpert
EXPERIMENTAL CORRELATION OF DUST CAKE POROSITY,
AIR-TO-CLOTH RATIO AND PARTICLE-SIZE DISTRIBUTIONS . . . .261
T. Chiang and R.L. Ostop
MODEL FOR DUST PENETRATION THROUGH A
PULSE-JET FABRIC FILTER 270
D. Leith and M.J. Ellenbecker
PERFORMANCES OF DUST LOADED AIR FILTERS 280
C. Kanaoka, H. Emi and M. Ohta
ELECTROSTATICALLY ENHANCED FABRIC
FILTRATION OF PARTICULATES 290
T. Ariman and S.T. McComas
A STAGGERED ARRAY MODEL OF A FIBROUS FILTER
WITH ELECTRICAL ENHANCEMENT 301
F. Henry and T. Ariman
Section C - Granular Beds
AEROSOL FILTRATION BY A COCURRENT MOVING
GRANULAR BED: PENETRATION THEORY 311
T.W. Kalinowski and D. Leith
FUNDAMENTAL EXPERIMENTS ON A GRANULAR BED FILTER . . . .321
K. linoya and Y. Mori
XV
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VOLUME III CONTENTS (cont.)
Page
DRY DUST COLLECTION OF BLAST FURNACE
EXHAUST GAS BY MOVING GRANULAR BED FILTER 332
A. Wakabayashi, T. Sugawara and S. Watanabe
Section D - Novel Devices
IRON AND STEEL AIR POLLUTION CONTROL
USING MAGNETIC SEPARATION 341
D.C. Drehmel, C.E. Ball and C.H. Gooding
TECHNICAL AND ECONOMIC EVALUATION OF TWO
NOVEL PARTICULATE CONTROL DEVICES 353
R.R. Boericke, J.T. Kuo and K.R. Murphy
TM
THE ELECTROSCRUBBER111 FILTER—APPLICATIONS
AND PARTICULATE COLLECTION PERFORMANCE 363
D. Parquet
HIGH EFFICIENCY PARTICULATE REMOVAL WITH
SINTERED METAL FILTERS 373
B.E. Kirstein, W.J. Paplawsky, D.T. Pence and T.G. Hedahl
APPLICATION OF ELECTROSTATIC TECHNIQUES TO
THE REMOVAL OF DUST AND FUME FROM THE
INDUSTRIAL ENVIRONMENT 382
S.A. Hoenig
THE DRY VENTURI 393
A.J. Teller and D.R.J. Roy
FIBER BED FILTER SYSTEM CONTROL OF
WELDING PARTICULATES 398
J.A. Bamberger and W.K. Winegardner
THE USE OF GLASS CAPILLARY FILTERS TO
CLASSIFY ACTINOLITE FIBERS 406
J.W. Gentry, T.C. Chen, S.W. Lin and P.Y. Yu
ULTRA-HIGH EFFICIENCY FILTRATION SYSTEMS
(AIR RECIRCULATION) 417
R.W. Potokar
THE WET WALL ELECTROSTATIC PRECIPITATOR 428
J. Starke, J. Kautz and K-R. Hegemann
xvi
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VOLUME III CONTENTS (cont.)
Page
Section E - Mechanical Collectors
TROUBLESHOOTING MULTIPLE CYCLONES ON
FUEL-OIL-FIRED BOILERS 438
F. Crowson and R.L. Gibbs
COLLECTION EFFICIENCIES OF CYCLONE SEPARATORS 449
P.W. Dietz
ELECTROSTATICALLY AUGMENTED COLLECTION
IN VORTICAL FLOWS 459
P.W. Dietz
HIGH PERFORMANCE CYCLONE DEVELOPMENT 468
W.G. Giles
AUTHOR INDEX 481
xvii
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VOLUME IV
ATYPICAL APPLICATIONS
Section A - Advanced Energy Applications
Page
HIGH TEMPERATURE PARTICLE COLLECTION WITH
A.P.T. EPxP DRY SCRUBBER I
S. Yung, T. Lee. R.C. Patterson, S. Calvert and D.C. Drehmel
PARTICLE COLLECTION IN CYCLONES AT HIGH TEMPERATURE
AND HIGH PRESSURE 2
R. Parker, R. Jain, S. Calvert, D.C. Drehmel and J. Abbott
OPERATING RESULTS OF ELECTROSTATIC PRECIPITATORS
AT HIGH TEMPERATURE AND HIGH PRESSURES 3
P.L. Feldman and K.S. Kumar
CONTROL OF PARTICULATES IN PROCESS AREA 12, SOLVENT
REFINED COAL PROCESS 15
W.H. Wilks, P.O. Wilkinson and J.A. Schlosberg
NON-PLUGGING RETAINING STRUCTURE FOR GRANULAR
BED FILTER FOR HTHP APPLICATION 26
A.M. Presser and J.C. Alexander
PARTICULATE EMISSIONS CONTROL FROM A COAL-FIRED
OPEN-CYCLE MAGNETOHYDRODYNAMICS/STEAM POWER PLANT ... 36
H.H. Wang and T.E. Dowdy
REAL TIME COARSE PARTICLE MASS MEASUREMENTS IN
A HIGH TEMPERATURE AND PRESSURE COAL GASIFIER
PROCESS TREATMENT 46
J. Wegrzyn, J. Saunders and W. Marlow
THE DESIGN, ENGINEERING, AND STARTUP OF A VENTURI
SCRUBBER SYSTEM ON AN OIL SHALE OFF-GAS INCINERATOR ... 55
P.A. Czuchra and J.S. Sterrett
FLUIDIZED-BED COMBUSTION HOT FLUE GAS CLEANUP
PERSPECTIVE ON CYCLONES AND OTHER DEVICES 63
R.F. Henry and W.F. Podolski
PRESSURIZED AND NON-PRESSURIZED ACOUSTIC
AGGLOMERATORS FOR HOT-GAS CLEANUP APPLICATIONS .... 73
K.H. Chou and D.T. Shaw
xviii
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VOLUME IV CONTENTS (cont.)
Page
ALKALIS AND THEIR CONTRIBUTIONS TO CORONA CURRENT
AT HIGH TEMPERATURE AND HIGH PRESSURE 74
R.W.L. Snaddon
HOT GAS CLEANUP IN PRESSURIZED FLUIDIZED
BED COMBUSTION 83
L.N. Rubow and M.G. Klett
VENTURI SCRUBBING FOR CONTROL OF PARTICULATE
EMISSIONS FROM OIL SHALE RETORTING 95
G.M. Rinaldi and R.C. Thurnau
OVERVIEW OF THE DEPARTMENT OF ENERGY'S PRESSURIZED
FLUIDIZED-BED COMBUSTOR CLEANUP TECHNOLOGY PROGRAM . . . 105
W.E. Moore
TM
THE CYCLOCENTRIFUGE --AN ADVANCED GAS/SOLIDS
SEPARATOR FOR COAL CONVERSION PROCESSES 116
P.R. Albrecht, J.T. McCabe and W. Fedarko
Section B - Fugitive Emissions
DEMONSTRATION OF THE USE OF CHARGED FOG IN
CONTROLLING FUGITIVE DUST FROM LARGE-SCALE
INDUSTRIAL SOURCES 125
E.T. Brookman, R.C. McCrillis and D.C. Drehmel
THE CONTROL OF FUGITIVE EMISSIONS USING WINDSCREENS . . .135
D. Carnes and D.C. Drehmel
THE INFLUENCE OF AGGREGATE PILE SHAPE AND
ORIENTATION ON PARTICULATE FUGITIVE EMISSIONS 145
D. Martin
SPRAY CHARGING AND TRAPPING SCRUBBER FOR
FUGITIVE PARTICLE EMISSION CONTROL 155
S. Yung, S. Calvert and D.C. Drehmel
IMPROVED STREET SWEEPER FOR CONTROLLING URBAN
INHALABLE PARTICULATE MATTER 156
S. Calvert, H. Brattin, S. Bhutra, R. Parker and D.C. Drehmel
A WIND TUNNEL FOR DUST ENTRAINMENT STUDIES 168
A.S. Viner, M.B. Ranade, E.J. Shaughnessy, D.C. Drehmel
and B.E. Daniels
xix
-------
VOLUME IV CONTENTS (cont.)
Page
TECHNIQUES AND EQUIPMENT FOR MEASURING INHALABLE
PARTICULATE FUGITIVE EMISSIONS ............ 1/y
H.J. Kolnsberg
BALLOON SAMPLING TO CHARACTERIZE PARTICLE
EMISSIONS FROM FUGITIVE SOURCES ............
J.A. Armstrong and B.C. Drehmel
AN ELECTROSTATICALLY CHARGED FOG GENERATOR FOR
THE CONTROL OF INHALABLE PARTICLES ..........
C.V. Mathai, L.A. Rathbim and D.C. Drehmel
RELATIVE EFFECTIVENESS OF CHEMICAL ADDITIVES
AND WIND SCREENS FOR FUGITIVE DUST CONTROL ....... 210
D.C. Drehmel and B.E. Daniel
PARTICULATE IMPACT COMPARISON BETWEEN CONTROLLED
STACK EMISSIONS FOR A 2000 MW ELECTRICAL GENERATING
STATION ..................... 222
H.E. Hesketh and F.L. Cross
OPERATING EXPERIENCE AND THE TECHNIQUES IN THE
CONTROL OF COAL DUST EMISSIONS FROM LARGE
STORAGE PILE AT NANTICOKE TGS ............ 232
N. Krishnamurthy, W. Whitman and Y.V. Nguyen
Section C - Opacity
MODELING SMOKE PLUME OPACITY FROM PARTICULATE
CONTROL EQUIPMENT ................. 242
D.S. Ensor, P. A. Lawless, S.J. Cowen
TETHERED BALLOON PLUME SAMPLING OF A PORTLAND
CEMENT PLANT ................... 252
J.A. Armstrong, P. A. Russell, M.N. Plooster
THE RELATIONSHIP OF FLY ASH LIGHT ABSORPTION TO
SMOKE PLUME OPACITY ................ 264
S.J. Cowen, D.S. Ensor
Section D - Measurements
A SPECIAL METHOD FOR THE ANALYSIS OF
SULFURIC ACID MISTS ................ 275
P. Urone, R.B. Mitchell, J.E. Rusnak, R.A. Lucas and
J.F. Griffiths
XX
-------
VOLUME IV CONTENTS (cont.)
Page
A MICROCOMPUTER-BASED CASCADE-IMPACTOR
DATA-REDUCTION SYSTEM 285
M. Durham, S. Tegtmeyer, K. Wasmundt and I.E. Sparks
DEVELOPMENT OF A SAMPLING TRAIN FOR STACK
MEASUREMENT OF INHALABLE PARTICULATE 297
A.D. Williamson, W.B. Smith
INHALABLE PARTICULATE MATTER SAMPLING
PROGRAM FOR IRON AND STEEL: AN OVERVIEW
PROGRESS REPORT 306
R.C. McCrillis
DEVELOPMENT OF IP EMISSION FACTORS 317
D.L. Harmon
INHALABLE PARTICULATE EMISSION FACTOR PROGRAM
PURPOSE AND DEVELOPMENT 326
F.M. Noonan and J.H. Southerland
INHALABLE PARTICULATE EMISSION FACTORS FOR BLAST
FURNACE CASTHOUSES IN THE IRON AND STEEL INDUSTRY . . . .335
P.D. Spawn, S. Piper and S. Gronberg
INHALABLE PARTICULATE EMISSIONS FROM VEHICLES
TRAVELING ON PAVED ROADS 344
R. Bohn
QUALITY ASSURANCE FOR PARTICLE-SIZING MEASUREMENTS . . .353
C.E. Tatsch
PARTICULATE EMISSIONS CHARACTERIZATION FOR
OIL-FIRED BOILERS 363
D. Mormile, S. Hersh, B.F. Piper and M. McElroy
A CONTINUOUS REAL-TIME PARTICULATE MASS MONITOR
FOR STACK EMISSION APPLICATIONS 373
J.C.F. Wang, H. Patashnick and G. Rupprecht
Section E - Mobile Sources
STUDIES OF PARTICULATE REMOVAL FROM DIESEL EXHAUSTS
WITH ELECTROSTATIC AND ELECTROSTATICALLY-
AUGMENTED TECHNIQUES 383
J.L. DuBard, M.G. Faulkner, J.R. McDonald, D.C. Drehmel
and J.H. Abbott
xxi
-------
VOLUME IV CONTENTS (cont.)
STUDIES OF PARTICULATE REMOVAL FROM DIESEL EXHAUSTS
WITH MECHANICAL TECHNIQUES 395
M.G. Faulkner, J.L. DuBard, J.R. McDonald, D.C. Drehmel
and J.H. Abbott
UPDATE ON STATUS OF CONNECTICUT'S CONTROL PROGRAM
FOR TRANSPORTATION-RELATED PARTICULATE EMISSIONS .... 406
H.L. Chamberlain and J.H. Gastler
AUTHOR INDEX 413
xxii
-------
MATHEMATICAL MODELING OF IONIC
CONDUCTION IN FLY ASH LAYERS
by: Ronald B. Mosley and Jack R. McDonald
Southern Research Institute
2000 Ninth Avenue, South
Birmingham, Alabama 35255
Leslie E. Sparks
Industrial Environmental Research Laboratory
U.S. Environmental Protection Agency
Research Triangle Park, N.C. 27711
ABSTRACT
Charge transport through the bulk of fly ash layers is discussed in terms
of both mobile and non-mobile ions. It is proposed that charge profiles in
the bulk of the layer may be due to charges which are trapped as a result of
discontinuities in the conduction paths through the layer. Comparisons of the
theoretical potential and electric field profiles with laboratory measurements
show good agreement. The potentials and electric fields generated in the
boundary layers near the electrodes are discussed. Mathematical solutions
appropriate for perfectly blocking electrodes are presented. Mathematical
solutions in the sodium depleted layer near the negative electrode are also
discussed.
INTRODUCTION
With the increasing use of coals which produce high resistivity fly ashes,
there is increasing interest in studying the electrical conduction properties
of fly ash layers. The ability to conduct current through a collected layer
of high resistivity fly ash often plays an important role in limiting the per-
formance of an electrostatic precipitator. In order to develop more effective
ways to improve the conduction properties of fly ash layers, a better under-
standing of the conduction mechanisms is needed.
For instance, in the literature, there seems to be little agreement as to
whether the primary charge carriers are electronic or ionic in nature. The
most convincing evidence on this point is given by Bickelhaupt1'2 who demon-
strated through transference tests that for a large number of representative
fly ashes the current is carried by alkali metal ions (primarily sodium). At
present, it is also uncertain whether the critical value of electric field
which leads to electrical breakdown in the layer develops as a result of the
difficulty in transporting charge through the layer, or as a result of the
difficulty in neutralizing the charges which accumulate near the electrode
interfaces. Although limited theoretical studies3 7 of the electrical pro-
cesses in fly ash layers have been performed, there is presently no compre-
hensive model to describe the conduction processes in fly ash.
The present paper attempts to describe recently measured8 potential and
electric field profiles in fly ash layers in the temperature range 260°C to
400°C. It also speculates as to the nature of the field profiles in thin
layers very near the electrodes.
-------
CONDUCTION IN THE BULK OF THE LAYER
Recent measurements8 of electric field profiles in fly ash layers indi-
cate that appreciable variations of charge density extend into the bulk of
the fly ash layer. Figure 1 schematically represents the observed phenomena.
Under a negative applied potential, the indicated charge separation occurs.
The charge on the electrodes results from the externally applied potential
while the charge separation in the layer can be considered a response to the
field produced by the surface charge.
In order to present a model for qualitative comparison with measured
field and potential profiles, the layer will be treated as a homogeneous layer
of semi-insulating material whose conductivity is proportional to the product
of an effective mobility and charge carrier density. For simplicity, the
charge carriers will be assumed to be sodium ions. Thermal diffusion will be
assumed to make a negligible contribution to the current in the bulk of the
layer.
As sodium ions migrate toward the negative electrode, they may tend to
produce a concentration of positive charge near that electrode. The excess
positive charge density may extend an appreciable distance into the bulk of
the layer. The migrating positive ions leave excess negative ions near the
positive electrode. The excess negative charge may also extend a considerable
distance into the bulk of the layer.
There is a tendency for the loss of positive ions in the bulk to be com-
pensated by other ions which migrate to take their place. This would suggest
that no space charge would occur in the middle of the layer and, consequently,
the electric field would be small and nearly uniform in that part of the layer.
However, measurements indicate that space charge exists in essentially all
parts of the layer.
A possible explanation for the existence of space charge in the center of
the layer lies in the fact that fly ash is not a homogeneous material, but
consists of randomly packed fly ash particles. Within the randomly packed
layer of particles, there are numerous regions which are isolated on one side
from paths of continuity spanning the distance to the electrode on that side
of the region. Such regions, forming small peninsulas of particles, would be
distributed throughout the layer. If positive ions migrate away from these
peninsulas, there are no conducting paths for other positive ions to move in
to replace the ones that were lost. Such isolated regions act somewhat like
localized traps for negative charge. In a similar manner, if small regions
near the negative electrode are isolated from that electrode, then migrating
positive ions could be trapped in these dead-end paths. Much of the charge-
density profiles indicated by the potential measurements mentioned earlier
may be due to such localized charge traps. These apparent charge traps result
from discontinuties in some of the conducting paths through the layer. The
saturation value of charge-density which would occur in one of these localized
traps would be approximately proportional to the macroscopic electric field in
the vicinity of the trap.
-------
The processes described above can be incorporated into a mathematical
model by dividing the layer into region 1 and region 2 as illustrated in
Figure 1. The charge density is negative in region 1 and positive in region
2. First, consider region 1. The current density is given by
j = ebE(x)C(x) , (1)
where
j = current density (A/m2),
e = electronic charge (C),
b = effective mobility of sodium ions (m2/Vs),
E(x) = electric field at position x (V/m),
C(x) = concentration of mobile sodium ions at x (m~3), and
x = position in the layer.
Poisson's equation is
dx £
with
3— = derivative of the electric field (V/m2),
e = permittivity of the layer (As/Vm),
C0 = equilibrium concentration of mobile sodium ions (m~3), and
Q = density of trapped charge (C/m3).
Recall that
Qt - - cxE , (3)
where a is a constant which is determined by the number and size of local
traps. Equations (1), (2), and (3) can be combined to yield
j = ebE ^ + ebC0E + abE2 . (4)
QX
After separating the variables, equation (4) can be integrated to yield
_ e_ ,-abE2 + ebC0E - j ,
x 2a 1abE0z + ebC0E0 - j
,_ r2abE + ,ebC0 - A .
in + ebC0 - AJ
i-2abE0 + ebC0 + f
12abE + ebC0 + A
3
-------
where
A = [(ebC0)2 + 4jab]^
Equation (5) expresses position within the layer as a function of the electric
field. This equation is not easily inverted algebraically to express the
electric field as an explicit function of position. The electric field pro-
file associated with equation (5) can be evaluated directly by varying the
electric field over the appropriate range of values.
Next consider region 2 in which the net charge is positive. The current
equation in region 2 has the same form as equation (1). Poisson's equation
in region 2 becomes
rIF p 1" ,,~.
—- = - [C(x) - C0] + — , (6)
dx e e
with
Qt = 3E , (7)
where Q is the density of trapped charge and $ is a constant which depends
on the number and size of charge traps. Equation (6) and (7) can be combined
with equation (1) to yield
j = EbE + ebC0E - 3bE2 . (8)
CLX
When the variables are separated, equation (8) can be integrated in region 2
to yield
-6 = £- In [
° l
- ebC0E + ,1
2B |3bEg2 - ebC0Eg
r - ebC0 - B
In
where 6 represents the separation of region 1 and region 2, E, is the field
at 6, and 6
B = [(ebC0)2 - 4j0b] 2 . (10)
Once again position is found expressed as an explicit function of electric
field. Field profiles in region 2 can be computed in the same manner as in
region 1. Analytic expressions for the potential profiles are not readily
available in either region 1 or region 2. However, numerical values for the
potential profiles are easily computed from the integral of the field pro-
files. Both the electric field and the potential must be continuous at x = 6.
-------
Figure 2 shows a comparison of the measured and computed potential pro-
files for an applied potential of 3 kV. The average deviation from the
experimental measurements is about 4 percent. The corresponding comparison
of measured and predicted electric field profiles is shown in Figure 3. Note
that the electric field profiles have been extrapolated to the electrodes.
Agreement of the predictions with the measurements is quite good. The values
of the parameters used in the predicted curves are shown in the figures.
These parameters are expressed in SI units. The values of b and C0 in
Figures 2 and 3 correspond to an initial resistivity of 9 x 109 ohm-cm. The
given value of a would require less than 1 percent of the particles to par-
ticipate in the trapping process.
Figure 4 shows a comparison of potential profiles for the same sample
with an applied potential of 20 volts. The predicted potential profiles for
small applied potentials give much poorer agreement with measurements than
do those for the higher applied potentials. A comparison of the electric
field profiles for an applied potential of 20 volts is given in Figure 5. The
reason that equations (5) and (9) give much better agreement with measurements
for the higher applied potentials is not known. It is possible that the space
charge distributions in the layer are influenced more strongly by the elec-
trode interfaces for low applied potentials than for the higher potentials.
CONDUCTION IN THE BOUNDARY LAYER NEAR
THE NEGATIVE ELECTRODE
Electrical transport through fly ash layers is commonly described in
terms of partially blocking electrodes. This terminology refers to situations
in which the charge carriers are not readily transferred from the sample (the
fly ash layers) to the attached electrodes used to impress a potential dif-
ference across the sample. If the electrodes were perfectly blocking, no
charge would be transferred between the sample and the electrodes. For the
case of perfectly blocking electrodes, a condition of steady state conduction
could never be established. In this case charge would continue to build up at
the interfaces until the current was totally suppressed.
In the case of partially blocking electrodes, a sufficient density of
charge accumulates near the interface for some charge to be transferred to
the electrode as a result of the strong fields associated with the space
charge layer. For ionic conduction in fly ash layers, charge carriers are
not supplied by the electrodes. It is believed that the current is carried
in most of the layer by alkali-metal ions (primarily sodium ions). These
ions are extracted from the structure of the fly ash particles and transported
to the surface of the layer at the negative electrode. By chemically re-
acting with the surrounding environment, the charge on the sodium ions is
neutralized and the resulting molecule of reactant precipitates either on
the surface of the ash layer or on the surface of the electrode.
Perhaps some insight into the processes could be gained by considering
the limiting case of perfectly blocking electrodes. Since a steady current
is not possible, the current flowing as the result of a certain applied
potential would decrease until it approached zero. The system would then
be in a state of thermo-dynamic equilibrium. Suppose the law for electrical
-------
transport is adequately represented by the linear diffusion equation
j = -eD ^ + ebE(x)C(x) , (11)
CL^v
where D is the diffusion coefficient, and the other quantities are as pre-
viously defined. The electric field and the ion density are coupled through
Poisson's equation
|| = eC(x)/e . (12)
Suppose the dust layer is quite thick. There are two possible situations that
can occur in the layer. If the field goes to zero in the layer, we have the
case in which the surface charge field is perfectly screened from the interior
of the dust layer by the layer of space charge which develops. This case will
•be called "perfect screening." If the field is reduced to some non-zero value,
this case will be called "imperfect screening."
The space charge layer near the negative electrode in Figure 1 is of
interest. For perfect screening, the electric field near this electrode can
be written as9
E(x) = E(L)/(1 + ^ E(L)(L - x)) (13)
= E(L)/(1 + (L - x)/x )
s
where L is the thickness of the layer. Perfect screening requires that
E2(L) = -25| C(L) . (14)
It is natural to define a screening length
= 2D _ ,2De ,%
Xs ~ bE(L) ~ lebC(L)J ' (15)
where x indicates the distance required for the field to decrease to half its
S
maximum value. It should be pointed out that this screening length is related
to the classical Debye length x_ by
x =
s
XD • (16)
From equation (13), it can be noted that the field will decrease by two orders
of magnitude in about 100 multiples of x .
s
From measurements8 of charge in the layer, a field of about 2 x 108 V/m
was calculated in a temperature of 340°C. Using this field and the Einstein
relation in equation (15), the screening length is found to be about
-------
5 x 10~ °m. It follows that a field of 2 x 108 V/m at the negative electrode
would be screened to a value of 2 x 106 V/m at a distance of 5 x 10~8m from
the electrode. Even though the value of 2 x 108 V/m represents a rather
large electric field, it would only exist over a distance of less than 0.05
ym. Breakdown in air over such a short path would not occur. Consequently,
the large charge measured8 in the layer seems compatible with the observation
that electrical breakdown did not occur.
The situation which actually occurs is more similar to imperfect screening.
In this case, the electric field near the negative electrode is given by9
rE(L)cosh [qg(L-x)] + Easinhtafl (L-x)]
lE(L)sinh [a6 (L-x)]
the corresponding potential is
V(x) V( ) + — 1 {E(L)sinh [a^(L-x)] + E£cosh[af, (L-x)] -.
^x2; k n E(L)s-i_nh [a6(L-x2)] + Egcoshfa^L-x^] '
where
a6 = |^ E6 , , (19)
and
Eg2 = E2(L) - |5. |. C(L) . (20)
Figure 6 illustrates the predictions of equations (13) and (17) for conditions
similar to those present when the charge measurements mentioned in reference
8 were performed. Since equilibrium is being discussed, the chemical
potential9
V(L) - V(x2) = In () , (21)
can be used to estimate the total change in ion concentration upon moving a
distance x2 from the negative electrode. Note that a potential difference of
0.5 volts at a temperature of 352°C corresponds to the ion concentration
decreasing by a factor of 101* . For perfect screening, a potential difference
of 0.5 volts corresponds to a value for x2 of about 5 x 10~8m. This illus-
trates how very large electric fields can exist in very thin layers near the
electrodes and not be apparent in measurements with potential probes. Al-
though equations (11) and (12) can be solved in closed form for finite cur-
rents, the solution is somewhat more cumbersome than the equilibrium
approximations and would add little to this qualitative description. The
method of solution and the result are very similar to those used to describe
two ionic species near the positive electrode.
-------
CONDUCTION IN THE BOUNDARY LAYER NEAR
THE POSITIVE ELECTRODE
Sodium ions move away from the region of the positive electrode, leaving
behind a net negative charge due to the uncompensated oxygen ions which were
associated with the sodium ions in the glassy structure of the fly ash par-
ticles. In the case of sodium silicate glasses, the mobility of the oxygen
ions is several orders of magnitude smaller than that of sodium ions. It
seems reasonable to assume that a similar relation between the mobilities
of oxygen and sodium ions would exist in the fly ash. As a result of the
relatively small value of the oxygen ion mobility, a rather large concentra-
tion of oxygen ions might be expected to accumulate near the positive elec-
trode. In order for a steady state to exist it will be necessary for negative
charge to escape at the positive electrode at the same rate at which positive
charge escapes at the negative electrode. Because of the high density of
charge which would result in significant screening of the surface charge field
near the positive electrode, the region which is highly depleted of sodium
ions is expected to be confined to a layer very near the positive electrode.
In this thin layer both negative and positive ions will contribute to the
current. When a steady state exists, both positive and negative ions must
be removed at the same rate. This requires that the average charge currents
be equal. When two ionic species of opposite sign are mobile, an equation
analogous to (11) can be written for each species. These equations would be
coupled through Poisson's equation. It can be shown that the three equa-
tions mentioned can be combined to yield
E-(x) - 1/2 ()2E3(x) + 1/2 ()2[E2(o)
+ 2-) = 0
;
ekT
where
E"(x) = the second derivative of the electric field (V/m3),
e = the electronic charge (C),
k = Boltzmann's constant (Joules/K),
T = absolute temperature (K),
E(x) = the electric field at x (V/m),
E(o) = the electric field at x=o (V/m),
E/ =~- [Ci(o)-K32(o)] (V2/m2),
e = the permittivity of the fly ash (A sec/Vm),
Ci(o) = the concentration of negative ions at x=o (m~3),
8
-------
C2(o) = the concentration of positive ions at x=o (m~3),
bi = the mobility of the negative ions (m2/Vsec),
b2 = the mobility of the positive ions (m2/Vsec),
x = position within the layer (m) ,
ji = the current density of negative ions (A/m2), and
J2 = the current density of positive ions (A/m2).
If a quasi steady state exists in the region in which both ions contribute to
the current, ji - J2. Now suppose that |bi| < < |b2|. With these assumptions,
equation (22) reduces to
E"(x) - l/2fe2E3(x)+l/2(|?)2{E2(o)-E 2- ± x}E(x)+ -_ = 0. (23)
kl kT s
It can be shown by differentiation that equation (23) has the same
solution as
E'(x)+l/2 ^ E2(x)-l/2 (J^) (E2(o)-Es2 - L x} = 0. (24)
This is a first order, non-linear, differential equation whose solution yields
the electric field. This is the same equation that would have resulted if
only the negative ions had been considered. Equation (23) can be linearized
by the transformation
= 2kT_l_dZ
e y(x) dx '
where, y(x) is an arbitrary function. Following the procedure outlined in
reference 9, the solution of equation (24) yields an electric field
(26)
' U '
where Ai(£) and Bi(£) are Airy functions and Ai"(5) and Bi'(?) are the first
derivatives of Ai(£) and Bi(£), respectively. The argument in the Airy
functions is given by
• (27)
The constant KI is to be determined by the boundary conditions. The potential
within the boundary layer is given by
2kT . fAi(g)+KiBl(g) -.
- A1(?o)+KlBi(Co)
„, , „, v .
VW-V(o) - - In ,
-------
where
V(o) = the potential at x=o, and
)2 3[E2(o)-E 21 . (29)
X=0 ^ICTJl S
Notice that, for the case corresponding to perfect screening at the positive
electrode, £0 = 0. The value of the argument £ in equation (27) depends very
sensitively on the value of bi which is not known for fly ash. Both the
electric field and the potential in equations (26) and (28), respectively,
depend on £. Since bi is unknown, it may be more instructive at the present
time to discuss a thin boundary layer solution to equation (22).
For moderate currents and small x, the solution to equation (22) can be
written as
E(x) = Egcoth (f^- x + 6) , (30)
where
B - Arc coth (r^-) , (31)
and
TP _ fi?2 / \ t-Ki. /-i /• \-l-2 ft^)\
Eg = IE (o) - Ci(o)J . \3*-)
The electric field in equation (32) decays from E(o) to Eg for relatively
small values of x. Note from equation (32) that Eg is significantly less
than E(o) only when Ci(o) has a value near that associated with electro-
static screening.
The maximum value of Ci(o) is determined by the processes which are
involved in neutralizing the negative charge at the positive electrode.
The value of E(o) increases with applied potential. As E(o) increases with
the applied potential, GI(O) also increases in such a manner as to screen
the surface charge field from the interior of the layer. When the maximum
value of Ci(o) is reached, the increasing surface charge field is no longer
effectively screened from the interior of the layer. As the applied
potential is further increased, the field in the layer may become suffi-
ciently large to produce electrical breakdown in some of the enclosed
pockets of gas.
ENDNOTES
1. R. E. Bickelhaupt, "Electrical Volume Conduction in Fly Ash" APCA
Journal 24:251, 1974.
2. R. E. Bickelhaupt, "Surface Resistivity and the Chemical Composition of
the Fly Ash", APCA Journal 25(2):148, 1975.
10
-------
3. J. R. McDonald, R. B. Mosley, and L. E. Sparks, "An Approach for De-
scribing Electrical Characteristics of Precipitated Dust Layers", APCA
Journal, 30(4):372, 1980.
4. J. K. McLean, "Factors Affecting the Resistivity of a Particulate Layer
in Electrostatic Precipitators", APCA Journal, 26(9):866-870, 1976.
5. S. Masuda and A. Mizuno, "Flashover Measurements of Back Discharge",
J. Electrostatics, 4:215, 1978.
6. L. C. Thanh, "Back Corona. Part I: Its Formation", J. Electrostatics 6:
139-160, 1979.
7. L. C. Thanh, "A Model for Dielectric Breakdown in Porous Dielectrics",
Third International Symposium on High Voltage Engineering, Milan (1979) .
8. R. B. Mosley, P. R. Cavanaugh, J. R. McDonald, and L. E. Sparks, "Measure-
ments of Electrical Properties of Fly Ash Layers", The Third Symposium on
the Transfer and Utilization of Particulate Control Technology, Orlando,
Florida, 1981.
9. R. B. Mosley and A. T. Fromhold, Jr., "Kinetics of Oxide Film Growth on
Metal Crystals: Space-Charge-Modified Thermal Electron Emission and
Ionic Diffusion. Part 1. Pertinent Equations", Oxidation of Metals 8:19,
1974.
10. G. G. Roberts and R. H. Tredgold, "Double Injection Including Diffusion
Effects", Physics Letters 14(2):94-95, 1965.
POSITIVE ^appnea NEGATIVE
4-
4-
4-
4
4-
4-
+
4-
4-
4-
4-
l
4
4-
—
•""
-
"~"
—
- —
—
~
~ ~ -
~ _
I
.„-
— _
~ —
1 — _
4- +
-j-
+
4-
4-
4- +
4-
+
4-
+ l
4
+
+ T
—
~
I
—
—
-
—
:
-
x=0 REGION 1 X= 5 REGION 2 X=L
4172-53
• EXPERIMENTAL
a - 1.8 x 10-8
(3 = 5x 10-11
b= 1.4 x 10-5
Co = 5 x 1015
POSITION, mm
HIGH POTENTIAL
ELECTRODE
Figure 1. Schematic representation of the charge distribution in a fly ash layer.
11
Figure 2. Comparison of predicted and measured potential
for an applied potential of 3 kV at a temperature
of 371°C.
-------
o
£
• EXPERIMENTAL
a = 1.8 x 10-8
0 = 5x 10-11
b = 1.4 x 10-5
Co = 5 x 1fl15
GROUNDED
ELECTRODE
POSITION, mm
HIGH POTENTIAL
ELECTRODE
i I i i—i—i r
• - EXPERIMENTAL
a= 2.9x10'8
0 = 1x10-11
b = 8x10'4
C_ = 1x1014
-20 I
J I
t 1
GROUNDED
ELECTRODE
23456
POSITION, mm
7 I
HIGH POTENTIAL
ELECTRODE
Figure 3. Comparison of predicted and measured electric
field profile for an applied potential of 3 kV
at a temperature of 371°C.
Figure 4. Comparison of predicted and measured potential
profile for an applied potential of 20 volts at a
temperature of 371°C.
o
o
I I I
- EXPERIMENTAL
a- 2.9x10'8
GROUNDED
ELECTRODE
POSITION, mm
HIGH POTENTIAL
ELECTRODE
Figure 5. Comparison of predicted and measured electric
field profile for an applied potential of 20 volts
at a temperature of 371°C.
It
"
.§,
12
-------
MEASUREMENTS OF ELECTRICAL PROPERTIES
OF FLY ASH LAYERS
By: Ronald B. Mosley, Paul II. Cavanaugh, Jack R. McDonald
Southern Research Institute
2000 Ninth Avenue, South
Birmingham, Alabama 35255
Leslie E. Sparks
Industrial Environmental Research Laboratory
U.S. Environmental Protection Agency
Research Triangle Park, N.C. 27711
ABSTRACT
Measured electric potential and resistivity profiles demonstrate that the
electric field and the charge-carrier densities are nonuniform within the fly
ash layer. An activation energy of 0.88 eV associated with the migration of
alkali metal ions was obtained. A charge as large as 1.8 x 10~5 C was found
to accumulate in the layer as the result of an applied potential. An average
diffusion coefficient of 1.2 x 10~13 m2/s was measured for sodium ions in a
fly ash layer. Electrical breakdown voltages of fly ash layers are displayed
as a function of pressure, thickness, and temperature.
INTRODUCTION
Difficulty in transporting charge through a high resistivity layer col-
lected on the plates often limits the performance of an electrostatic pre-
cipitator (ESP). The limits on performance usually manifest themselves in
limits on the electrical operating conditions of the ESP. It is necessary
not to exceed a certain operating voltage in order to avoid back corona which
is believed to be initiated by electrical breakdown in the dust layer. In
order to understand why back corona occurs and whether remedial technology
can prevent it, it is necessary to understand the processes involved in elec-
trical breakdown of the dust layer. This in turn requires an understanding of
the conduction mechanisms in the dust layer.
Due to limited space, it is not possible to provide a comprehensive list
of references on experimental studies of the electrical properties of fly ash
layers. However, a considerable number of these studies are referred to in
the references which are listed here. The present paper will show the results
of some measurements of (a) potential, electric field, and resistivity pro-
files within the fly ash layer, (b) activation energies for current transport,
(c) the field dependence of resistivity, (d) current-voltage curves, (e)
thermal diffusion coefficient, (f) breakdown properties, and (g) charge
buildup in the layer.
ELECTRICAL CONDUCTION PROPERTIES
In order to study the electrical conduction properties of fly ash layers,
a standard resistivity cell has been modified by inserting potential measuring
13
-------
probes into the layer. The probes consist of fine (No. 36 gauge) platinum
wires stretched across the sample cup at different depths. The wires are
insulated except in the region directly beneath the measuring electrode. A
variety of probe arrangements and spacings have been used. The results of
these different configurations are generally in good agreement. The probes
divide the sample into a number of layers. By measuring the potential drop
across each of these layers, the average field and resistivity in each layer
is easily computed. Any graph which shows the electric potential, the elec-
tric field, or the resistivity as a function of position within the fly ash
layer will be referred to as a profile. Potential profiles for applied
potential up to 100 volts are illustrated in Figure 1. The first observation
pertaining to these profiles is their nonlinear character. Linear potential
profiles would be associated with a uniform electric field. A uniform field
would be expected if no space charge were generated in the layer. A second
observation is the lack of symmetry in the shape of the potential profiles.
The shape of the potential curve suggests that an inflection point exists
somewhere in the layer. An inflection point implies a change in sign of the
space charge density. If the deviation from linearity of the potential pro-
files is caused by space charge associated with migrating ions, then the
skewed shape of the profiles suggests that ions of one sign are appreciably
more mobile than those of the other sign.
The curve marked as initial in Figure 2 shows that the potential profile
in the bulk of the layer is more nearly linear at high than at low values of
applied potential. The other two curves in Figure 2, however, show that the
potential profile in the bulk becomes less linear with passing time under an
applied potential. The second two curves were taken 1 hour and 26 hours,
respectively, after the initial profile.
Figures 1 and 2 show that the potential profiles in the bulk of the layer
tend to become more linear with increasing voltage, but become less linear
with the passage of time while the higher voltages are applied. These trends
may indicate that two different processes are occurring.
One possible explanation of this behavior assumes that a quasi steady-
state charge distribution occurs more quickly at the larger applied potentials.
Suppose that both electrodes are partially blocking and that the positive ions
(sodium) are much more mobile than the negative ones. By partially blocking,
it is meant that neither species of mobile ion is supplied by the electrodes
but that the ions may be removed through chemical reactions with the sur-
rounding gases at the surfaces of the layer. The electrodes are partially
blocking because the rate of the chemical reactions would depend on the con-
centration of free ions near the surfaces of the layer. When a potential is
applied, positive ions migrate toward the negative electrode. Since the
electrode is partially blocking, the positive ions will pile up there until
an equilibrium is established with the surrounding environment such that
positive ions are removed by reacting with the surroundings at the same rate
that they arrive at the surface. The motion of the positive ions will leave
behind relatively immobile negative ions. While a steady state is being
established, the distribution of excess negative ions may penetrate a con-
siderable distance into the layer. Except near the positive electrode the
loss of positive ions tends to be compensated by other positive ions moving
14
-------
in to replace the ones that were lost. Thus, near the positive electrode,
the excess negative charge tends to increase with time. Eventually, the
density of negative ions near the positive electrode will become sufficient
that the negative ions will begin to react with the surrounding environment
at that surface. In order for a steady state to exist, negative ions at the
positive electrode must be removed at the same rate as positive ions at the
negative electrode. A quasi steady state may occur when the positive and
negative charge distributions move near the two electrodes, leaving the
center of the layer nearly charge-neutral. Such a quasi steady state may be
achieved more readily at higher applied potentials and therefore may explain
the linear region of the potential profile in Figure 2. The changes in the
profiles with time may indicate an approach to a true steady state.
Figure 3 shows the electric field profiles which correspond to the po-
tential profiles in Figure 2. First note that the electric fields nearest
the electrodes are considerably larger than those near the center of the
layer. (The average field is indicated by the dashed line.) Also note that
most of the changes with time occurred near the positive electrode. The de-
crease in the electric field near the center of the layer may result from
the increased screening associated with the increased negative charge.
Figure 4 shows electric field profiles for applied potentials of 100,
200, and 400 volts. By comparing the curves in Figure 4 with those in Figure
3, it can be seen that the shapes of the field profiles change not only with
time, but also with applied potential. At the lower applied potentials, the
minimum in the magnitude of the electric field occurs closer to the negative
electrode, while for higher potentials this minimum is closer to the positive
electrode.
Figure 5 shows three potential profiles measured on the same sample under
a reversed potential. The potential was reversed after 26 hours of contin-
uously applied positive potential. The second two curves were taken 1 hour
and 94 hours, respectively, after the first negative potential profile. The
potential profile changes with time.
The corresponding electric field profiles are shown in Figure 6. The
field in the bulk of the layer first increases and then decreases, while the
fields near the electrodes behave in the opposite sequence. The increase in
the field near the positive electrode is consistent with the assumption of a
slow buildup of negative ions. Perhaps the most striking feature of these
field profiles is the extent to which the variations penetrate into the center
of the layer. These variations indicate that significant charge densities of
both signs extend deep into the layer.
The resistivity profiles corresponding to the curves in Figures 5 and 6
are shown in Figure 7. Note that the only significant changes in the resis-
tivity occurred in regions adjacent to the electrodes. In these two regions
the resistivity first decreased and then increased. This behavior corre-
lates relatively well with that of the electric field in the same regions.
Figure 8 shows some electric field profiles for three applied voltages
and five different temperatures. The shape of the field profile, and
15
-------
consequently the charge distribution in the layer, is surprisingly sensitive
to the temperature. The profile is most sensitive to temperature in the range
260°C to 319°C. The reason for the sudden change in charge distribution with
increasing temperature is uncertain. The observed changes would be consistent
with either an increase in ion mobility or an increase in the rate at which
charge is removed at the surfaces. If the charge distribution were charac-
teristic of some types of localized charge traps in the layer, the changes
with increasing temperature might indicate charge escaping from the traps due
to increased thermal energy.
The sensitivity to temperature is further illustrated by the resistivity
profiles displayed in Figure 9 for an applied voltage of 1 kV. These curves
also illustrate how the shape of the charge distribution depends on the
temperature. The sample was divided into five approximately equal layers
by the measuring probes. The variation of the resistivity with electric
field in each of these five layers is shown for two temperatures in Figure
10. Note that the resistivity in layer No. 5 which is adjacent to the
positive electrode has the greatest value for both temperatures. It seems
reasonable to assume that the current through the sample is primarily limited
by layer No. 5. Figure 10 suggests that the resistivity in layer No. 5
decreases approximately exponentially with the electric field in the layer.
This result is not easily explained in terms of barrier suppression by the
electric field. The difficulty in explaining the exponential dependence of
resistivity in terms of barrier suppression lies in the relatively small
values of electric field. Such a description would be applicable only if
the field were much larger than the measured values at some point in the
layer very near the electrode. This would be plausible only if the large
field existed in a layer so thin that it gave little contribution to the
measured potential difference in that region.
The curves shown in Figures 11 and 12 provide strong evidence that the
conduction mechanism involves an activated process. The activation energies
are proportional to the slopes of these curves. In Figure 11, the average
resistivity in the entire sample is plotted as a function of the reciprocal
temperature; in Figure 12, the resistivity in the individual layers is dis-
played in the same manner. In both cases, the slopes of the curves de-
crease at the higher temperatures. For temperatures below 340°C, the average
activation energy is 0.88 eV; for temperatures between 340°C and 385°C, the
average activation energy is 0.46 eV. Although it may appear from Figure 11
that the slopes of the curves, and therefore the activation energies for
temperatures less than 340°C, are independent of the applied voltage, care-
ful analysis shows that the activation energy actually decreases with in-
creasing voltage. For temperatures in the range 340°C to 385°C the activation
energy increases with increasing applied potential. The reason for this in-
crease in activation energy with applied potential is uncertain. Although
it is not shown in Figure 11, it was found that for an applied potential of
3 kV the activation energy is about the same for the entire temperature
range shown.
Figure 13 shows another set of electric field profiles which are of
interest. The profiles are measured for higher applied potentials. In fact
the profile corresponding to a voltage of 6.5 kV was recorded immediately
16
-------
before electrical breakdown at a slightly higher voltage. No dramatic dif-
ferences are apparent in this profile. A maximum measured field of about
9.25 kV/cm occurs in layer No. 5. Such a small electric field cannot explain
electrical breakdown of either the gas or the fly ash particles in the layer.
In order to explain electrical breakdown it must be assumed either that the
local field is much enhanced over the macroscopic value being measured, or
that a large field exists somewhere near the electrode.
In consideration of the first assumption above, a model was recently
presented1 in which the local electric field between fly ash particles is
enhanced by the dielectric polarization of the particles. The enhancement
factor from this model is given by
h = 1 + 1.25 (K-l) (1)
where K is the dielectric constant of the particles. For K = 5, we obtain an
enhancement factor of 6. This would predict a local field of at least 55
kV/cm. According to Paschen's law,2'3'1* this field would be capable of ex-
plaining breakdown in air at 350°C only if the cavity of air were 10~V or
larger in diameter. It does not seem likely that many cavities this large
would exist in the layer. However, the macroscopic field could be extra-
polated to a value somewhat larger than 9 kV/cm near the positive electrode.
The possibility of even larger fields will be discussed later.
Typical current-voltage curves are shown in Figure 14. Although the
current-voltage relationship cannot be accurately represented as a simple
power law, it can be approximated in different ranges of applied potential
by j = aVn, where a is a constant and n is a little greater than 1 for small
V and is about 2 for larger V. Note that the case for n = 2 is indicative
of space charge limited currents.
MEASUREMENT OF THE THERMAL DIFFUSION COEFFICIENT
OF SODIUM IONS IN FLY ASH
The principal equation governing one-dimensional non-steady state dif-
fusion in solids is Pick's second law. For a semi-infinite solid in which the
concentration of diffusing species is maintained constant at one surface, the
solution5 to Fick's second law can be written:
C(x,t) = C(0,t) erfc ( X ) , (2)
2/Dt
where
C(x,t) = the concentration of diffusing species at position x and time t,
C(0,t) = the concentration at the surface which is held constant,
erfc = complementary error function,
x = position in the solid,
D = diffusion coefficient, and
t = time.
17
-------
Equation 2 can be written as:
r _i
n = erfc
; 2/Dt
A plot of r] versus x that yields a straight line implies that D is independent
of the concentration and that its value can be computed from the slope of the
line.
An experiment was performed by placing a layer of low sodium fly ash on
top of a layer of higher sodium fly ash and thermally annealing the sample
at about 538°C for many hours. The sample was then sectioned into layers
about 0.2 mm thick and chemically analyzed for sodium content. In this
manner, a sodium concentration profile was established in the layer and n
was plotted as a function of x. Figure 15 illustrates the results for two
such sets of measurements. The two ashes used in these experiments had
sodium oxide concentrations of 1.7 and 8.2 percent by weight. The measured
values of diffusion coefficient shown in Figure 15 are 1 to 2 orders of
magnitude smaller than are commonly measured in sodium silicate glasses. It
should be pointed out that in computing the diffusion coefficient it was
assumed that all the sodium ions present in the fly ash participate in the
migration process. If only a fraction of the ions migrate, the diffusion
coefficient should be larger.
ELECTRICAL BREAKDOWN OF FLY ASH LAYERS
The phenomenon of back-corona constitutes a severe limit on the operation
of ESPs collecting high resistivity fly ash. It is believed that the condition
of back-corona develops as a result of initial electrical breakdown of the fly
ash layer. The mechanisms of electrical breakdown of the ash layer are not
presently understood. It has long been known that breakdown of the ash layer
often occurs for average fields which are too small to produce breakdown
either in gases or in solids. In order to explain the electrical breakdown
we must explain how the field in the layer is larger than the average field.
The fly ash layer is a two-phase material consisting of solid dielectric
fly ash particles and pockets of gas enclosed between the particles. It is
important to establish which phase of the layer is breaking down electrically.
In an effort to establish the phase in which it occurs, the breakdown voltage
for several ash layers was studied as a function of the gas pressure. A
vacuum system was used to control the pressure. The breakdown voltage-pressure
relations for three layer thicknesses are shown in Figure 16 .
The similarily of the curves in Figure 16 to the well known Paschen's
law1* for electrical breakdown of air should be noted. Although no quantitative
attempt has been made to compare the curves in Figure 16 with Paschen's law
the general characteristics of gaseous breakdown are apparent. In the ranees
of pressure indicated by the dashed curves, no measurements were obtained be-
cause glow discharges occurred from all exposed areas of the high-voltage
side of the circuit. At pressures below about 2 mm Hg the glow discharge
disappeared and the breakdown voltage increased with decreasing pressure.
The present vacuum system could not achieve pressures below about 0.005 mm Hg
18
-------
Note that the low-pressure range of Figure 16 has an expanded scale.
One further indication that the gas in the layer breaks down is contained
in Table 1. Table 1 shows a comparison of breakdown voltages at atmospheric
pressure when the gas is helium to those when the gas is air. The same pro-
cedures were used for air and for helium. The chamber was evacuated to a
pressure of about 0.01 mm Hg and then either helium or laboratory air was
added to bring the chamber to atmospheric pressure. The fly ash layers con-
taining helium broke down at about half the voltage of those containing air.
These breakdown measurements were performed at room temperature.
TABLE 1. COMPARISON OF LAYER BREAKDOWN VOLTAGES
IN HELIUM AND IN AIR
Helium Air
Sample 1234 5678
Thickness (mm) 6 6 6-6 6 6 6 6
Breakdown Voltage
(kV) 3.3 2.9 3.1 3.95 7.3 6.45 6.0 6.25
Average (kV) 3.31 6.50
Figure 17 illustrates breakdown voltage as a function of layer thickness.
The room temperature (22°C) set of curves illustrates breakdown for two dif-
ferent ashes under two different conditions of heat treatment. The unheated
samples indicate ashes which had been in laboratory air for months. The heat-
treated ashes were held at 260°C for several hours immediately before being
tested. The tests were performed near room temperature. The intent of the
heat treatment was to remove moisture from the surface of the particles. The
measurements performed at the higher temperatures used ash No. 1 which had
been held at 800°C overnight to volatilize any hydrocarbons present. Although
these curves illustrate the decrease in the breakdown strength of air with
increasing temperature, there seems to be an even greater effect of the
temperature on the local field which leads to the breakdown. Figure 8 sug-
gests that this reduction in the local field could be due to the reduced
contribution from space charge in the layer.
MEASUREMENT OF THE CHARGE BUILDUP IN THE LAYER
The profiles illustrated in the first nine figures of this paper indicate
that space charge distributions exist in the fly ash layer which has been
stressed by an applied potential. If this space charge consists of ions of
relatively low mobility, it may be possible to measure the charge in the layer
19
-------
by removing the power source and measuring the charge which flows in an exter-
nal circuit when the electrodes of the sample are shorted. Figure 18 shows
the time dependence of the current measured by an electrometer connected
between the electrodes of a sample which has experienced the application of
3 kV for different lengths of time. The currents have opposite signs to
those when the potential was applied. The current is also about 3 orders of
magnitude smaller than when the potential was applied. The background current
or noise was somewhat smaller than the level indicated as noise in Figure 18.
The areas under these curves represent the charge which flows through the
electrometer. The implication is that at least this much charge was contained
in the fly ash layer. These values of charge are indicated in Figure 18.
From these curves, it is apparent that the charge in the layer builds up
rather slowly. Although it is not evident in Figure 18, there were some
indications that a saturation of charge is approached. For instance, it
was found that about the same charge was accumulated in 16.5 hours at 3 kV
as was accumulated in 64 hours at 2 kV.
In order to better appreciate the implications of the fly ash layer con-
taining 1.8 x 1CF5C of charge, let's apply Poisson's equation:
E(£) - E(0) = ^ 1.8 x 10- C
(4.4X10-11 £-) 2.03 x 10-V
Vm
where
E(£) - E(0) = the total change in the electric field due to charge Q,
Q = total charge in the layer,
e = permittivity, and
A = cross sectional area of the layer.
This value of electric field is very much greater than any that were measured
by the potential probes. Such large fields could only exist in very thin
layers near the electrodes. According to measurements2'3 of breakdown field
in air for very small electrode spacings, such large fields can only exist
over distances of the order 1 urn or less without producing breakdown of the
air. If we suppose that 1.8 x 10~5C of charge is distributed uniformly in a
layer 1 ym thick at the electrode, the charge carrier density in this layer
would be 5.5 x 1022 ions/m3 . This number is quite small in comparison to the
equilibrium density of sodium ions present in the fly ash.
SUMMARY
Potential profiles in the layer are found to be nonlinear indicating a
buildup of space charge in the layer. The electric field profiles indicate
charge distributions of opposite signs near the two electrodes. These
charge distributions are sensitive to both temperature and applied voltage.
The potential and field profiles are observed to change with time. The
resistivity is found to vary somewhat exponentially with electric* field.
20
-------
Below 340°C the average activation energy is 0.88 eV. Above 340°C and below
3 kV the average activation energy is 0.46 eV and increases with applied
potential. The electric field profile does not change dramatically as elec-
trical breakdown is approached. An average diffusion coefficient of 1.2 x
10~13 m2/s is measured for sodium ions in fly ash at 538°C. The breakdown
voltage pressure relationship for fly ash layers in air at room temperature
is very similar to Paschen's law. In a helium environment, fly ash layers
break down at about half the voltage as in an air environment. Breakdown of
the layer is found to depend on the temperature. The charge which builds up
in the layer under the action of an applied voltage was found to reach
values of 1.8 x 10~5C.
ENDNOTES
1. J. R. McDonald, R. B. Mosley, and L. E. Sparks, "An Approach for Describing
Electrical Characteristics of Precipitated Dust Layers," APCA Journal, 30,
(4):372-376 (1980).
2. L. C. Thanh, "Back Corona, Part I: Its Formation," Journal of Electro-
statics, 6:139-160 (1979).
3. M. Knoll, F. Ollendorff, and R. Rompe, Gasentladungstabellen. Springer
Verlag, Berlin, 1935. p. 83.
4. L. B. Loeb, Fundamental Processes of Electrical Discharge in Gases.
John Wiley and Sons, Inc., New York, NY, 1939. p. 410 ff.
5. T. Dosdale and A. P. Morris, "The Evaluation of Diffusion Coefficients
from Concentration Profiles in Semi-infinite Solids," Philosophical
Magazine A, 42(3):369-384 (1980).
POSITIVE POLARITY
Figure 1. Potential profiles for positive applied
potentials from 10 to WO volts at 404°C.
Figure 2, Potential profiles for positive applied
potential of 1642 volts taken at three
different times at 404°C.
21
-------
POSITIVE POLARITY
I I I
• INITIAL
V AFTER 1 HOUR
-1 L_ • AFTER 26 HOURS
AVERAGE
POSITIVE POLARITY
Figure 3. Electric field profiles for positive applied
potential of 1642 volts taken at three
different times at 404°C.
Figure 4. Electric field profiles for positive applied
potentials of 100, 200, and 400 volts at
404°C.
-igure 5. Potential profiles for negative applied
potential of 1594 volts taken at three
different times at 404°C.
NEGATIVE POLARITY
NEGATIVE POLARITY
I
I
• INITIAL
T AFTER 1 HOUR
• AFTER 94 HOURS
--- AVERAGE
I '
• INITIAL
T AFTER 1 HOUR
• AFTER 94 HOURS
Figure 6.
Electric field profiles for negative applied
potential of 1594 volts taken at three
different times at 404°C.
Figure 7. Resistivity profiles for negative applied
potential of 1594 volts taken at three
different times at 404°C.
Figure 8.
Electric field profiles for positive applied
potentials of 0.5, 1.0, and 2.0 kV at five
different temperatures.
22
-------
1012
— HIGH POTENTIAL
O LAYER 1
• LAYER 2
• LAYER 3
0 LAYER 4
& LAYER 5
A AVG.
Figure 9. Resistivity profiles for positive potential
of 1 kv and five temperatures.
1010 —
1 2
ELECTRIC FIELD, kV/cm
Figure 10. Field dependence of the resistivity.
1012
1011 -
1012
1010 —
Figure 11. A verage resistivity versus reciprocal
temperature for several applied
potentials.
10"
1010
109
0 LAYER 1
• LAYER 2
• LAYER 3
D LAYER 4
A LAYER 5
1.7 1.6 1.5
1000/T
1.4
4171-44
Figure 12. Resistivity versus reciprocal temperature
in the individual layers.
23
-------
POSITION LAYER, cm
APPLIED POTENTIAL, V
Figure 13. Field profiles for several applied potentials.
Figure 14. Current versus applied voltage.
POSITION, aim
Figure 15. Plot of 77 versus position for the
diffusion experiment.
LAYEB THICKNESS, it
Figure 17. Breakdown voltage versus layer thickness
for several temperatures.
• ASH 1 2 mm LAYEB
A ASH 1 3 mm LAYER
• ASH 1 4 mm LAYER
1.0 2.D 50 100
200 250 300 350 400 450 500
PRESSURE. mmHg in!-:
Figure 16. Paschen's law type plot for breakdown of
dust layers.
24
Figure 18. Relaxation current versus time for the
charge built up in the layer at a
temperature of 348°C.
-------
LASER DOPPLER ANEMOMETER MEASUREMENTS OF
PARTICLE VELOCITY IN A LABORATORY PRECIPITATOR
By: Phil A. Lawless, Ashok S. Damle, Andrew S. Viner
Research Triangle Institute
P. 0. Box 12194
Research Triangle Park, North Carolina 27709
Edward J. Shaughnessy
School of Engineering
Duke University
Durham, North Carolina 27706
Leslie E. Sparks
Industrial Environmental Research Laboratory
U. S. Environmental Protection Agency
Research Triangle Park, North Carolina 27711
ABSTRACT
A laboratory electrostatic precipitator (ESP) was constructed to permit
direct measurement of particle velocities by means of laser Doppler anemometry.
Dimensions of the ESP were chosen to reflect realistic ESP designs, and the
flow conditions were carefully established. Measurements of particle veloci-
ties were carried out for a variety of particle sizes and electrical condi-
tions. These velocities were interpreted in light of current theories for
electric field configuration and particle charging. The conclusions reached
were: 1) particles of the same size acquire the same charge, 2) a suitable
average electric field adequately describes the charging conditions, and 3)
current theories significantly underpredict velocities of particles in the ESP.
INTRODUCTION
Laser Doppler anemometry is a technique admirably suited to particle
velocity measurements in an ESP: it directly measures particle velocity and
causes no distortion of the electric field at the point of measurement. The
electrical conditions in a wire-duct precipitator can be adequately calcu-
lated from voltage and current measurements if certain symmetries are obeyed
and the corona is uniformly distributed along the wire. If the electrical
conditions are known, including the time of exposure to ions, and if parti-
cle size can be determined, fairly accurate charging theories can predict
the level of charge on the particles. This allows for comparison of theo-
retical particle velocity with the measured value.
Measurement Techniques
The laser used was a Lexel Model 85-.5 argon ion laser. Typical power
was 200 mW at 514.5 nm. The flow velocity components were measured directly,
while the cross-flow velocity components were measured with a DISA frequency
shifter. The detector was a solid state photo diode with preamplifier. Fre-
quency measurement was primarily with a TSI tracker, but a Honeywell™ auto-
correlator was also used. The voltage and current were measured with
25
-------
standard voltage dividers and millivolt ammeters. The flow velocity pro-
file and turbulence intensity were measured with a TSI linearized hot-wire
anemometer.
The particles were a wax, stearic acid, formed in a condensation aerosol
generator. Under most conditions, the particles formed were monodisperse
with a geometric standard deviation of 1.06 to 1.10. The particles were
sized with a Climet optical counter and multichannel analyzer which was
calibrated for stearic acid with a TSI Berglund-Liu generator.
Particle velocities were measured at several physical locations and
under four electrical conditions: current densities of 0.0, 7.3, 44, and
73 nA/cm2, with corresponding voltages of 0.0, 36.2, 40.0, and 42.8 kV, re-
spectively. Back corona was occasionally detected by abnormally low voltages
and inconsistent velocity measurements; when this occurred, the ESP was
throughly cleaned.
Methods of Analysis
Two methods of analyzing the velocity data have been used. The first is
a way of calculating the particle charge by assuming that the particle ex-
periences only a Stokes viscous drag force, which is equal to the Coulomb
force on it. The equation is:
q = 6ir n rv/EC, (1)
where q is the particle charge; n, the gas viscosity; r, the particle radius;
v, the measured velocity; E, the electric field at the point of measurement;
and C, the Cunningham correction factor. '
The second method of analysis is to compare the measured velocity with
the velocity calculated from the theoretical particle charge and the electric
field at the point of measurement. The particle charge was calculated with
the theory of Liu and Kapadia (1) by assuming a particle trajectory and eval-
uating the charge at increments along that path. To minimize errors in the
comparison, trajectories were chosen for which the electric field did not
vary rapidly and the measured velocities were nearly constant.
Wind Tunnel Design
A wind tunnel was chosen as the inlet to the ESP section in order to
allow the turbulence to develop fully. The tunnel represents the effect of a
long lane within the full-scale ESP. The width of the tunnel was 0.152 m
(6 in.); the height, 0.610 m (24 in.); and the length, 6.1 m (20 ft). With
the addition of several roughness elements at the inlet end, the velocity pro-
file at the precipitator section was unaffected by room air currents. Parti-
cles from the condensation generator were introduced at the center of the
duct just inside the tunnel inlet. The particle concentration was nearly uni-
form at the test section.
Velocity and turbulence intensity measurements taken just upstream of
the precipitator are shown in Figure 1. The tunnel center-line velocity was
1.74 m/s (5.71 ft/s), and the central 75 percent of the flow was within
26
-------
5 percent of this value, with the same velocity profile as shown in Fig-
ure 1. The Reynolds number for this flow was 19000. The average root mean
square fluctuation velocity over the region where particle measurements were
taken was 11.5 cm/s.
ESP Design
The ESP was designed as a three-wire unit, with measurements to be taken
near the middle wire. The collector plates measured 0.61 m (24 in.) in the
flow direction and 0.56 m (22 in.) parallel to the wires, for a total area of
0.68 m2; their separation was 0.152 m (6 in.). The wires were smooth rods,
3.18 mm (1/8-in.) in diameter and were spaced 0.152 m apart. This geometry
was chosen to facilitate calculations of the electric field. Positive corona
was selected so that the corona glow would be most representative of the
model used.(2)
Electrical Characteristics
Because the first and third wires tend to shield the second (middle)
wire, it was expected that the middle wire would have a higher onset voltage
than the others. This was confirmed by visual observation of the corona and
can be seen in the V-I curve (Figure 2). The ESP model was adjusted to fit
each part of the curve attributed to a given wire; the composite curve from
this fitting procedure is also shown in Figure 2. For the voltages and cur-
rents used in these tests, the actual voltage applied has less effect on the
electric field than the actual current driven by that voltage. For this
reason, the measurements were always taken at constant current, with the
voltage allowed to drift with temperature, amount of dust on the wires, and
humidity. Except for back-corona conditions, the maximum amount of voltage
drift was about 3 percent from the values used in the model fit. This
would cause about a 1 percent change in the electric field at the higher
current densities.
Laser Beam Path
The laser Doppler technique defines a plane by two intersecting beams
in which the velocity component is measured. To allow for the best coverage
of the ESP volume, glass plates were used to support the corona wires and al-
low the beams access to the active region.
The two beams emerging from the frequency shifter were parallel and
5 cm apart. They were passed through a lens of 50 cm nominal focal length
that brought them to a common focus in the center of the precipitator. At
the point of entry into the ESP, the beams were 3.5 cm apart, which limited
the closest approach to the precipitator wall to 1.75 cm. The beam path ge-
ometry is shown in Figure 3.
Measured Velocities
Particle velocities were measured at three distances downstream of the
middle wire: immediately downstream, one quarter of the distance to the next
wire, and one half of the distance to the next wire. At each of these
27
-------
stations, velocities were measured at 8 to 10 points across the flow stream.
The measured velocities were generally in proportion to the electric
field: just downstream of the middle wire, the velocities were high close to
the wire and decreased toward the wall. This is illustrated in Figure 4.
Farther downstream, the velocities were low in the middle of the precipitator,
increasing toward the wall.
The velocities measured at zero current were not always consistent with
one another over long periods of time. However, the aims of this work were
to elucidate the electrical components of particle motion; and so it was
deemed proper to subtract the zero current velocity from the velocities under
nonzero current.
Veloci ty Uncertainties
The measured velocity at a given position in the tunnel represents an
average over an extended time interval (40 to 100 s). During this time,
there are real fluctuations in velocity due to turbulence and to the distri-
bution of particle sizes. In addition, there are inherent errors in mea-
suring the frequency of a single particle because of the small number of
cycles over which it can be determined. The measured rms velocity is about
7.6 cm/s, regardless of the mean value. The best estimate of the contribu-
tion due to particle size distribution is 0.5 cm/s, and that of the fre-
quency uncertainty is 1 cm/s. Because these sources of variation add in
quadrature, most of the velocity spread must be due to turbulence. This is
consistent with the measured value of fluctuation velocity, 11.5 cm/s.
However, the measurements are highly repeatable: measurements repeated
at one position had a standard deviation of the mean of 0.2 cm/s. Over the
period of several hours, with traverses to different stations, the standard
deviation was 0.5 cm/s.
Errors in Theory
The calculation of the electric field has bean discussed in some detail.
(2) The accuracy of the method for calculating the V-I curve is of the order
of 1 percent. The accuracy in calculating the electric field depends upon
the number of subdivisions in the calculation. We conservatively estimate
the error in the field at 3 percent at any point where it was evaluated and
5 percent where interpolations between grid points were required.
The agreement between the charging theory of Liu and Kapadia (1) and pub-
lished experimental data is of the order of 5 to 10 percent and is discussed
in the original paper. Considering all sources of error, we estimate that the
uncertainty in the charging calculation is 10 percent and dominates the error
in the theoretical calculation of velocity.
Calculated Particle Charge
Using Equation 1, the average charge on the particles was calculated at
each point where a velocity was measured, close to the walls or close to the
28
-------
midline of the precipitator. The immediate impression given was that the
charges were nearly independent of position. The charge, averaged over posi-
tions, as a function of particle size at 73 nA/cm2 is shown in Figure 5.
The standard deviations of the data are shown as the error bars to indicate
how uniform the particle charges were.
The solid line is the Liu-Kapadia predicted charge for particles exposed
in an electric field of 3.8 x 10 5 V/m. This field corresponds closely to
the electric fields directly opposite the first corona wire, averaged over
the outermost two thirds of the flow channel. The charge measurements for
the 7.3 nA/cm2 runs cannot be fit with a single electric field calculation.
This indicates incomplete charging because of a low ion density.
Two conclusions may be drawn from these results. The first is that par-
ticles do not become highly charged near the corona wires. They move away
before acquiring an unusually high charge. The second conclusion is that it
is reasonable to assume that all particles of a given size have the same
charge and that it is a charge characteristic of the field that the particles
experience in the zone directly opposite the corona wires.
Comparison with Predicted Velocity
To compare measured velocities with calculated velocities, particle tra-
jectories were started on a line 4.5 cm from the center of the ESP. Calcula-
tions were done incrementally, using values of field and ion density from the
electric field model and exposure time from the velocity profile. The dis-
tance traversed toward the wall was accounted for and amounted to less than
2 cm for the largest particle (about 1 cm for the others). Thus, the par-
ticles remained within the experimentally measured area for their entire
flight. It was assumed that eddy diffusivity would not cause any greater
deviation. The comparison of predicted with measure velocities is shown in
Figure 6, for the 73 nA/cm2 data. The measured velocities exceed the calcu-
lated velocities substantially for data taken near the corona wire and
3.8 cm downstream. The data taken 7.6 cm downstream are in good agreement
with the calculated velocities. A similar situation holds for the data taken
at 44 nA/cm . The lowest current density data, at 7.3 nA/cm2, show some
excess velocity over the calculated values but not a statistically signifi-
cant amount.
Corona Wind Hypothesis
On the assumption that the excess velocity is due to corona wind, a
measure of its magnitude was calculated from the equation:
vcw = k A (2)
where vcw is the corona wind velocity; k, a constant; and j, the local current
density. A plot of the mean excess velocity as a function of local current
density is shown in Figure 7. The value of k was computed by a least squares
method and is shown in Table 1, along with equivalent values from References 3
and 4.
29
-------
Table 1. Comparison of k Values
Source
This work
Reference 3
Reference 4
k [m/s/CA/m2)*5]
1.9
12.5
20.0*
* At zero flow velocity; Reference 3
gives 24.2 at zero velocity.
The agreement here is not good, but the conditions under which the mea-
surements were made are not quite the same either: these measurements were
made fairly close to the wall of the ESP; those in Reference 3 were heavily
weighted toward the region near the wires; while those in Reference 4 were
made by allowing a portion of the gas to pass through the precipitator wall.
Conclusions •
These experiments have confirmed several assumptions about ESPs that are
commonly used: that particles of the same size have the same charge; that,
with high enough current density, particle charging is very rapid; and that
the appropriate charging field to use is an average field near the collecting
plate opposite a corona wire. The experiments also show that current charg-
ing and electric field theories underpredict particle velocities. The excess
velocity measured can be interpreted as due to corona wind, but the data do
not directly support other corona wind measurements.
ENDNOTES
1. Liu, B. Y. H., and A. Kapadia. Combined Field and Diffusion Charging of
Aerosol Particles in the Continuum Regime. J. Aerosol Sci. 9:227, 1978.
2. Lawless, P. A., and L. E. Sparks. A Mathematical Model for Calculating
Effects of Back Corona in Wire-Duct Electrostatic Precipitators.
J. Appl. Phys. 51:242, 1980.
3. Robinson, M. Effects of the Corona Discharge on Electric-Wind Convection
and Eddy Diffusion in an Electrostatic Precipitator. HASL-301, Health
and Safety Laboratory, U. S. Energy Research and Development Administra-
tion, 1976.
4. Isahaya, F. Electrostatic Precipitator Using Ionic Wind for Very Low
Resistivity Dusts from High Temperature Flue Gas of Petroleum-Cokes
Calcining Kiln. In: Symposium on the Transfer and Utilization of Par-
ticulate Control Technology, Volume I, EPA-600/7-79/044a (NTIS PB 295226).
P. 453, February 1979.
30
-------
WIND TUNNEL VELOCITY
t
o
o
LU
S
(VI
Z
1-
.9-
.8-
.7-
.6-
.5-
.4-
.3-
.2-
.1-
0_
• 6 • ,
e .
• e
e •
s °
• e FLOW VELOCITY •
e e
• RMS FLUCTUATION VELOCITY
***** ******
«
r i i i ^i T i
-3-2-10 1 2 3
DISTRNCE FROM CENTER (IN.)
Figure 1. Normalized measurements
of flow velocity profile
and fluctuation velocity
just upstream of ESP.
(1.0 = 1.7 m/s)
ESP V-I CURVE
Figure 2. Fit of theoretical model
to measured V-I
characteristic of ESP.
31
-------
FLOW
LASER
BEAMS
DETECTOR
PREAMPLIFIER
PRECIPITATOR
CROSS SECTION
FREQUENCY
SHIFTER
Figure 3. Laser anemometer beam path.
tn
o
o
.4-
.3-
.2-
.1-
VELOCITIES NERR CORONfl UIRE
(2.45 MICROMETER PflRTICLES)
e 73 NR/CM2
a 44 NR/CM2
* 7.3 NR/CM2
1 2
DISTRNCE FROM CENTER (IN.)
Figure 4. Measured particle velocities
as a function of current
density.
32
-------
100001
o
51000:
LU
_J
UJ
O
cc
a:
o
UJ
_j
o
cr 100-
10
MEASURED CHflRGE
e NEflR HIRE
ID 3.8 CM DOWNSTRERM
A 7.6 CM DOWNSTRERM
73 NR/CM2
.1
i r i i i i
10
PHYSICflL DIRMETER (MICROMETERS)
Figure 5. Comparison of charge calculated from measured
velocities with theoretical charge calculation.
33
-------
COMPflRISON OF VELOCITIES
^
§ 12-
o
o
d
> 8
a
UJ
4-
NEfiR MI FIE
3.8 CM DOWNSTRERM
7.6 CM DOHNSTREflM
MEflSURED VELOCITY (CM/S)
Figure 6. Comparison of measured particle
velocities with calculated
particle velocities. Line
indicates perfect agreement.
CORONfl WIND TEST
.01 .02 .03
(CURRENT DENSITY) CR/M2)
Figure 7. Fit of data to corona wind
hypothesis. Line is least-
squares determined.
34
-------
PROGRESS IN MODELING BACK CORONA
By: Phil A. Lawless
Research Triangle Institute
P. 0. Box 12194
Research Triangle Park, North Carolina 27709
ABSTRACT
Computer modeling of the electrical conditions in a wire-duet geometry
under back corona conditions has been pursued. The model now includes
differing positive and negative ion mobilities, ion-ion recombination, and
dust layer effects on the current distribution. A simple avalanche break-
down model of the dust layer produces calculable quantities of positive ions
over a wide range of parameters and can even be used to explain the V-I
curve hysteresis so often observed.
INTRODUCTION
In attempting to model back corona, we aim at understanding the rele-
vance of the phenomenon for particle collection. In particular, quantities
relevant to particle charging by unequal bipolar currents are the relative
and absolute magnitudes of the positive and negative current densities and
the strength of the electric field where charging takes place.
Previous efforts along this line(1,2) were concerned with establishing
a computational method and exploring various ad hoc assumptions to attempt
to match the near vertical V-I curves and pronounced hysteresis typical of
back corona. Where this could be done, the distribution of current along
the collector plate was compared with experimental data(3) to test the
validity. The initial work(l) was mainly concerned with method and explora-
tion. Later refinements(2) added the effects of a resistive dust layer and
resistivity-dependent back corona threshold current density.
In retrospect, the concern with the V-I curve hysteresis was misplaced.
Two simple laboratory experiments illustrated this. These were comparisons
of the clean plate V-I curves of a laboratory ESP with: 1) V-I curves of
the same precipitator with a resistive layer on the plates, corona wire
clean; and 2) V-I curves with a resistive layer on the wire, collection
plates clean. The first case showed clearly the rapid current rise associ-
ated with back corona but no hysteresis. The second showed pronounced
hysteresis on an otherwise ordinary V-I curve.
DUST LAYER MODEL
Numerous experiments in our laboratory have demonstrated that back
corona occurs when an ion current flows through a porous resistive layer.
35
-------
The layer must be both resistive and porous. Accordingly, the first element
of the model is that back corona occurs because of ionization of the gas in
the pores. The second element of the model is a mechanism to sustain the
ionization since the production of ions is continuous [at least in some glow
modes(4)]. This mechanism is the Townsend avalanche, which also governs the
production of the corona at the wire. The avalanche is capable of sustained
production of ions in a pore because the probability of photon-induced elec-
tron emission from the walls of the pore is high; almost all the photons are
absorbed in the walls from the geometry.
The third element of the model is a method of sustaining the electric
field in the pore so as to maintain the discharge. The generation of ions
in the pore creates space charge clouds which tend to weaken the electric
field producing ionization. This is opposed by the flow of negative ions
into the dust layer surrounding the pore. The resistive material has an
internal electric field due to current flow and its magnitude is maintained
into the pore itself, as shown in Figure 1.
The last element of the model is a stabilizing influence, to prevent
the discharge from forming arbitrarily large numbers of free ions. This
element is the assumption that the positive space charge in the pore at-
tracts most of the negative ions into the pore, leaving only enough to main-
tain the field in the dust layer. This is possible because the electrical
impedance of the gas in the pore goes down as the number of ions goes up.
Combining all the elements in a calculation, the general results shown
in Figures 2 and 3 are obtained. The electric field increases linearly with
current density until the avalanche occurs, whereupon it remains almost con-
stant. The positive ion current remains small until the avalanche occurs
and then rises linearly with continued increases of negative ion current.
This rise assumes no recombination of positive and negative ions within the
pore, which preliminary calculations confirm. Over wide ranges of photo-
ionization, electron generation, resistivity, and layer thickness parameters,
these results hold; the only change is a slight variation of the field at
which the avalanche occurs.
In order to illustrate the effect of layer thickness on the field re-
quired for breakdown, the field which produced an avalanche gain > 108 (ions
produced/free electron) was calculated. The equations used were:
G = (a/B)exp(6d)/{l - y(a/3)[exp(Bd) - l]} (1)
where G is the gain, a is the Townsend avalanche coefficient, d is the layer
thickness, y 1s the feedback fraction, and 8 is the effective multiplication
constant:
3 = a - n, (2)
where n is the electron attachment coefficient. Since both a and r\ are ex-
pressed as functions of E/P (electric field divided by temperature-reduced
pressure), the breakdown field is also expressed as E/P0. It is shown in
Figure 4 for two values of feedback factor. Note that these results strictly
apply only for air; a flue gas may have very different characteristics.
36
-------
Three conclusions can be drawn from this calculation. One is that the
frequency of plate rapping can have a significant effect on layer breakdown
through the thickness relationship. Second, a high altitude hot-side ESP
might have a layer breakdown field of 11 to 12 kV/cm (E/P - 46 V/cm-torr at
a reduced pressure of 250 torr). Third, although the breakdown field cor-
responding to y = 0 is required to initiate the avalanche, once feedback
mechanisms (photoionization) are available to maintain the avalanche, the
sustaining field is reduced by as much as 30 percent.
The last effect introduces a small but significant hysteresis into the
model. Its principal effect is to increase the degree of lateral spreading
of the back corona region by moving the electrical conditions in the region
adjacent to the pore toward the breakdown values.
CONSEQUENCES OF PORE BREAKDOWN MODEL
In Reference 1, we postulated several models for generating positive
ions at the collector plate. The pore model developed here identifies one
particular model and quantifies a previously arbitrary constant. The model
was formulated:
P+ = 6(JX - Jth)/E°b, (3)
where p+ is the positive ion density at the plate, jx is the total current
density at the plate (sum of positive and negative), j^h is the current den-
sity at breakdown, E0 is the electric field at the plate, and b is the posi-
tive ion mobility. There is assumed to be no generation of positive ions if
Jx < 3th- The pore model sets the value of 3 at 0.5, and all previously
calculated results for that value apply.
In particular, the vertical V-I curve associated with back corona is
reproduced well. Figure 5 shows the results from Reference 1 for zero layer
thickness. A more detailed calculation, which includes the effect of re-
sistivity on the V-I curve, is shown in Figure 6.
The current directly under a corona wire may be high enough to cause
layer breakdown without the threshold being exceeded at positions further
away. Figure 7 shows experiment measurements of current density on the
plate. These measurements were made with a small area electrode, moved rela-
tive to the corona wires in a small precipitator. The back corona was gen-
erated by a thin sheet of brown wrapping paper.
The back corona with the wire positive was distributed fairly uniformly
under the corona wire; with a negative wire, it was found in patches under
the wire and had a greater spread transverse to the direction of the wire.
Both polarities showed continuous variation of current along the plates,
with sharply defined boundaries, outside of which the current densities were
less than the clean plate values. Based on values of the current density at
the outer edge of the back corona zone, the resistivity of the layer is
estimated as 1012 fi-cm, which is a reasonable value.
Since the generation of positive ions does not commence until the
threshold current density in the dust layer is exceeded, the formation of
37
-------
back corona does not immediately result in severely degraded particle
charging. Recent measurements(5,6) have shown that the parameter relevant
to particle charging is the ratio of positive and negative current
densities.
This ratio increases as the threshold current density is exceeded, ap-
proaching one as a limit. Since back corona also spreads to cover the space
between wires, there is a range of ratios throughout the corona space. The
ratio of current densities immediately adjacent to the plate is shown in
Figure 8. These values are similar to those reported in Reference 7. Not
shown in this figure is the result that the negative current density outside
the back corona region increases only slightly above the prebreakdown values.
All the signifcant current increase occurs in the back corona region.
The average electric field in the corona space follows the trend of the
voltage: when the voltage stops increasing at breakdown, the field also
stops increasing. Thus, the collection field can be assumed to remain at
the value it had just prior to breakdown, without undue error.
CONCLUSIONS
A model for breakdown in a dust pore has been constructed, which per-
mits a direct calculation of the V-I characteristics of a wire-plate
precipitator. The model produces current distributions which agree quali-
tatively with experimental data and provides information suitable for use
with a time-dependent bipolar charging theory. The overall model indicates
that degradation of precipitator performance should be a function of the
severity of back corona, as indicated by the level of current density com-
pared to current density at breakdown.
ENDNOTES
1. Lawless, P. A. and L. E. Sparks. A Mathematical Model for Calculating
Effects of Back Corona in Wire-Duct Electrostatic Precipitators.
J. Appl. Phys. 51:242, 1980.
2. VanOsdell, D. W., P. A. Lawless, and L. E. Sparks. Theoretical Models
of Back Corona and Laboratory Observations. In: Proceedings of the
Second Symposium on the Transfer and Utilization of Particulate Control
Technology. U. S. Environmental Protection Agency Report
No. EPA-600/9-80-039b. p. 74.
3. Spencer, H. W-, III. Electrostatic Precipitators: Relationship Between
Resistivity, Particle Size and Sparkover. U. S. Environmental Protec-
tion Agency Report No. EPA-600/2-76-144, May 1976. (NTIS No. PB 257-130)
4. Masuda, S. Back Discharge Phenomena in Electrostatic Precipitators.
In: Proceedings of the Symposium on the Transfer and Utilization of
Particulate Control Technology. U. S. Environmental Protection Agency
Report No. EPA-600/7-79-044a, 1979. p. 321.
38
-------
5. Fjeld, R. A., E. 0. Gauntt, G. J. Laughlin, and A. R. McFarland. Mea-
surement of the Charge on Submicrometer Aerosol Exposed to Bipolar Ions.
Proceedings of IEEE-IAS Annual Meeting, 1980. 2:1063, 1980.
6. Fjeld, R. A., R. 0. Gauntt, G. J. Laughlin, and A. R. McFarland. The
Application of Measurements of Aerosol Charge Acquisition by Bipolar
Ions to the Problem of Back Corona. (Presented at the Third Symposium
on the Transfer and Utilization of Particulate Control Technology,
Orlando, Florida, March 9-12, 1981.)
7. Masuda, S. and. Y. Nonogaki. Detection of Back Discharge in Electro-
static Precipitators. Proceedings of IEEE-IAS Annual Meeting, 1980.
2:912, 1980.
39
-------
T
? . !
Ed • J -p
Figure 1. Electric field in pore due
to field in dust.
§
i
z
Q
5B-1
40-
30-
20-
10-
PORE BflERKOOMN MODEL
RESISTIVITT = 1.0E13 Ortl-CM
THICKNESS = 2.0 MM
23456
NEGflTIVE CURRENT DENSITY (NB/CM2)
Figure 2. Electric field at breakdown.
40
-------
i
-------
SPACE CHARGE, q = -1Q-* C/m?
0.6
0.5
THRESHOLD CURRENT DENSITY
26
VOLTAGE IkVI
Figure 5. Theoretical V-I curves at zero layer thickness
from Reference 1.
30-1
25-
20-
15-
10-
5-
EFFECT OF RESISTIVITY ON V-I CURVE
o CLEAN
a 5.0E11
• 2.0E12
e 5.0E12
13
15
—i—
16
—i—
18
—i—
19
20
—i
21
VOLTflOE (KV>
Figure 6. Theoretical V-I curves for 3
resistivity.
= 0.5 including
42
-------
50CH
DISTRIBUTION OF CURRENT ON PLflTE
5 400-
300-
Z00-
100-
o CLEflN -40 KV 0.3 Mfl
a DIRTY -39 KV 0.8 Mfl
• DIRTY *43 KV 0.8 Mfl
-2-10 1 2
DISTflNCE FROM WIRE POSITION (IN)
Figure 7. Experimental measurements of current density
under a corona wire.
RflTIO OF ION CURRENTS flT PLflTE
INCREflSINO CURRENT
DISTflNCE FROM WIRE (WIRE-WIRE SPRCINGS)
Figure 8. Calculated ratio of positive to negative current
densities as a function of distance and total
current.
43
-------
A COMPUTER MODEL FOR ESP PERFORMANCE
By: Phil A. Lawless and J. W. Dunn
Research Triangle Insitute
P. 0. Box 12194
Research Triangle Park, North Carolina 27709
Leslie E. Sparks
Industrial Environmental Research Laboratory
U. S. Environmental Protection Agency
Research Triangle Park, North Carolina 27711
ABSTRACT
A computer model has been developed for describing electrostatic precip-
itator (ESP) performance. It incorporates theoretical calculations of parti-
cle charge and electric field, but uses empirical expressions for turbulent
diffusion and corona wind effects. Rapping re-entrainment and sneakage
losses are accounted for. Using realistic estimates for unmeasured quantities,
it can predict the performance of full scale ESPs quite well, if back-corona
conditions are not severe. Examples of the performance are shown.
INTRODUCTION
The structure of the model owes a great deal to the work of Southern
Research Institute.(1) However, in many instances alternative approaches,
thought to possess advantages of accuracy and/or computing speed, have been
pursued. Several generations of development separate this model from its
predecessors.
Basic Elements of Model
An ESP performance model can be described in four main elements:
particle charging, electrical conditions, particle collection, and collection
degrading effects. Particle charging occurs generally under high electric
field conditions with high ionic densities; a charging model suitable for
those conditions is required. The electrical conditions include corona gen-
eration, operating electric fields, and ion densities—all of which are in-
fluenced by the particulate loading and composition of the flue gas.
Particle collection must be realistically described in terms of combined dif-
fusive and directed velocity components; the flow conditions found in most
ESPs are neither laminar nor highly turbulent. The collection degrading
effects include bypassing of sections (called sneakage), rapping re-
entrainment, and velocity maldistribution. The occurrence of back-corona
as a degrading effect is not considered in this model because it influences
all four elements in various ways.
These elements are all interacting. Particle charging conditions are
influenced by the electrical conditions, but the electrical conditions are a
function of the particulate space charge, which is also influenced by the
amount of material removed by the collection process. Insofar as the collec-
tion degrading mechanisms influence the amount of material in a given zone
44
-------
of the ESP and its state of charge, then they too interact with the other
elements. Without some simplifying assumptions, a computer model quickly be-
comes an exercise in bookkeeping.
An overview of the interaction of these elements is shown in Figures 1
and 2. Figure 1 identifies the relationship of two of the collection degrad-
ing effects to the overall operation of one electrical section. The first
simplifying assumption made is that all the particulate of a given size going
into the next section has the same charge. Figure 2 shows some of the de-
tailed calculations that go on in the "electrical section" block of Figure 1.
The electrical section is divided into subincrements of length. The second
simplifying assumption is that for short enough increments, the particulate
collection process does not seriously affect the electrical conditions for
that increment and may be considered separately. The third assumption is
that the particle charging conditions are adequately described by an average
electric field and an average ion density in the subincrement.
PARTICLE CHARGING
The particle charging theory of Liu and Kapadia(2) has been adapted to
this model by analytic approximations to their numerical results. The theory
itself is a continuum theory in which the diffusion equation for ions in the
presence of a polarized particle is solved numerically. There is no dis-
tinction between the classical "field" and "diffusion" charging. All parti-
cles charge continuously in the presence of ions, although the rate of
charging becomes quite small for large particles. There are no arbitrary
constants in the theory, yet it fits published experimental data quite well,
5 to 10 percent on the average.
The theory predicts that large conducting particles acquire up to
30 percent more charge than dielectric particles of the same size. The dif-
ferences are much lower for smaller particles. The approximations used in
our model produce particle charges intermediate between the two theoretical
cases. Overall, it is thought that the approximations used do not seriously
alter the estimates of accuracy of the theory.
Approximation to Theory
The equations describing the approximation are:
n = YrkT(4TT£0)/e2, (1)
where n is the number of elementary charges on a particle of radius r; y> a
dimensionless charge; k, Boltzmann's constant; T, absolute temperature; E0,
the free space permittivity; and e, the electronic charge
w = eEor/kT, (2)
where w is a dimensionless electric field; and E0, the external electric
field.
T = TryeN0t/(4Tre0), (3)
where T is a dimensionless time; \i, ion mobility; N0> ion density; and t, ex-
posure time.
45
-------
The connecting equation is:
Y = T/(l + T)[A + Bln(0.1 + T)], (4)
where A and B are functions of w, given by:
A = 4.642 + 1.770 w, (5)
and B = 1.059 + 0.238 w. (6)
The relationship of the approximation to the results of the theory is
shown in Figure 3.
ELECTRICAL CONDITIONS
The electrical conditions are calculated by a finite difference approxi-
mation to Maxwell's equations.(3) The approximation is based on directly
solving for electric field components, rather than solving for space poten-
tials and differentiating to obtain the electric field components. The re-
sulting algorithm is better suited to a computer model because it converges
faster than a space potential calculation and the limits of error are better
characterized.
Aside from the different method of computation, it should be noted that
this model correctly accounts for the effect of particulate space charge on
the corona current and electric fields. The charged particles are assumed
to be immobile and do not, therefore, contribute to the collector plate cur-
rent. Their presence does add to the electric field in the corona zone; if
enough particulate is present, the corona current is severely reduced or
quenched completely. The effect of particulate space on corona current is
shown in Figure 4, calculated for the inlet section of one of the test cases.
As the particulate space charge is removed by collection, the amount of cur-
rent that flows increases dramatically.
PARTICULATE COLLECTION
Since Reynolds numbers calculated for the flow conditions in precipita-
tors are less than 2 x 10 most of the time, the flow cannot be said to be
"highly turbulent," and the assumption of a uniform concentration of parti-
cles across the flow cross section is unreasonable. A particle collection
model was formulated based on the combined effects of turbulent diffusion and
a wall-directed velocity.
The value used for the eddy diffusion coefficient is an average of ex-
perimental values.(4) The coefficient varies with position in the duct, ap-
proaching zero at the walls. The normalized variation with position is shown
in Figure 5. The value of the midline coefficient is calculated from an
analytic fit to the experimental results:
D = 6.37 x 10~7 (Nre - 4000)'3 , (7)
where D is the eddy diffusion coefficient (m2/s); and Nre, the Reynolds num-
ber in the duct. The values of D are only 10 to 20 times the values for
molecular diffusion in air.
46
-------
If we assume that the diffusion takes place in one dimension only, in a
plane perpendicular to the walls and with a drift velocity toward the walls,
then a line source of particles would spread accordingly to:
c(x,v,t) = exp[- (x - vt)2/4Dt]//4TTDt, (8)
where c is the relative concentration of particles; x, the distance from
the flow streamline corresponding to the source; v, the velocity; and t, the
time allowed for the substance to diffuse.(5) If, instead of a line source,
a source of finite breadth is used, the concentration downstream of the
source is given by:
c(x,v,t) = Co/2 -j erf { [xi - (x - vt)]
- erf { [x2 - (x - vt)]//4Dt (} (9)
where c0 is the initial concentration of particles located between positions
xi and xz in the duct.
To use this one-dimensional collection process, the following conven-
tions are used. Boundary pairs xi and X2 are chosen so that five equal
blocks span the distance from the midline of the duct to the wall. For a
given particle radius, r, the velocity toward the wall is calculated by
Stokes' law:
v = qEC/6irnr, (10)
where q is particle charge; E, the local electric field; C, the Cunningham
correction factor; and r)» the gas viscosity. The diffusion constant calcu-
lated from Equation 7 and Figure 5 is assumed to apply for all particle
sizes.
The amount of material crossing each boundary toward the wall and toward
the center is calculated by integrating Equation 9 with respect to time, but
the time interval is kept short enough that the average distance traveled by
a particle in a given block is less than half the length of the block. At
the end of the time interval, the amount of material in each block is totaled
and assumed to be distributed uniformly throughout the block for the next
time interval. Collection occurs at the wall because no particles are al-
lowed to leave the wall.
Corona Wind Transport
Experimental measurements of corona wind transport (6) have indicated
that it plays a significant role in ESP performance.
The velocity due to corona wind is assumed to provide a moving frame of
reference in which the Stokes' law applies. The resulting velocity used in
the collection process is the sum of the Stokes' velocity and the corona wind
velocity, which is given by:
vcw = k fi >
where k is an empirical constant; and j, the average current density. The
experiments also show that corona wind increases the effective diffusivity
of the gas stream; the diffusion constant is given by:
47
-------
Dcw = 0.75 kj/v , (12)
where v is the average linear flow velocity. The constant, k, in Equations 11
and 12 is dependent on v and is given by:
k = 24.2 - 6.7 v , (13)
with v in SI units.
COLLECTION DEGRADING MECHANISMS
Sneakage
Sneakage, or bypassing of the collection stage, is assumed to occur for
an entire electrical section. The particles bypassing the section are added
to the outlet concentration at the end of each section. An important effect
is that the gas flow through the section is also reduced by the sneakage
fraction, resulting in improved collection of the fraction passing through.
The net result is that the effect of sneakage is not very important if each
electrical section is only moderately efficient.
Gas Velocity Maldistribution
In the model, particle treatment time is determined by v, the mean flow
velocity. By examining the effects on the performance of a single section
as v was varied, empirical corrections for the performance were obtained.
For relative standard deviations, 0g, up to 0.5, the effect is not strong.
The relative standard deviation is given by:
- v)/v , (14)
where vrms_is the root mean square of all the velocities in the ESP; for
Og < 0.5, v is replaced by vrms in all the calculations. At (7g = 0.5, this
amounts to a 12 percent change in particle treatment time. At higher stan-
dard deviations, a stronger correction is applied, but these are not often
encountered in practice.
Rapping Re-Entrainment
Rapping re-entrainment is based upon measurements performed for EPRI.(7)
In the model, these measurements have been analyzed and expanded. Based on
analysis of the results published, a different average rapping puff distri-
bution was used for hot-side ESPs from that for cold-side ESPs. Also, the
material re-entrained has been assumed to be proportional to that present on
the plates for each section.
OPACITY CALCULATION
Using a light-scattering program, optical extinction cross sections
were calculated for all the particle sizes in the model. The refractive index
used was (1.525 - 0.05 i), which is generally in the range found for fly ash.
These coefficients enable a rapid calculation of the total extinction cross
section from the outlet particle concentrations and an estimation of opacity
based upon various stack diameters.
48
-------
TESTS OF MODEL
The data used to test the model have been published (7), with the ex-
ception of the United McGill ESP. The data for that unit are reported at
this symposium.
The results of four fits are shown in Figures 6-9- The data were fit by
assuming a sneakage fraction of 0.1 for all units, by using the wire rough-
ness factors to fit the reported voltages and currents, and by choosing
rapping re-entrainment fractions to give agreement with the measured penetra-
tions. The rapping puff distributions derived from Reference 7 were used for
the first three units, and a measured distribution was used for the last.
The agreement with the measured values is generally good, but depends
strongly on the actual rapping puff distribution.
CONCLUSIONS
This performance model is capable of good simulations of ESP operation.
Although its predictive ability is limited by inclusion of empirical rapping
distributions, its fundamental structure allows for inclusion of theoretical
quantities as they become available.
ENDNOTES
1. McDonald, J. R. A Mathematical Model of Electrostatic Precipitation
(Revision 1). Industrial Environmental Reserach Laboratory-Research
Triangle Park, U. S. Environmental Protection Agency. EPA-600/7-78-llla
and b (NTIS PB 284614 and 284615), 1978.
2. Liu, B. Y. H., and A. Kapadia. Combined Field and Diffusion Charging
of Aerosol Particles in the Contiuum Regime. J. Aerosol Sci. 9:227,
1978.
3. Lawless, P. A., and L. E. Sparks. A Mathematical Model for Calculating
Effects of Back Corona in Wire-Duct Electrostatic Precipitators.
J. Appl. Phys. 51:242, 1980.
4. Page, F., Jr., W. G. Schlinger, D. K. Breaux, and B. H. Sage. Point
Values of Eddy Conductivity and Viscosity in Uniform Flow Between Paral-
lel Plates. Ind. and Eng. Chem. 44:424, 1952.
5. Jost, W. Diffusion in Solids, Liquids, Gases. New York, Academic Press,
1960.
6. Robinson, M. Effects of Corona Discharge on Electric-Wind Convection
and Eddy Diffusion in an Electrostatic Precipitator. HASL-301, Health
and Safety Laboratory, U. S. Energy Research and Development Administra-
tion, 1976.
7. Gooch, J. P., and G. H. Marchant. Electrostatic Precipitator Rapping
Re-Entrainment and Computer Model Studies. Electric Power Research
Institute Report No. EPRI FP-792, 1978.
49
-------
(
INLET
PARTICULATE
ELECTRICAL
SECTION
(SNEAKAGE "\
FRACTION J
OUTLET
PARTICULATE
NEXT
SECTION
RE-ENTRAINED
FRACTION
HOPPER
FRACTION
Figure 1. Schematic of model calculations for one precipitator
section.
(ELECTRICAL SECTION)
r-
*! '
1
L
/
1
ELECTRODE SPACING, TEMPERATURE, PRESSURE, VOLTAGE, WIRE ROUGHNESS FACTOR
'
I
CALCULATE
e, J,
ION DENSITY
RECALCULATE
CHARGE ON
PARTICULATE
SE
CONS I
.
_F-
STENT?
„/ YES
NO
ONE INCREMI
COLLECTION
(REDUCE
NUMBER
AND SPACE
CHARGE)
1
TO HOPPER
"NT
' _.^^
r
1
/
1
NEXT INCREMENT
/
Figure 2. Schematic of model calculations within an electrical section
50
-------
flPPROXIMHTE CHflROINO THEORY
Figure 3. Comparison of the exact charging theory
(symbols) for conducting particles with
the approximations (lines).
SPflCE CHRRGE RND CURRENT DENSITY
30-
20-
10-
DISTHNCE FROM INLET
Figure 4. Model calculations of
particulate space charge and
current density for the inlet
section of an ESP.
FRflCTIONflL DISTHNCE TO WflLL
Figure 5. Averaged variation of
experimental diffusivi-
ties with distance from
the center of the flow
lane.
51
-------
.01:
IE-03
PRECIPITflTOR 2
a ERR
a IMPRCTOR
- MODEL
lE-fWf 1—i i i 11 iif
.01
I I I Hill 1 III
.1 1 10
PHYSIDRL DIflMETER (MICROMETERS)
-i—i i l 11 ill
Figure 6. Cold-side precipitator. Rapping re-entrainment
factor (RR) - O.I/section. Calculated penetra-
tion = 0.0098; measured penetration = 0.0043.
Calculated opacity (2m path) = 6%.
.01:
1E-02
!E-0t
.01
PflECIPITRTOB 4
• ERR
o IMPRCTOR
- MODEL
nr i i i i 11111 1—i i i inn 1—i i i i mi
•1 1 10 J00
PHT5ICRL DIflMETER (MICROMETERS)
Figure 7. Hot-side precipitator. RR = 0.2/section.
calculated penetration = 0.0061; measured
penetration = 0.0077. Calculated opacity
measured opacity = 7%.
= 5%;
52
-------
.01:
1E-03
PRECIPITflTOR 3
• ERR
a IMPflCTOR
- MODEL
.01
.1 1
PHYSICflL DlflMETER (MICROMETERS^
i 11 ii i r i i r IT nI
14 J00
Figure 8. Cold-side precipitator. RR = O.I/section.
Calculated penetration = 0.0013; measured
penetration = 0.0019. Calculated opacity
= 0.8%; measured opacity < 2.5%.
UNITED-MCGILL PRECIPITRTQR
.1:
.01:
a ERR
a IMPflCTOR
- MODEL
1E-03J 1 i i i
.01
.1
i i i 11 in 1—i i i 11 MI r—i i i 11 in
1 10 100
PHTSICflL DIRMETER (MICROMETERS)
Figure 9- Cold-side precipitator with measured rapping
puff. RR = 0.3/section. Calculated penetra-
tion = 0.038; measured penetration = 0.061.
Calculated opacity = 6%; measured opacity = 7%,
Calculated space charge = 2.9 x 10 C/m3;
measured space charge = 1.7 x 10 7 C/m3.
53
-------
MEASUREMENT AND INTERPRETATION OF CURRENT
DENSITY DISTRIBUTION AND CHARGE/MASS DATA
By: Michael Durham
George Rinard
Don Rugg
Denver Research Institute
University of Denver
P.O. Box 10127
Denver, Colorado 80210
And
Leslie E. Sparks
U.S. Environmental Protection Agency
Industrial Environmental Research Laboratory
Research Triangle Park, N.C. 27711
ABSTRACT
Techniques have been developed for measuring current density distribu-
tion (CDD) and charge-to-mass ratios (Q/M) in electrostatic precipitators.
These measurements have been used to analyze the operation of standard and
novel precipitator concepts. Corona current density distribution is measured
by a plate consisting of 96 isolated 5 cm squares. By means of a picoammeter
and a switching box, the current from a single square or a combination of
squares can be measured. This device has been used to analyze the perform-
ance of several corona geometries as well as the effect of pulsed excitation.
Experimental data are presented and interpretation of results are described.
The measurement of Q/M is done by an in-stack faraday cage device.
Details of the design of the probe are presented, and sampling precautions
are described. The role of particle size distribution in interpreting Q/M
data is also discussed.
INTRODUCTION
As part of an EPA funded research project, the Denver Research Institute
evaluated several conventional and novel charging and collecting devices to
determine their characteristics when used with high resistivity dusts. One
of the symptoms of back ionization induced by high resistivity is the uneven
distribution of corona current. To help understand the nature of this prob-
lem, a current density distribution (CDD) plate was designed and fabricated.
This plate was installed in the EPA/IERL-RTP pilot precipitator and used to
determine the characteristics of several corona electrodes under dc and
pulsed excitation.
In order to evaluate and compare different precharging concepts in a
two-stage electrostatic precipitator scheme, a charge/mass (Q/M) sampler was
54
-------
designed, fabricated, and tested. Although, charge measurements had been
made in the past, there was no reported research on whether the charge
measured was actually carried by the particles or due to free ions entering
the sampler. Therefore, a series of experiments was undertaken to determine
the legitimacy of Q/M measurements.
CURRENT DENSITY DISTRIBUTION (CDD) MEASUREMENTS
The current density distribution (CDD) plate is a 1.2 m (4 ft) square
collector plate containing a section located next to the downstream edge of
the plate and midway up the plate and was subdivided so that current
measurements could be made. There were 96 electrically isolated subdivisions
each 5 cm (2 in.) square with 12 subdivisions in the direction of the flow
and 8 subdivisions vertically. Each subdivision was connected by means of a
switch matrix so that the current in an individual subsection could be
measured while the rest of the subsections were connected to ground.
Current Density Measurements for DC Electrodes
Tests were run on several corona electrode configurations all with
22.9 cm (9 in.) plate to plate spacing. The corona electrode configurations
were 0.32 cm (1/8-in.) wires spaced 22.9 cm (9 in.), 0.32 cm (1/8-in.) wires
spaced 7.6 cm (3 in.), and a grid electrode consisting of a woven wire mesh
with 0.16 cm (1/16-in.) wires on 2.5 cm (1 in.) centers. The data were taken
with the precipitator operation at 149°C (300°F). Two levels of current
density were used for the wire electrodes. The first was 0.15 mA corre-
sponding to 5 nA/cm2. The second was 1.5 mA corresponding to 50 nA/cm2. The
screen electrode was operated at 0.2 mA, which corresponds to 6.67 nA/cm2.
Figure 1 gives the clean plate current distribution for 0.32 cm
(1/8-in.) wires spaced 22.9 cm (9 in.) apart with an average current density
of 5 nA/cm2. As can be seen from this figure, the current density is zero
over nearly half of the plate, and the peak current density measured in the
sampling section is more than 20 times the average current density. Figure 2
gives the current density distribution for the same conditions when the plate
was covered with dust having an electrical resistivity of approximately
2 x 1012 ohm cm. As can be seen from this figure, the current density over
most of the plate is zero with current occurring at a very small portion near
the left-hand side of the current sampling section. It should be noted that
in this case most of the current is flowing in the unsampled portion of the
plate. The operating voltage in Figure 1 for the clean plate was 28.3 kV
while that when the plate was dirty was only 15 kV. Even at this low current
density, the plate was operating in back corona when dust was present.
Figure 3 gives the current density distribution for 0.32 cm (1/8-in.)
wires spaced 22.9 cm (9 in.) with an average current density of 50 nA/cm2.
From this figure it is clear that the current density is much more uniform at
this higher average value. The peak current density under these conditions
barely exceeds twice the average current density.
55
-------
Figure 4 is for the same configuration but when operating with high resis-
tivity dust. While the current under these conditions is considerably less
uniform than when clean, the current density distribution for the 50 nA/cm
average density is considerably better than it was when the average current
density was 5 nA/cm2. There were regions in this case where the current
density was essentially zero and the peak current density was about 8 times
the average current density. The operating voltage under clean character-
istics was 35 kV and that when the plate was dirty was 17.7 kV, indicating
that the dirty plate was in back corona.
Figure 5 gives the results for 0.32 cm (1/8-in.) wires spaced 7.6 cm
(3 in.) for average current density of 50 nA/cm2. The peak current density
is 3 to 4 times the average current density, and the current density is zero
over approximately 20 percent of the plate. Figure 6 is the same configu-
ration with the high resistivity dust layer. Under these conditions
approximately 40 percent of the plate was at zero current density, and the
peak current density was 20 times the average current density. The operating
voltage for the clean plate with 7.6 cm (3 in.) wire spacings was 37.7 kV
while that for the dirty case was 19.3 kV, indicating that the dirty plate
was operating in back corona.
Comparisons of Figures 1 through 6 indicate that, while a slightly
higher operating voltage can be obtained with 7.6 cm (3 in.) wire spacing
over that for 22.9 cm (9 in.) wire spacing, there is considerable degradation
in the current density distribution for the closer wire spacing for a given
average current density. These figures also show that the effect of back
ionization is to further deteriorate the uniformity of the current density
distribution.
Figure 7 gives the current density distribution for a 0.16 cm (1/16-in.)
woven wire electrode operating at an average current density of 6.7 nA/cm2.
No clean plate characteristics are given for this configuration, since in
this case the current at all points over the current sampling section was
zero for all values of average corona current density up to 150 nA/cm2.
Figure 7 indicates that the current is zero over 80 to 90 percent of the sam-
pling plate area. The peak current density was 60 times the average current
density.
After the above test the ESP was opened and the sampling plate examined.
The area in the upper left corner of the current sampling plate exhibited
pock marks evidently as a result of back ionization. There was correspon-
dence between the number of marks on a current sampling subsection and the
magnitude of current measured.
Figures 1 through 7 indicate that the best average current density
distribution for both clean and dirty characteristics was obtained with
22.9 cm (9 in.) wire spacing. Attempts to obtain more uniform current den-
sity by utilization of closer wire spacing or grid electrodes would not be
successful. Furthermore, in the presence of high resistivity dust, back
corona greatly affects the uniformity of the current density distribution.
This effect is least noticeable for wire spacings of 22.9 cm (9 in.).
56
-------
Figure 1. Average Current 5 nA/cm2,
Wires Spaced 22.9 cm (9 in.),
Clean Conditions.
Figure 2. Average Current 5 nA/cm2,
Wires Spaced 22.9 cm (9 in.),
Dirty Conditions.
Figure 3. Average Current 50 nA/cm2,
Wires Spaced 22.9 cm (9 in.),
Clean Conditions.
Figure 4. Average Current 50 nA/cm2,
Wires Spaced 22.9 cm (9 in.),
Dirty Conditions.
Figure 5. Average Current 50 nA/cm2,
Wires Spaced 7.6 cm (3 in.),
Clean Conditions.
Figure 6. Average Current 50 nA/cm2,
Wires Spaced 7-6 cm (3 in.),
Dirty Conditions.
57
-------
Figure 7. Average Current 6.7 nA/cm2, Grid Electrode, Dirty Conditions.
Comparison of Current Density Distribution for dc and Pulsed Excitation
To determine the effectiveness of pulsed excitation in producing a more
even current distribution, tests were run at ambient temperature and pressure
on conventional wire electrodes" and on a 0.63 cm (1/4-in.) rod electrode.
Corona current density distributions for the 0.16 cm (1/16-in.) wire
electrodes were measured and the results appear in Figure 8. Figure 8(a)
shows that the current distribution was quite uniform for dc excitation at an
average current density of 50 nA/cm2. Corona current was measured in all
cells and the maximum cell current measured was only 1.6 to 1.8 times the
average or less than 80 nA/cm2.
The dc voltage was reduced from 38 kV to 27.5 kV, and the average
current density decreased from 50 nA/cm2 to 6.4 nA/cm2 (see Figure 8(b)).
The current distribution became more uneven as the current density was
decreased. There was no current on 21 percent of the plate area. On one
cell the current was 4 times the average value which corresponds to 25.6
nA/cm2. Although the average current density was reduced by a factor of 8,
localized current densities were reduced by only a factor of 3. This
indicates that even under clean electrode conditions local current densities
may be high when the average current density is low.
The current density distribution for pulse excitation of the 0.16 cm
(1/16-in.) wire electrode is shown in Figure 8(c). Corona current was
measured in all cells, and the maximum value was only 1.4 times the average.
The current density distribution was essentially constant for an average
current density of 6.7 nA/cm2. These results show that for low average
current densities the corona current is more uniformly distributed over the
collector plates with pulse excitation than with dc excitation.
The characteristics of 0.63 cm (1/4-in.) rod electrodes with pulse
excitation were also measured. Current distribution measurements showed that
58
-------
(a) 1.59mm(l/l6-in.) WIRES
CLEAN
25
20
-------
J
n
6.35i»m(l/4-in.) WIRES
CLEAN
25°C
j ovg = 6.2 nA/cm'
IL
Figure 9- Current Density Distribution for 6.35 mm (1/4-in.) Wire Electrode
with Pulse Excitation
for dc excitation at low current densities, 96 percent of the collector plate
area had no current and the maximum current density was more than 40 times
the average current density. For pulse excitation the 0.63 cm (1/4-in.) rod
electrode characteristics were similar to the 0.16 cm (1/16-in.) wire elec-
trode. The VI curve for a dc bias of 40 kV and a PRR of 60 pps shows the dc
current density can be controlled at levels less than 10 nA/cm . Figure 9
shows that the current distribution is uniform for pulse excitation.
The current density measurements indicated that a high degree of control
can be maintained over the current distribution using pulsed excitation.
When these tests were repeated at 149°C with dirty conditions (Rugg et al.,
1981), the distribution of current under dc excitation became more nonuniform
while pulsing continued to produce an even distribution.
CHARGE/MASS MEASUREMENTS
In order to investigate the charging characteristics of different
electrode configurations and various charging devices, it was necessary to
develop a device for measuring the charge-to-mass ratio of the particles.
The first model built consisted of a Gelman filter holder electrically
isolated in a grounded stainless steel casing by means of two Teflon pipe
nipples. The particles flowed through an electrically shielded probe to the
filter holder where they were collected on a glass fiber filter. The charge
on the particles was drained through a picocoulombmeter to ground and
measured across an internal capacitor in the meter. To avoid the possibility
60
-------
GELMAN
FILTER
HOLDER
STAINLESS
STEEL CASE,
TEFLON INSULATING NIPPLES
INLET
COVER
Figure 10. DRI Charge/Mass Sampler
of losing particles and charge in the probe, a special electrically shielded
probe and nozzle were designed. The probe consisted of an inner stainless
steel tube contained within a grounded stainless steel tube. The inner tube
was electrically isolated from the grounded tube by sandwiching a Teflon tube
between them. The charge would then be drained from the probe along with the
charge on the filter, and the probe would be washed after each test so that
the mass collected on the probe could be analyzed along with the filter
weight. Thus the total charge-to-mass of all particles entering the nozzle
could be analyzed.
Although this system produced useful information, several problems were
encountered. The probe and filter casing were bulky and difficult to manage.
Since the probe had to be cooled and washed after each test, the turnaround
time between each test was long. In addition it was difficult to maintain a
leak-tight system. Because of these problems the sampler was redesigned to
look like that shown in Figure 10.
The current DRI in-stack charge/mass sampler consists of a Gelman filter
holder electrically isolated by two Teflon nipples and contained in a stain-
less steel grounded housing. The housing prevents particles from impinging
onto the outside of the filter holder and imparting a charge. Four nozzles,
0.32 cm, 0.635 cm, 0.95 cm, and 1.27 cm in diameter, are used for connection
to the inlet cover so that isokinetic sampling can be maintained in a variety
of flow conditions. A 1.3 cm diameter pipe is connected to the outlet cover
which served as both a probe support and means of withdrawing a sample
through the filter holder. The back of the probe support is connected by
61
-------
means of a flexible tube to a condenser, dryer, pump, gas meter and orifice
meter. The sampling system is leak-tight from the nozzle to the outlet of
the sampling system.
When making a Q/M measurement in a stack, the velocity is measured -and
then an isokinetic flow rate is calculated. The stack gas is pulled through
the nozzle to the glass fiber filter which removes all the particles. The
charge on the particles drains through the filter holder to a picoammeter
(Keithley Model 616) by means of a coaxial cable fastened to the rear of the
filter holder and exiting through a hole in the outlet cover. A second
coaxial cable is used to connect the picoammeter common to ground at the
probe. This prevents currents on the outside of the probe and transient RF
fields in the precipitator from causing errors in the charge measurements.
After the test the accumulated charge across an internal capacitor in the
meter and the volume of air sampled are recorded, and the mass collected on
the filter is measured. This allows calculation of the charge to mass,
charge to volume, mass loading, and percent isokinetic; all of which are
important parameters in evaluating the data. The charge-to-volume measure-
ment is useful in determining when there is a space charge limitation to the
precharger. Mass loading can be used to determine how well the precharger
collects.
One of the first concerns about making Q/M measurements in a cavity
downstream of a precharger was the effect of the electric fields created by
the charged particles. Theoretical analysis showed that, if the operating
voltage and current of the precharger were high enough, the space charge
produced by the particles would create electric fields sufficiently high to
induce the nozzle to go into positive corona. Emission of positive ions at
the tip of the nozzle would discharge the particles as they entered the
nozzle thus producing false Q/M measurements.
To avoid this problem, a corona shield was designed to fit over the
nozzle and inlet cover. This shield was made of 58 percent open perforated
screen to allow minimal interference of the air flow. A hole was cut in the
shield so that there was no obstruction directly in front of the nozzle. The
shield creates an equipotential surface around the probe that prevents the
sharp-tipped nozzle from going into corona. The shield was tested in the
laboratory by placing it 11.5 cm from a high voltage plate. Without the
shield the nozzle went into corona when the field strength was raised to
4.8 kV/cm. When the corona shield was placed over the probe, the field
strength was raised to 8.3 kV/cm and sparking occurred, but the probe did not
go into corona.
To determine the effect of the shield on the aspiration of particles
into the nozzle, comparisons were made of the mass concentrations measured
with and without the shield in the duct of a pilot precipitator. Results
showed no difference between the mass concentration measured using the
shield. Tests were then run after a precharger to compare Q/M results with
and without the screen. Tests showed that although the amount of mass col-
lected on the filter did not change, the measured charge was reduced by a
factor of 5 when the screen was removed. This indicated that without the
62
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screen the nozzle was going into corona and discharging the particles as they
entered the nozzle.
Another concern about sampling in the close vicinity of a high voltage
corona source was the possibility that some of the measured charge might be
due to ions. If it were possible for ions to reach the filter, they would
produce false measurement because, although they are charged, they contain no
measurable mass. To investigate this possibility, experiments were performed
in the laboratory.
The first experiment involved placing a high voltage across a needle
placed inside the grounded nozzle producing corona. When the pump was turned
on, a small amount of current (1-10 pA) was measured on the filter. This was
less than 1 percent of that measured during a Q/M measurement. When smoke
was blown into the area, the charge on the filter increased substantially,
leading to a conclusion that particles were required to carry the charge to
the filter. The small current measured, it was concluded, was probably due
to the charging of the naturally occurring dust in the laboratory atmosphere.
To test this hypothesis under simulated conditions, a mockup of the APS
High Intensity Ionizer was constructed to scale. Two 2.83 m3/min (1000 cfm)
blowers were connected to the ionizer to produce the appropriate velocity.
Two large absolute filters were placed in series with the blowers to remove
any particles existing in the laboratory. A voltage of 95 kV was applied to
the ionizer producing 1.3 mA of current. The charge-to-mass probe was set up
to sample at the outlet of the ionizer. The current measured at the filter
was only 0.7 pA which was less than 0.1 percent of the current normally
measured during a test. When one of the filters was removed, allowing
unfiltered air through the ionizer, the current increased to 60 pA. When a
smoke bomb was set off at the entrance to one of the blowers the current
increased to 13 nA.
Another set of experiments was performed with a fine mesh brass screen
cage placed in front of the ionizer, and the current to the cage was
measured. When both filters were connected to the blowers, the current to
the cage was 127 pA. However, when one filter was removed and a smoke bomb
set off, the current increased to greater than 1 (jA. These results verify
that the ions not only don't reach the filter, but also they do not make it
out of the ionizer unless transported by dust particles. This means that the
charge-to-mass measurements are legitimate, and all the charge reaching the
filter is due to charged particles. These experiments indicate that with
reasonable care to eliminate corona from the probe, to sample isokinetically,
and with good laboratory techinque, reliable Q/M data can be obtained.
However, care must be exercised in interpreting the data since Q/M is
dependent on particle size distribution.
Interpretation of Q/M Data
Figure 11 shows a comparison of the distribution of mass and charge for
a = 2.0 and a = 4.5. The shift of the charge distribution to the left is due
to the fact that the charge is proportional to d2 while the mass is
63
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proportional to d3. The amount of the shift is proportional to the standard
deviation of the distribution 0 because a determines the proportion of fine
particles. It can be seen that although 50 percent of the mass is contained
in particles larger than the mass mean diameter (i.e., d/dffl> 1), less than
7 percent of the total charge is included in these particles.
Because of the sensitivity of the Q/M data to the particle size distri-
bution, it is necessary to measure and report both the mass median diameter
and the geometric standard deviation to give meaning to the value of Q/M.
This also means that the Q/M measurement is sensitive to correct sampling
technique, because an isokinetic sampling leads to non-representative amounts
of the larger particles and inaccurate mass concentrations, while the charge
remains relatively constant.
-*3
0.01
10.0
Dimensionless Particle Diameter, d/dm
Figure 11. Comparison of the Distribution of Mass and Charge as a Function
of Particle Size
CONCLUSIONS
The Current Density Distribution plate is a useful tool for evaluating
the effect of back ionization on the current distribution in a collecting
section. Current density values, obtained by dividing the total current by
the total collecting area, are inaccurate and can be extremely misleading in
the case with high resistivity dusts.
64
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The Charge/Mass measurement is a relatively easy measurement to make if
the proper precautions are taken to ensure isokinetic sampling and to shield
the electrometer from sparking and RF. When making Q/M measurements, it is
necessary to also make impactor measurements so that the Q/M data can be
given meaning with .particle size data.
REFERENCES
Rugg, D., Durham, M. , and Rinard, G. , (1981). Electrostatic Precipitator
Performance with Pulse Excitation. Presented at the Third Symposium for the
Transfer and Utilization of Particulate Control Technology, Orlando, Florida,
March 9-12.
65
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THE RELATIONSHIP BETWEEN GAS STREAM TURBULENCE
AND COLLECTION EFFICIENCY IN A LAB-SCALED
ELECTROSTATIC PRECIPITATOR
By: B. E. Pyle, J.R. McDonald, W.B. Smith
Southern Research Institute
2000 Ninth Avenue South
Birmingham, AL 35255
ABSTRACT
The interaction between the gas flow turbulence and the elec-
tric migration properties of charged particles in an electrostatic
precipitator (ESP) has received considerable interest insofar as
its effects upon collection efficiency have not been well under-
stood. Toward this end, experimental measurements of the turbu-
lence transport properties of micron sized particles have been car-
ried out in a laboratory scale ESP of conventional wire/plate de-
sign. The results of these measurements are compared with the the-
oretical predictions of an ESP mathematical model based upon a tur-
bulent mass-transport principle. The degree to which turbulent
mechanisms influence collection efficiency is found to depend large-
ly upon other operating parameters such as mean downstream gas ve-
locity and the electrical migration velocity.
INTRODUCTION
Many of the mathematical models of electrostatic precipitation
currently in use are based upon applications of the Deutsch equa-
tion (1). In this relation, the particle collection efficiency (n)
can be expressed as
n = 1 - exp (-wL/vb) (1)
where w is the electrical migration velocity, L is the active leng-
th of the precipitator, v is the average downstream gas velocity,
and b is the separation distance between the corona electrode and
the collection plate. Equation (1) implicitly assumes that the
gas stream turbulence is sufficient to maintain a uniform particle
concentration at any point in the precipitator. However, experi-
6 n
Other models of precipitation have been developed by a number
of authors (3, 4, 5). These models are based on solutions to a SS-
bulent mass transport equation of one form or another?
66
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tions of these models have been restricted in the past by com-
putational difficulties, either with the solutions themselves
or the limited availability of computer time and efficient al-
gorithms. Practical results from these solutions have also been
limited due to the lack of information available regarding the
values of the turbulent diffusion coefficients of micron sized
particles. We have carried out a series of investigations de-
signed to correlate the predictions of turbulent diffusion model
with the experimental results obtained using a laboratory scale
electrostatic precipitator (ESP) illustrated in Figure 1.
THEORY
The theoretical predictions in this report were obtained
from both the Deutsch relation, Equation (1) , and a turbulent
mass transport equation of the form (3)
3x2
. w . v
where C is the particle concentration at an arbitrary point (x,z).
The variable z is measured from the ESP inlet and x from the
plane of the corona electrodes toward the collecting plate. D
is the coefficient of turbulent diffusion, w is the electric mi-
gration velocity, and v is the mean downstream gas velocity.
These variables are illustrated in Figure 2 for a wire-plate geo-
metry ESP.
In the inlet plane we have assumed the general condition
that
C (x,o) = Co (x) (3)
so that the effects of a nonuniform inlet loading could be in-
vestigated. Along the plane of the corona discharge electrode
(corona wires for a wire dust geometry) , the particle concentra-
tion must satisfy the condition
sr*
D|^-wC=Oatx=0 for all z>0. (4)
O.X
This boundary condition simply requires that there be no net mass
transfer across the plane of the corona electrodes. Because of
the uncertainty of the exact nature of the particle concentration
at the collector plates, the general condition
D |£ - fwC = 0 at x= b for all z_>0 (5)
oX
was assumed where b is the separation between the corona elect-
rode and collecting plate, and f is a wall factor that governs
the degree of particle reentrainment from the collector plate back
into the gas stream (5) . For all the conditions studied for this
67
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paper we have assumed that no reentrainment occurs so that f = 0.
This boundary condition (equation(5)) is discussed in detail by
other authors(5,6).
Equations(2) through(5) were solved numerically using a
second-order-correct Crank-Nicolson finite difference technique
(7) . For the case of the laboratory scale ESP shown in Figure 2,
the duct was divided into six zones each centered on a corona wire.
For each zone except the first, the inlet particle concentration
profile was assumed to be that profile existing at the outlet of
the previous zone. The set of finite difference equations were
applied in each zone over a 21 x 21 rectangular mesh resulting in
a system of 19 algebraic equations. The coefficient matrix for
this set of equations is tridiagonal and the solutions were obtain-
ed using an algorithm developed by Thomas(7).
The collection efficiencies predicted by the turbulent dif-
fusion model (equations(2)-(5)) are compared with those of the
Deutsch relation (equation(1)) in Figure 3. For these calcula-
tions a uniform inlet loading was assumed. The ESP length was
91 cm with a wire to plate spacing of 10 cm and the mean gas was
193 cm/s. Figure 3 illustrates that at large values of D the pre-
dictions of the two models converge as expected. The influence
of gas turbulence on collection efficiency is also seen to be
greater at higher values of migration velocity. At small values
of w there is essentially little difference in the predictions of
either model.
EXPERIMENT
The apparatus used in this study was a laboratory scaled
electrostatic precipitator of conventional design as illustrated
in Figure 1. Typically the system has a volume flow rate of 3.5
x 10s cm3/s at a mean gas velocity of approximately 190 cm/s. At
the lowest level of gas flow turbulence, the velocity profile at
the precipitator section is uniform with a standard deviation in
velocity of 20 cm/s. The precipitator section has a total poss-
ible collection plate area of 2.5 x 10* cm2 and a plate-to-plate
separation of 20 cm. The air flow is self contained and passes
through an absolute filter before being recirculated.
Aerosol particles can be isokinetically injected as a point
source in the all plastic region, just upstream of the precipita-
tor. To produce a uniform inlet loading, the particles are in-
jected at the fan inlet where the turbulent actions of the fan and
turning vanes are sufficient to randomize the spatial distribution
of the particles. The concentration of particles at the precip-
itator outlet is mapped as a function of position by an isokinetic
aspxrating probe whose position is controlled by a minicomputer
via an x-y traversing mechanism. Connected to the probe is a
Climet optical particle analyzer operating at 118 cm3/s.
68
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The values of the coefficient of turbulent diffusion, D,
were measured by injecting micron sized particles as a point
source at the ESP inlet and then mapping their exit locations
in the outlet plane. This resulting data was then reduced as
outlined elsewhere(8) to yield values of D for various micron
sized particles. Different levels of gas turbulence were pro-
duced by using a system of cylindrical obstructions and perfor-
ated plates upstream of the ESP section.
RESULTS
In the experiments to be described below an aerosol of mon-
osized latex spheres was injected into the system to produce a
concentration loading at the ESP inlet that was approximately
uniform. The collection efficiency of the system was determined
by measuring the particle concentrations downstream of the last
turning vanes. The efficiencies were measured at various elec-
trical operating points of the precipitator. For these tests only
the wires in zones 1 through 4 were energized (wires 5 and 6 were
removed). These measurements were repeated at several levels of
gas stream turbulence, where the corresponding values of D were
known from previous experiments. Any possible reentrainment of
particles from the collector plates was prevented by coating the
plates with grease.
The values of particle migration velocity toward the collec-
tor plates were calculated using the relation
W =
where q is the average charge on a particle of radius a, y is
the gas viscosity, c is the Cunningham slip correction factor,
and E is the average electrical field strength in the precipitator.
The values of g were calculated from the experimental voltage and
current values using a previously developed particle charging
theory(9). To implement these calculations, the four active zones
shown in Figure 2 were subdivided to form 16 segmented charging
and collection regions. The predicted particle penetrations (1-n)
at the outlet of each segment were calculated using both the
Deutsch and turbulent diffusion models. These particle concentra-
tions were then used as the inlet loadings of the next segment.
The overall collection efficiencies were then calculated from the
predicted penetrations of the last segment. The migration vel-
ocities calculated in each of the 16 segments using equation(6)
were averaged to yield an overall value for each set of operating
parameters.
The results of experimental measurements and theoretical pre-
dictions for 0.527 ym diameter styrene/butadiene latex spheres are
shown in Figure 4. In this diagram values of predicted effici-
ency are plotted as a function of the average calculated migration
69
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velocity for the turbulent diffusion (TDM) and Deutsch (D-A) models
at two levels of gas stream turbulence. The two turbulent levels
were characterized by values of D = 9.4 cm2/s and D = 13.4 cm /s.
Also shown are the experimentally measured efficiencies at the two
gas stream conditions.
One interesting aspect of the results shown in Figure 4 is that
the values of efficiency predicted by the turbulent model increases
with the level of gas turbulence. This appears contradictory in
view of the results shown in Figure 3. However, after examining the
experimental conditions for which the calculations in Figure 4 were
carried out, the apparent contradiction is easily resolved in the
following manner. Because of the method used to increase the gas
stream turbulence (a perforated plate followed by a plane of cylinder-
ical rods) the mean gas velocity decreased from 193 cm/s (at D = 9.4
cm2/s) to 149 cm/s (at D =13.4 cm2/s) . Thus while the value of D
increased by approximately 43% the mean gas velocity decreased by
about 23%. Therefore, over the range of migration velocities and
levels of turbulence considered here the mean downstream gas velocity
is more effective in controlling collection efficiency than is the
coefficient of turbulent diffusion. This is due to an increased aver-
age transit time across the four zones by approximately 30%, thus
resulting in a significant increase in predicted efficiency values.
This effect is observed in the experimental values in that the mea-
sured efficiencies are larger for the higher turbulent level.
Another important feature of the results shown in Figure 4 is
the effects produced by a nonuniform distribution of the corona cur-
rent along the length of the corona discharge wire. Both the Deutsch
and the turbulent diffusion models rely upon the value of particle
charge calculated from the measured values of voltage and total plate
current in the ESP. However, at low values of voltage, just above
the onset of corona, the current is very nonuniform and is localized
to one or two corona tuffs per wire. Therefore, only a small fraction
of the total number of particles pass through the region of gaseous
ions where particle charging takes place. This is seen in Figure 4
where at low migration velocities the differences between either theo-
retical value and the measured values are quite large. At higher cor-
ona voltages, the current becomes more uniform along the length of
the wire and the differences between theory and experimental values
are much less. The corona current nonuniformities are particularly
evident in this small ESP because of the limited number of corona
wires. In a full scale system with a large number of wires these
effects would be much less noticable because of the averaging effect
of the particles passing many wires. The nonuniformities in corona
discharge were clearly evident in our system by visual inspection
These irregularities have been quantitatively measured by at least
one author (10). In all probability, the major portion of the effects
of current irregularities could be eliminated through the use of a
fine-barbed electrode.
70
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The experiments above were repeated using an aerosol of 1.091
ym diameter polystyrene latex spheres. The results of these tests
are shown in Figure 5. For these particles the turbulent diffusion
coefficients were D = 8.0 cm2/s and D = 13.6 cm2/s at mean gas vel-
ocities of v = 193 cm/s and v = 149 cm/s respectively. These find-
ings also show the effects of decreased gas velocity at the higher
turbulent levels and their influence upon collection efficiency.
Also seen in Figure 5 are the results due to nonuniform corona
current distribution along the wire.
SUMMARY
From the results presented above it is evident that under
certain operating conditions the effects of gas stream turbulence
upon collection efficiency are less important than other parameters
such as mean gas velocity. The effects of high turbulent diffu-
sion also appear to be more detrimental to ESP efficiency at the
higher values of electrical migration velocity. Although the range
of gas stream turbulence levels covered in this report were some-
what narrow, it does represent a significant advancement in under-
standing the complex interaction between the competing mechanisms
in an electrostatic precipitator.
ACKNOWLEDGEMENT
The authors wish to acknowledge the valuable comments and sug-
gestions provided by Dr. Duane H. Pontius in the interpretation of
many of the results of these experiments. The experimental data
presented here was taken by Todd R. Snyder of SoRI. Portions of
the work for this report were funded by the U.S. Environmental Pro-
tection Agency, IERL, Research Triangle Park, N.C. under Contract
No. 68-02-2683 and Grant No. R806216010.
REFERENCES
1. Deutsch, W., Bewegung und Ladung der Elektrizitatstrager in
Zylinderkundensotor, Ann. Phys. p. 350-352 (1922).
2. Yermilov, I.V. Determining the Concentration of Dust in the
Field of Corona Discharge in an Electrostatic Precipitator.
Electricheslvo, No. 7 (1974).
3. Williams, J.C. and R. Jackson, The Motion of Solid Particles in
an Electrostatic Precipitator. Proc. Symposium on the Inter-
action between Fluids and Particles, Inst. Chem. E. London
(1962).
4. Cooperman, P., A New Theory of Precipitator Efficiency, Atmos-
pheric Environment, 5:541-551 (1971).
5. Feldman, P.L., K.S. Kamar, and G.D. Cooperman, Turbulent Dif-
fusion in Electrostatic Precipitators, Paper presented at
The Symposium on Electrostatic Precipitation. 60th Annual
A.I.Ch.E. Meeting, November (1975) Los Angeles, CA.
71
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6. Leonard, G., M. Mitchner, and S.A. Self, Particle Transport
in Electrostatic Precipitators, Atmospheric Environment,
14:12890 1299 (1980).
7. Von Rosenberg, D.V., Methods for the Numerical Solution of
Partial Differential Equations, American Elsevier Publish-
ing Co., Inc. New York (1969).
8. Pyle, B.E., D.H. Pontius, T.R. Snyder, and L.E. Sparks, Part-
icle Trajectory Studies in a Scale Model Electrostatic
Precipitator Paper No. 80-49.2 presented at the 73rd Annual
Meeting of the Air Pollution Control Association, Montreal,
Quebec (1980) .
9. Smith, W.B., and J.R. McDonald, Development of a Theory for the
Charging of Particles by Unipolar Ions, J. Aerosol Sci.,
7:151-166 (1976).
10. Tassicker, O.J., Aspects of Forces on Charged Particles in
Electrostatic Precipitators, Dessertation, Wollongong.
University College, University of New South Wales, Austra-
lia, (1972).
72
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ROTATED 180°
AEROSOL INJECTION PROBE
CLEAR
PLASTIC
WINDOWS
"SODA STRAW"
FLOW STRAIGHTENER
TURNING
VANES
TURNING VANES
ALTERNATE
ELECTRODES
SAMPLING PROBE ON
X-Y MECHANISM
TO OPTICAL
COUNTER, MCA,
MINI-COMPUTER
COLLECTOR PLATE
4100-15
Figure 1. Perspective view of the laboratory scale electrostatic precipitator.
73
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TRAVERSING
SAMPLING
PROBED
ZONES
\i
\T o O O
r
T
b
* t f f
' n 3
6 5 4
0 0
T t
2 1
i
z
"*"
WIRE NUMBER
Fiaure 2. Zone divisions for the mathematical_model of the
laboratory scale electrostatxc precipitator.
100
UNIFORM INLET LOADING
WALL FACTOR - 0.0
- DEUTSCH MODEL
D O = 5, sq cm/s
O D - 10, sq cm/s
D = 20, sq cm/s
D - 40, sq cm/s
D = 80, sq cm/s
D • 160, sq cm/s
D = 320, sq cm/s
10 15 20
MIGRATION VELOCITY, cm/s
Figure 3.
Comparison of predicted collection efficiencies for the
Deutsch model to those of the Turbulent Dif?u-JiOn mode?
at various values of the diffusion coefficient.
74
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35 r
30 -
PARTICLE DIAMETER = 0.527 fi
, TDM
,D-A
TDM
HIGH TURB:
LOW TURB.
D-A
• EXP. HIGH TURB.
2345
MIGRATION VELOCITY, cm/s
Figure 4. Comparison of predicted collection efficiencies
to values measured using the laboratory sdale ESP,
PARTICLE DIAMETER - 1.09 fim
MIGRATION VELOCITY, cm/s
Figure 5.
Comparison of predicted collection efficiencies to
values measured using the laboratory scale ESP.
75
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PARTICLE DEPOSITION PROFILES AND REENTRAINMENT IN A
WIRE-PLATE ELECTROSTATIC PRECIPITATOR
By: E.Arce-Medina, R.M.Felder
Department of Chemical Engineering
North Carolina State University
Raleigh, NC 27650
ABSTRACT
A recently-devised radiotracer technique has been used to measure local
particle deposition profiles and friction and impaction reentrainment in the
NERC pilot-scale electrostatic precipitator, Research Triangle Park, North
Carolina. Reentrainment rates are shown to vary with several experimental
variables, including the temperature and humidity of the gas in the flow
channel as well as the air velocity and inlet dust loading in the
precipitator. The results suggest the magnitudes of these functional
dependences, and show the necessity for careful monitoring of all four
variables when performing precipitator measurements. Additional tests will
be required to isolate the individual effects and to provide a data base for
quantitative modeling studies.
INTRODUCTION
A recent paper described the development and testing of a radiotracer
technique for measuring local particle deposition profiles and impaction
reentrainment in an electrostatic precipitator (1). The technique has been
used to perform eight runs on the NERC pilot-scale electrostatic
precipitator. Labeled fly ash was injected into the ESP under varying
experimental conditions (air velocity, inlet gas dust loading), with the
collection plates either clean or coated with a previously deposited dust
layer. The object was to obtain preliminary estimates of the effects of the
variables cited on collection and reentrainment, as well as to assess the
reproducibility of the experimental technique.
This report summarizes and discusses the results of these experiments,
and outlines directions for further study. Details of the experimental and
data analysis procedures may be found in the earlier work cited above (1).
76
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EXPERIMENTS
The experimental conditions for the eight runs carried out in the most
recent series of tests are summarized in Table 1. The temperatures shown are
those prevalent in the laboratory during the runs, and should correspond
reasonably closely to those in the precipitator. The humidities were
obtained from the Weather Bureau on the run days, and are at best an
approximation to laboratory conditions. The mean applied voltage in all runs
was roughly -30.5 kV.
As Table 1 shows, three runs (12,14, and 16) were carried out with fly
ash having been previously deposited on the collection plates, and the other
five runs were begun with clean plates. In Runs 11-16, the voltage in the
first stage of the precipitator was turned off, so that the dust feed to the
second stage (where the tracer was injected) could be regulated. Two dust
feed rates — 30 g/min and 60 g/min — were used under these conditions. In
the last two experiments the voltage was turned on in the first stage, so
that the feed to the second stage could only be roughly estimated.
The ash was a high resistivity coal combustion fly ash from a brewery
power plant. A plot of resistivity versus temperature is shown in Figure 1.
The tracer used in all runs was 0.5 g of this material, irradiated for 60
seconds in the North Carolina State University Pulstar Reactor at a power
level of 1 MW and an approximate flux of 1.2x10 n-cm -s . At the outset
of each run, the labeled fly ash was injected at the inlet of the second
stage of the precipitator at a point 1.25 cm. from the plate behind which
the scintillation detector was mounted, and the injection device was then
withdrawn to minimize background radiation. The air flow rate at the moment
of injection was normally set at 85 m/min.
Following injection, the detector was moved back and forth, and the
activity at several horizontal positions at the height of the injection was
measured by recording the counts in one minute intervals. The detector was
then fixed at the position of maximum activity, and the count rate was
monitored for about 20 minutes. The dust feed was then switched on to its
desired value, and monitoring continued for another 20-30 minutes. The air
velocity was then increased to 140 m/min, and then to 220 m/min, with 20-30
minutes of monitoring following each change.
DEPOSITION PROFILES
Plots of activity following injection of the tracer versus axial
position for the eight runs are shown in Figures 2, 3, and 4. A generally
consistent pattern is observed, to the effect that the profile starts at a
low level, increases to a maximum at a point roughly 30-40 cm. from the
injection point, and decreases thereafter. The peak shape varies
considerably from run to run. The variation could be due to the combined
effects of variations in temperature, humidity, and the condition of the
plate (clean or coated), and/or to normal experimental scatter. The latter
effect may not be too great, however, since the curves for the two runs in
which experimental conditions were most nearly identical (Runs 17 and 18,
77
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Figure 4) show a considerable degree of correspondence.
IMPACTION REEKTRAINMENT
Results
The tracer activity decay data were analyzed in terms of the first-order
reentrainment model outlined by Felder and Arce-Medina(l). If n is the
mass of dust deposited in some small region of the plate, then the loss due
to impaction reentrainment is taken to be described by the differential
equation
dn/dt = -kn
The reentrainment rate constant, k, provides a direct measure of the loss
rate: half of the collected dust is reentrained, for example, in a time
t=0.693/k.
The values of k measured for the eight runs performed are shown in Table
1. A considerable degree of scatter is evident. The few negative values of
k, which indicate the physically impossible result of an activity increase
with time, reflect extreme cases of this scatter.
Even apart from the scatter, however, the results shown in Table 1 at
first appear to be inconsistent with each other in several ways. Increasing
the air velocity, for example, sometimes increases the apparent reentrainment
rate (as in Run 12), sometimes decreases it (Runs 13, 15, 16, and 18), and
sometimes increases it initially and then decreases it (Runs 14 and 17). The
magnitude of the reentrainment rate shows no obvious correlation with the
dust loading at the precipitator inlet, and does not seem to depend on
whether or not the plate was coated with a dust layer prior to injection of
the tracer.
We believe, however, that these apparent contradictions in fact reflect
the complexity of the precipitation process, and that they can be explained
in terms of the fundamental phenomena underlying this process. Moreover,
they provide a good indication of why precipitator models have not been
notably successful in predicting actual performance. These points are
elaborated on in the next section.
Discussion
Several experimental conditions and variables may have a significant
effect on the collection efficiency of a precipitator and the likelihood of
reentrainment of collected dust (2-5). Among these factors are the
following:
1. Air velocity. Although the velocity is uniform across most of the
flow channel, most of the resistance to mass transfer is
concentrated in the laminar boundary layer adjacent to the plate,
which has a thickness that varies inversely with velocity.
78
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Moreover, the drag force on collected particles and the momentum of
impacting particles both increase with increasing velocity. The net
result is a tendency for reentrainment to increase with velocity.
2. Dust loading. The greater the dust loading at the inlet, the
greater the frequency of impaction collisions, and hence the higher
the reentrainment rate. On the other hand, a higher dust loading
leads to a more rapid buildup of collected dust; this should not
affect the rate of reentrainment in general, but by superimposing a
layer over the deposited tracer it would decrease the tracer
reentrainment rate, leading to errors in data interpretation.
3. Condition of the plate. The presence of a dust layer on the plate
adds a layer of resistance between the electrodes, diminishing the
effective field at the plate. This layer has two competing effects.
On the one hand, it lowers the electrical adhesion force on
collected particles at the layer surface, and therefore tends to
increase the rate of reentrainment. On the other hand, the average
momentum of impacting particles normal to the plate may be reduced
(at least to the extent that their motion in this direction is
imparted by the electrical potential driving force), which would
tend to decrease reentrainment.
4. Temperature. The resistivity of a dust is invariably a strong
function of temperature, particularly at the ambient temperatures of
this study. This effect is clearly shown in Figure 1, wherein a
temperature rise of 10 C may be sufficient to change the resistivity
by an order of magnitude. A small change in temperature from one
run to another might therefore be expected to change the dust
resistivity and hence the collection and reentrainment rates
significantly, even if the applied corona voltage, inlet dust
loading, and air velocity are all held constant.
5. Humidity. Figure 1 also shows the effect of moisture content on the
fly ash resistivity. At 90 C, a change from 5% water to 10% water
is seen to result in a resistivity decrease by a factor of 10, and
the magnitude of the effect clearly increases dramatically as the
temperature decreases. Similar results are given by Parker(1980).
The curves shown do not extend to ambient temperatures, but it
appears that there could be a difference of five orders of magnitude
or more at such temperatures. A slight change in humidity from one
run to another might therefore also be expected to cause pronounced
changes in measured collection and reentrainment rates.
Another effect peculiar to the experimental setup used in these runs has
to do with the method used to change air velocities. When the experiments
were performed, the velocity could only be changed by changing an orifice
plate in the flow line. The surge that occurred at subsequent restarting
sometimes dislodged a considerable quantity of collected dust, including
tracer. Following the completion of the experiments, a variable-speed fan
controller was added to the system, so that this difficulty will not be
79
-------
encountered in future runs.
The measured reentrainment rate constants shown in Table 1 can now be
interpreted in the Light of the above discussion.
Runs 11 and 12
These runs were carried out successively. The reentrainment rates are
relatively low at the low temperature and high humidity prevalent during
these runs. The lower reentrainment rate observed for the precoated plate in
Run 12 suggests a "stickiness" associated with the dust at these conditions.
Runs 11 and 13
The difference in the initial reentrainment rates could be due to a
combination of the differences between the air velocities, temperatures, and
humidities during these runs. Both reentrainment rates were relatively low,
however, so that the difference between them may not be significant. The
decrease in reentrainment observed in successive stages of Run 13 is due to
the buildup of dust over the tracer as the experiment progressed.
Runs 12 and 14
These runs were each carried out with precoated plates and the same air
velocities and dust loadings. The pronounced differences in reentrainment
rates thus provide a good indication of the strong influence of temperature
and humidity on the precipitator performance, and in particular of the
increased cohesiveness of the dust layer at lower temperatures and higher
humidities.
Runs 13 and 14
The conditions of these runs were more or less the same, except that the
injection in Run 14 was performed with a layer of dust already coating the
plate. The reentrainment rate is significantly higher for the coated plate,
probably reflecting the lower potential field at the surface caused by the
dust layer resistivity. Increasing the air velocity from 85 to 140 m/min led
to an increased reentrainment rate, suggesting that the greater friction and
impaction momentum at the higher velocity more than compensated for the
deposition of new dust over the tracer, while the opposite effect was
observed for the step from 140 to 220 m/min.
Runs 13 and 15
Increasing the dust loading at a given velocity clearly has the effect
of increasing the reentrainment rate. In both runs, the deposition of dust
over the tracer decreased the reentrainment as the experiment proceeded
80
-------
Runs 15 and 16
Once again, the reentrainment rate was greater when the plate was coated
with a dust layer. The magnitude of the effect is uncertain, since the
temperature and humidity also varied from one run to the other.
Runs 17 and 18
In these runs, the voltage was turned on in the stage of the
precipitator preceding that into which the tracer was injected. The dust
loading could therefore only be roughly estimated. The effects of dust
loading and air velocity are qualitatively similar to those found in the
earlier experiments. We have no explanation for the anomalously high
reentrainment rate observed in Run 18.
CONCLUSIONS
The radiotracer technique used in this preliminary study has been shown
to provide a picture of the local deposition profile in an electrostatic
precipitator, and to enable the measurement of local rates of impaction
reentrainment. The technique may therefore be used to obtain correlations of
these phenomena with precipitator operating conditions and with physical
properties of the dust to be collected.
The rate of reentrainment is a function of the air velocity and inlet
dust loading in the precipitator, but also depends to a great extent on the
temperature and humidity of the gas in the flow channel. The present results
suggest the magnitudes of these functional dependences, and show the
necessity for careful control (or at least careful monitoring) of all four
variables when performing precipitator measurements. Additional tests will
be required to isolate the individual effects and to provide a data base for
quantitative modeling studies.
ENDNOTES
1. Felder,R.M. and E.Arce-Medina, "Radiotracer Measurement of Particle
Deposition and Reentrainment in an Electrostatic Precipitator,"
Int.J.Appl.Rad.Isotopes 3J,761(1980) .
2. Bassett,J.D., K.Akutsu and S.Masuda, "A Preliminary Study of
Re-entrainment in an Electrostatic Precipitator," J.Electrostatics
1,311(1977).
3. Groves,J.F. and C.R.Smith, "Gas-Flow Distribution Effects in
Electrostatic Precipitators," J.Electrostatics 8.343(1980).
4. Parker,K.R., "The Precipitation of Difficult Dust," J.Electrostatics _8,
355(1980).
81
-------
5. Vincent,J.H. and A.S.M.MacLennan, "Aerodynamic Considerations in
Electrostatic Precipitation," J.Electrostatics g.325(1980).
TABLE 1. SUMMARY OF RUN CONDITIONS AND RESULTS
Run T(°F) R.H. Plate Dust feed Air velocity
Condition rate(g/min) (m/min)
11 47 100% Clean 30 140
60 140
12 46 95% Coated 30 85
140
220
13 60 50% Clean 30 85
140
220
14 56 40% Coated 30 85
140
220
15 64 50% Clean 60 85
140
220
16 60 73% Coated 60 85
140
220
17 58 65% Clean 21** 85
140
220
18 59 53% Clean 42** 85
140
220
k x 103
(min )*
2.3
1.6
-1.6
0.04
2.5
0.89
0.22
-5.0
9.6
14.0
4.0
4.9
4.0
-3.3
6.6
4.1
3.1
6.0
8.3
2.0
25.0
14.0
-2.6
* k=reentrainment rate constant
** rough estimate
82
-------
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o Run No. 11
A Run No. 13
0 Run No. 15
25
50
75 100
AXIAL POSITION ON PIATI (em)
-------
4.0
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o Run No. 12
^ Run No. 14
a Run No. 16
25
50
75
100
AXIAL POSITION ON PLATE (em)
-------
4.0
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& Run No. 18
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25
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75 100
AXIAl POSITION ON PIATE (cm)
-------
PARTICLE TP.ANSPOPT IN THE EHD FIELD
By Toshiaki Yamamoto
University of Denver
Denver Research Institute
Electronics Division
Denver, Colorado 80208
ABSTRACT
The study of the motion of fine particulate in the EHD
(electrohydrodynamic) field has become important in not only the design of
electrostatic precipitators but also electrostatic painting.
Experimental and theoretical studies have been conducted in the case of
a two-dimensional, two-wire plate configuration precipitator. In the
numerical study, the external force which consists of the electrostatic
field and space charge density was first obtained. The second step was to
solve the Navier-Stokes equations in the form of vorticity-stream function
equations with appropriate boundary conditions. The particle trajectories
were computed by integrating the equations of motion in the EHD field.
The implications of the results to precipitator performance are
discussed by using the dimensionless EHD charge number. The calculated
numerical results demonstrate close agreement with the experiment.
INTRODUCTION
In the process of particulate collection in an electrostatic
precipitator, the motion of particulates is affected by both electrostatic
field and fluid forces. The major limitations among all existing
electrostatic precipitator theories have been the neglect of the use of
simplified fluid dynamic models, and the weakness in the description of the
fluid dynamic coupled with the electrostatic field, i.e.,
electrohydrodynamics. The previous investigations (1, 2, 3) have indicated
that the interaction between the fluid and the electrostatic field was shown
to have a significant role in altering the flow in the precipitator. The
subject of the investigation presented in this paper is the analysis of
particle motion in the EHD field, thereby establishing the roles of various
operating parameters. The schematic diagram of the experimental set-up and
the two-dimensional computational domains for the flow configuration with
two wires are shown in Figure 1.
In the numerical study, the external force which consists of the
electrostatic field and space charge density was obtained. The second step
was to solve the Navier-Stokes equations in the form of vorticity-stream
function equations with appropriate boundary conditions. The particle
trajectories were computed by integrating the equation of motion in the EHD
field. In the experimental study, current density distribution and
87
-------
electrical potentials were measured and compared with the numerical
results. The Schlieren optical technique is utilized to observe the flow
interaction. The gross movement of particles in the EHD field is also
observed by the introduction of mist particles in the primary flow gas
stream.
In the analysis of the particle loci, the dimensionless EHD number,
NEHD> wnicn is the ratio of the secondary flow velocity to the primary
flow velocity is used as a parameter of flow interaction due to the
secondary flow. Another dimensionless parameter, EHD charge number, N^-c.
which is the ratio of electrostatic force to the EHD viscous force to the
particle is introduced as a parameter of controlling the motion of the
particles. Finally, the effect of the particle migration in the EHD field
and the implications of the results to precipitator performance are
discussed.
EHD FLOW INTERACTION
Since the detailed study for the EHD interaction was previously
reported (2, 3) only brief descriptions are given here. There are two
fundamental assumptions in the theory: 1) In the EHD analysis, the effect
of the space charge due to the particles on the secondary flow is assumed to
be small. 2) The effect of adjacent particles' interaction is neglected in
the analysis of the particle motion.
The governing equations for the electric potential and space charge
density distributions are written as
div grod V = - />c/«
/>c2 -€ grod />c grod V = 0
The electric field strength, E, and electric current density, J, are
related to the potential, V, by f = - grad V and J = />c ( K E + "u ) =s£ P KE.
The boundary conditions for V in the computational domain shown in Figure 1
are V = Vo measured electrical potential at the wire, V = 0 along the
cathode plate, dV/dn = 0 along any symmetry lines.
The basic equations for the flow field are the Navier-Stokes equations
expressed in terms of the vorticity-stream function form.
--
REHO xx " cx
88
-------
div grod ^ : w (4)
where all quantities are dimensionless with reference to d, Ue, Vo and
the charge density at the wire />c . The inlet flow boundary condition was
set to a uniform_flow based on the inlet configuration of the experimental
set-up, ^ =_U0y, w-0 . The less restrictive outlet boundary
condition, <|rx:0,u>x = 0 , implies that the parallel flow is established
without specifying the flow velocity distribution ._ The_nonslip boundary
condition was applied along the channel wall by , which is the ratio of the EHD Reynolds number
to the ordinary Reynolds number is introduced as a parameter of flow
interaction due to the secondary flow. It is also the ratio of the
secondary flow velocity to the primary flow velocity. The detailed
89
-------
treatments of the NEHD parameter were discussed in the separate paper (2,
3). Using the NEHD, £ and K, the new parameter called the EHD charge
number, NE^c> is now defined as
-9M K - qE° -/>
E-C - 2 NEHO - - - - C
The NE-C is a ratio of average electrostatic force to average EHD
drag force acting on the particle and a function of a, es , Eo, Ec, Uo,
and T. The dimensionless force, 7e(r) can be rewritten in terms of NE_C
and K.
Fe(~) : jp-{Vf(~) + N£.c E(T)) (8)
The value of NE-C determines how close the particle moves along the
EHD streamlines. For the condition NE_c ^ 1, the particle motion is
effectively controlled by the electrostatic field, while for ME-C^!, the
particle motion is controlled by the EHD field. When NE_c — 1.0, the
particle motion is controlled by both electrostatic and EHD field. The
typical value for NE-C in the industrial precipitator is much less than
unity. Therefore, the particle loci is the EHD dominated pattern.
A particle is introduced from the left (the precipitator inlet) with
the same speed as the fluid, whereas d at the flow inlet is divided into
seventeen sections. The particle starting at Y = 2, 5, 8, 11, 14, 16 is
secured during each time interval so that the particle velocity can be
estimated at any location. This analysis is limited for the value of NE_c
between 0.01 and 1.0 because a typical value of NE_c for industrial
electrostatic precipitators falls in this range.
RESULTS AND DISCUSSION
The particle motion in the EHD field is analyzed by solving equation
(6) in the dimensionless space under the given initial conditions. Figure 2
a-d and Figure 3 a-d illustrate the particle trajectories for the case of
NEHD = 2-69 and NEHD = 1>3^ respectively. The computed EHD streamline
distributions are shown as a solid line in the succeeding Figures and
demonstrate close agreement with experiments (3). It should be noted that
the vertical scale shown in all successive Figures is twice as large as the
horizontal scale.
When the NE_C = 0.012 or less as shown in Figure 3-a, the loci of the
particle motion is almost identical to the EHD streamlines. This implies
that the particle collection is extremely difficult. As the NE_n
increases as shown in Figure 3-b for NE_C = 0.024 and Figure 2-a for
NE-C = 0.048, the particle still moves very close to the EHD streamlines,
in which the particle motion is largely controlled by the EHD force. A
90
-------
small fraction of the particle introduced near the wall is collected. It is
also shown from the histogram of the particle trajectory that the particle
is accelerated as it is approaching the corona wire and decelerated as it is
leaving the wire. The particle velocity which passes through the channel is
21 to 27 percent faster than the average fluid velocity, which implies that
actual retention time is considerably shorter. As the NE_C increases
further as shown in Figure 3-c for NE_C = 0.120 and Figure 2-b for the
NE-C ~ 0.241, the particle introduced about one third from the channel
wall is effectively collected within two corona wires and the remaining
particle is collected within the several successive corona wires. Because
the particle tends to disperse towards the collection plate, the particle
density distribution can be calculated at the channel outlet for given
particle distribution at the channel inlet. At the NE_C = 0.483 as shown
in Figure 2-c and Figure 3-d, the effect of the electrostatic force
remarkably increases. Most of the particles introduced are collected within
two corona wires. It is rather astonishing to observe that the particle
motion near the wall is extremely slow- Therefore, the particle collection
will be interfered with by even trivially small flow disturbances. Because
the particle motion is slower near the wall, one can observe the particles
rotating by the combined electrostatic and EHD force. When the NE_C =
0.966 as shown in Figure 2-d, the electrostatic and EHD viscous drag forces
are equal in magnitude. This implies that the large particles are collected
fairly rapidly, while fine particles remain suspended in the gas stream. It
is also observed that the particle introduced at the centerline of the
channel reduces speed rather quickly as it approaches the corona wire and
stagnates at the wire. This is one of the possible mechanisms that the dust
particle will build up on the corona wire.
Table 1 shows the migration velocity obtained by the classical theory
against the maximum and minimum migration velocity obtained for various
values of NE_c an NEHD. It; is obvious from this table that the
migration velocity is not constant but dependent upon the position of the
particle. Let us consider the case for Eo = 5.0 kV/cm, Ec = 3.0 kV/cm,
q = 0.73 qs (4), />s = 0.6 x 103 kg/m3, and T = 20 °c. Then, the
first row represents particle radius a = 0.25 micron meter, the second a =
0.5 micron, and 2.5, 5.0 and 10.0 microns successively. This calculated
migration velocity agrees well with experimentally determined values (5).
All the units shown in this table are meter/sec except a.
Table 1 THEORETICAL MIGRATION VELOCITY VERSUS MAXIMUM AND MINIMUM MIGRATION
VELOCITY AS A FUNCTION OF NE_C AND NEHD
a
0.25
0.5
2.5
5.0
10.0
Vth
0.015
0.029
0.147
0.294
0.588
NEHD =2.69
NE-C
0.024
0.048
0.241
0.483
0.966
"max
0.318
0.327
0.398
0.487
0.698
^min
-0.256
-0.247
-0.168
-0.117
-0.102
NEHD = i-3*
NE-C
0.012
0.024
0.120
0.241
0.483
^max
0.175
0.185
0.319
0.546
0.711
vmin
-0.241
-0.240
-0.233
-0.226
-0.209
91
-------
The roles of various operating physical parameters in terms of their
influence on the collection efficiency are established and thereby, general
attempts are made to increase the NE_C for given NEHD; that is: to
increase €$ , a, Eo, Ec and decrease Uo, T or the change of particle
characteristics such as enhancement of surface area and particle
agglomeration.
It can also be deduced from the EHD study that the shear stress along
the wall is altered significantly by the presence of the EHD action as
compared to the non-EHD case. The results for the case of laminar flow are
shown in Figure 4. As the Reynolds number is greater than approximately
3600 with an average field of 5.0 kV/sec (or NEHD< 2.0), the shear stress
is reduced from that of the non-EHD case, while as the Reynolds number
decreases further, regions of significantly higher shear stress occur near
the corona wire. This conclusion contradicts the past legend that the
electric wind enhances the reentrainment of the dust. It is also noted that
in laminar flow, small surface roughness due to the dust build-up has no
effect on the flow properties. In turbulent flow, however, the roughness of
the boundary surface will affect the physical properties of the fluid motion
and the effect of the roughness is dependent upon the relative size of
roughness and the thickness of the laminar film which is associated with the
energy loss by rough surface.
Figure 5 illustrates the motion of the mist particle as obtained with
injection of the mineral oil mist. The calculated streamlines are
superimposed. The particle sizes for the mist particle used are 0.5 to 50
micron and therefore, this corresponds to approximately NE_£ = 0.6 with
NEHD = 4.0. It can be seen that the path of the mist particles has fair
agreement with the calculated particle trajectory although the direct
comparison can not be made. It also shows that the particles introduced
near the centerline of the channel are more difficult to collect on the
plate because both electrostatic and EHD forces are small.
CONCLUSIONS
Experimental and theoretical studies have been conducted to analyze the
particle motion coupled with the EHD field with the focus on the two-wire
electrostatic precipitator. Although all the calculations of the particle
motion were made for a set of two dimensionless parameters such as NE_r
and NEHD, the results can be extended to other sets of parameters having
the same NE_C and NEHD. The results obtained can be summarized as
follows:
1) The dimensionless EHD charge number, NE_C is introduced as a parameter
of the electrostatic force to the EHD viscous drag force and also shows how
closely the particle moves to the EHD streamlines. As the NE_C is
smaller, the particle motion is controlled by the EHD force, resulting in
difficulty of particle collection. The general attempt is to obtain higher
NE_Q for higher efficiency.
2) The particle motion near the wall is extremely slow. Therefore, the
92
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particle collection will be interfered with by very small flow disturbances.
3) A particle migration is not constant but dependent upon the position of
the particle. It is also non-linear to the physical parameters.
4) The shear stress is reduced from that of the non-EHD case when the
Reynolds number exceeds 3600 with an average field of 5.0 kV/cm (or NFHH<-
2.0). fimj
5) In laminar flow, small surface roughness due to the dust build-up has no
effect on the flow properties such as shear stress, whereas in turbulent
flow, it will affect the flow properties.
REFERENCES
1. Noll, C. G. , and Yamamoto, T. Towards a Microscopic Theory of
Electrostatic Precipitation. Symposium on the Transfer and Utilization
of Particulate Control Technology. 2: 374-390, July, 1979.
2. Yamamoto, T., Nakamura, S. and Velkoff, H. R. Numerical Study of
Secondary Flow Interaction in an Electrostatic Precipitator. Innovative
Numerical Analysis for the Applied Engineering Sciences, University Press
of Virginia, 1980, p.3-12.
3. Yamamoto, T. and Velkoff, H. R. Electrohydrodynamics in an Electrostatic
Precipitator. (Presented for Journal of Fluid Mechanics).
4. Nichols, G. B. and Oglesby, S. The significance of the Particle Charging
Time in Electrostatic Precipitation. Second International Clean Air
Congress of the International Union of Air Pollution Prevention
Association, EN-41D, Dec. 1970.
5. Masuda, S., Akutsu, K. and Ko, M. Motion of Small Charged Particles
inside an Electrostatic Precipitator. IEEE-IAS Annual Meeting, 139-145,
Sept. 1979. .
• FLOW STRAIGHTNER
N TRANSITION
SMOKE GENERATOR
Figure 1. Schematic Diagram of the Experimental
Two-Dimensional Computational Domains.
Set-up and
the
93
-------
(a)
(Flow Inlet)
Plate
(Flow Outlet)
Corona Wire
Corona Wire
(b)
(Flow Inlet)
Plate
(Flow Outlet)
T+ + + + + + -t+ + +j- + + t +
*T+ + * + +-?+ + +*+ + + !+ +
Corona Wire
Corona Wire
(c)
(Flow Inlet)
Plate
(Flow Outlet)
Corona Wire
Corona Wire
(d)
(Row Inlet)
Plate
(Flow Outlet)
Corona Wire
Corona Wire
Figure 2. Particle Trajectories in the EHD Field for NEHD = 2.69 (U0 = 0.61 "Vsec R = 2400 E = 5 0
kV/cm): (a) NE.C = 0.048, (b) NE.C = 0.241, (c) NE.C = 0.483, (d) NE.C = 0.966.
94
-------
(a)
(Flow Inlet)
17 I f 4 I I I I I
15
Plate
(Flow Outlet)
it-,4-+ 4--f H i I > I I I I I I I I I I I I ' I + ) )
*.i
T"
Corona Wire
Corona Wire
(b)
(c)
(d)
(Flow Inlet)
Plate
(Flow Outlet)
W< I I l»l I I l«l I I HI I I l»l I I l»l I I PTTTTTTTTTT"!
I I I (D I M I I I I I I I I I (P I I I I I I I I M t t I' * »• > ^
(Flow Inlet)
Corona Wire Corona Wire
Plate
(Flow Outlet)
Corona Wire Corona Wire
Plate
(Flow Outlet)
+ + •!• 'I I •!• I
Corona Wire Corona Wire
Figure 3. Particle Trajectories in the END Field for NEHD = 1 -34 (U0 = 1.22 "Vsec, R = 4800, E0 = 5.0
kV/cm): (a) NE.C = 0.012, (b) NE.C = 0.024, (c) NE.C = 0.120, (d) NE.C = 0.483.
95
-------
NEHD=2.69
Figure 4. Shear Stress Distribution for EHD and Non-EHD Laminar Flow Case,
Figure 5. The Motion of the Mist Particle for NEHD =4.0 and Np_c =0.6.
96
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SURFACE REENTRAINMENT OF COLLECTED FLY ASH IN ELECTROSTATIC PRECIPITATORS
By: M. Mitchner, M. J. Fisher, D. S. Gere, R. N. Leach, and S. A. Self
Dept. of Mechanical Engineering, Stanford University
Stanford, CA 94305, U.S.A.
ABSTRACT
Experiments have been performed in a horizontal flow wire-and-plate
electrostatic precipitator (plate-to-plate spacing, 0.25 m) to study the
effects of flow speed (from 3 to 22 ft/sec) and corona-type on the reen-
trainment of collected fly ash. The deposited dust layer is observed to
exhibit a well-defined structure, with regions of highly-compacted dust
separated by regions of loosely-packed dust. At lower flow speeds the
loosely-packed areas are considerably deeper than the surrounding regions,
whereas at higher speeds the reverse is the case. Surface reentrainment is
observed to take place primarily from regions corresponding to locations
of loosely-packed dust. Two modes of reentrainment are observed; a
continuous erosion process which becomes more pronounced at higher speeds,
and a relatively infrequent large scale fall-off process which tends to
occur at lower speeds. It is shown that the dust layer structure results
from the variation of corona current density J on the collector surface,
with the compacted regions occurring where J is large, and with the
loosely-packed areas occurring where J is zero (or small, in a time-average
sense).
INTRODUCTION
Studies of particle transport through the gas to the collecting surfaces
of an electrostatic precipitator indicate that in the absence of non-ideal
effects precipitators should perform much better than they actually do. One
reason for this reduced' performance may be the reentrainment of fly ash from
the collecting electrodes. In his book White [1] states "Particle loss by
reentrainment is one of the most severe and oft recurring limitations present
in the electrostatic precipitation of dry particles."
On the basis mostly of indirect measurements of quantities such as
efficiency, the exit particle size distribution, or net particle charge, it
is inferred that erosion tends to set in rather suddenly as gas velocity is
increased. White states that values of the critical erosion velocity may
range between 3 ft/sec for light, fluffy particles to 15 ft/sec for particles
which form dense, compact layers. Other relevant factors include quality of
gas flow, ash resistivity, corona current, the nature of the particles, and
configuration of the collecting electrodes. White states that smooth flat,
plates are unsatisfactory for dry-particle collection and that "great
improvement is effected by providing shielded collection zones protected
from the direct blast of the gas stream." Workers in the United kingdom [2]
do not appear to agree with this conclusion.
97
-------
Despite the importance of reentrainment there have been very few
studies of the basic nature of the phenomenon and few systematic,
quantitative studies of how reentrainment is affected by different
conditions. The goal of the work reported here was to make direct
observations of the ash layer in an operating electrostatic precipitator
to obtain primarily a better qualitative understanding of the manner in
which reentrainment takes place. To aid in the interpretation of our
observations it was helpful to work with both positive and negative
corona, and with both wire and point corona. In this study we have
focused primarily on the effect of flow velocity, and have attempted to
maintain other possibly relevant parameters constant.
The major finding of this work is that ash layers exhibit a well-
defined pattern controlled by the pattern of the corona current density
on the collector, and that reentrainment is initiated in regions of the
ash layer where the corona current density is very small. The experi-
mental apparatus and procedures used are described next, followed by a
discussion of the observations and measurements.
EXPERIMENTAL APPARATUS AND PROCEDURES
The Electrostatic Precipitator Test Facility used for these experi-
ments is basically a low speed, open circuit wind tunnel with provisions
for injecting and removing particles, and for heating and humidifying the
airstream. Air flow is generated by a 4000 cfm centrifugal blower at
the exhaust end of the tunnel. The facility can operate with air flow
velocities up to 10 m/s in a test section where length is variable up to
9 m.
For the experiments reported here, the test section used is repre-
sentive of one unit of a conventional horizontal flow wire and plate
electrostatic precipitator. The precipitator section is 24.7 cm wide,
75.5 cm high, and 175 cm long (10 in. x 30 in. x, 6 ft.), and has seven
corona wires 3 mm in diameter and 24.5 cm apart. For some of the
experiments the corona wires were replaced with 5/8 in. diameter copper
tubes which are of a large enough diameter that no corona discharges
occur at the voltages applied. Sharp pointed electrodes were soldered
onto four of the tubes to give a fixed corona pattern. The first, last,
and middle tubes were left without points but were energized and con-
tributed to the overall electric field.
The top of the test section is made of tempered safety glass to
permit viewing of the interior of the precipitator. One side wall of
the test section is hinged at the bottom so that it can be opened for
detailed examination and measurements of the deposition pattern at the
completion of a data run and to facilitate cleaning of the section.
Tne fly ash used in these experiments was a mixture of ash "B" and
"C" taken from the Arapahoe Power Station in Colorado. This fly ash is
normally in the medium-high resistivity range of 109 - 1010 fim and
consists of particles having a mass median diameter of approximately 4 ym.
98
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The majority of the experiments were performed at a nominal velocity
of 1.7 m/s with a nominal particle loading of 3.9 grams/m3. Runs were also
made at velocities of 0.84, 3.3, and 6.7 m/s. Experiments were performed
under ambient conditions using outside air.
Of primary interest in this study were the surface textures and
patterns and the depth and density of the ash deposits as these features
relate to reentrainment. Surface textures were observed and photographed
with Polaroid and 35 mm cameras. Most of these photographs were taken at
the completion of a data run by opening the hinged wall and photographing
both the hinged wall and the fixed wall. To record the formation of the
ash layer during precipitator operation, 8 mm time-lapse moving pictures
were taken during some of the runs through the overhead mirror and window
system at a rate of 2 frames/sec.
In addition to the visual observation of the dust patterns, isokinetic
collectors located upstream and downstream of the precipitator section were
used to determine the precipitator efficiency and to provide information on
dust loading. Measured efficiencies ranged from 99.9% to about 70%,
decreasing with increasing velocity, as would be expected from both the
decreasing residence time in the precipitator and increasing surface re-
entrainment .
Density measurements of the deposited ash were made by pressing a 1 cm
diameter open-ended tube through the collected dust to seal against the
metal surface, vacuuming the enclosed ash into a thimble collector, and
then weighing the thimble. The depth of the ash immediately surrounding
the collected area was measured with a specially-built micrometer depth
gauge. Thus both the area density and the bulk density were obtained at
points within selected areas of deposition.
For the experiments employing wire electrodes, the current was main-
tained at a constant nominal value of 2 mA, corresponding to-an average
current density at the collector plates of 0.75 mA/m . Actual current
values are reduced owing to some degree of external corona leakage. To
maintain this value, it was necessary to vary the corona voltage between
56 and 65 kV. At times it was necessary to reduce the current slightly
below this value to prevent excessive sparkover.
While attempts were made to hold conditions constant during a run
and for subsequent repeat runs, several parameters were difficult to
control precisely. In addition to the corona current and the ash loading
discussed above, other conditions such as relative humidity of the air and
moisture in the ash varied (although the ash supply was kept dry by
constant heating). When the hinged door was opened to gain access after
a data run some fall-off would occasionally occur. Fall-off occuring as
a result of opening the door would leave a clean metal surface, whereas
fall-off occurring during a run was distinguished by the secondary dust
that was precipitated on the metal surface subsequent to the initial
fall-off.
99
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OBSERVATIONS, MEASUREMENTS, AND DISCUSSION
This section is divided into two parts. The first part deals with the
results of the lower velocity tests, in which no observable erosion took
place. The second section describes the higher velocity test results in
which erosion was observed to take place during precipitator operation.
Low Velocity Experiments (0.84 and 1.7 m/s)
Positive Corona
As shown in Figs. 1 and 2, the ash deposited at low velocities with a
positive corona discharge forms a relatively smooth, uniform surface except
for narrow ridges of ash which form straight vertical lines midway between
the wire electrodes. The surface texture of these raised ridges is
grainier than the surrounding ash. Measurements show that the bulk density
of the ash in the ridges (0.25 g/cm3) is approximately half that of the
surrounding ash (0.45 to 0.50 g/cm3), but it is deposited twice as deep.
Therefore, the surface density of the ash on the ridge is equal to that of
the surrounding ash, indicating no preferential collection of ash. Other
secondary regularities in structure that may be observed are horizontal
straight lines spaced approximately 1 cm. apart, and occasional gentle
S-shaped elevations.
At these lower velocities, the ash layer periodically falls off the
wall in an avalanche-like process as the weight of the ash overcomes the
forces holding it to the wall. This large-scale fall-off process always
begins in one of the loosely packed vertical areas between the electrodes,
but fans out into the surrounding ash. The ash from this fall-off piles
up on the floor of the precipitator where it remains for the duration of
the run (i.e., it is not blown down the tunnel at velocities of 0.84 m/s
and 1.7 m/s). The measured efficiencies were around 99% and 90% for the
lower and higher velocities, respectively.
Negative Corona
The ash deposited with a negative corona discharge at low velocities
forms a pattern of vertical lines and parabolic curves, as illustrated in
Fig. 3. The vertical lines are similar to the lines seen with the positive
corona, in that they consist of loosely-packed ash located midway between
the wire electrodes, but with negative corona these lines are not straight.
The loosely packed ash forms a series of straight line segments, joined
together at slight angles to one another, which close off the parabolic
forms. These parabolic shapes appear to occur at random spacings, and face
either up or down stream. The ash within the parabolas is tightly packed
and has a bulk density of approximately 0.5 g/cm3, while the ash which
forms the outline of the parabola consists of loosely packed ash. These
parabolic lines rarely cross over one another and when they do, it is clear
that both parabolas had not been formed at the same time (i. e. , the
parabolas occasionally move around with time). The parabolic shapes can be
100
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Fig. 1 Fly ash deposition pattern on vertical
collector near upstream end of precipi-
tator. Flow is from left to right in
all figures. Flow velocity 1.7 m/s,
positive corona, and 30 minutes run time.
The lower left part of the large-scale
fall-off region with its apex on the first
ridge occurred during tunnel operation;
the upper right part with the clean under-
surface occurred when the door forming the
opposite collector was opened.
Fig. 2 Fly ash deposition pattern on vertical
collector near upstream end of precipi-
tator. Flow velocity 0.84 m/s, positive
corona, and 60 minutes run time.
Fig. 3 Fly ash deposition pattern on vertical Fig.
collector near upstream end of precipitator.
Flow velocity 1.7 m/s, negative corona, and
30 minutes run time.
Large-scale fall-off with negative
corona. Flow velocity 1.7 m/s and
10 minutes run time.
101
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faint or pronounced, large or small.
Large-scale avalanche-like fall-off was occasionally apparent with
negative corona as it was with positive corona, as shown in Fig. 4. Fall-
off would originate in a loosely packed region, and would then cause the
ash to avalanche to the precipitator floor. With negative corona, this
type of fall-off seemed to occur less frequently and to result in smaller
fall-off regions than with positive corona. (In these respects, Fig. 4
is somewhat atypical). The precipitator efficiencies for these runs were
approximately the same as obtained with positive corona.
Comparing the observations of positive and negative corona, it seemed
as if the differences in deposition patterns could be explained in terms
of the different current density distributions that would occur on the
collector surface for these two modes of operation. With positive corona,
current is usually emitted from the wires uniformally along the length of
the wire. With negative corona, however, current is discharged from so-
called "corona tufts" located at various points on the wire. To test this
hypothesis, copper tubes with attached points were installed in place of
the wire electrodes used in the previous runs. In all cases, the deposition
patterns were quite striking in their regularity, as described next.
Point Electrodes
With the discharge points facing toward the wall oval patterns of very
tightly packed ash surrounded by elevated loosely-packed ash were produced,
as shown in Fig. 5. In Fig. 6, the upstream and downstream facing points
from the upstream copper tube are seen to produce parabolic-shaped tightly
packed regions with open ends facing upstream and downstream respectively
and with a loosely packed region located directly opposite the tube; the
dowstream copper tube with points facing the wall produces tightly packed
oval shapes. With alternating streamwise-facing and wall-facing points
placed on each tube, a deposition pattern such as illustrated in Fig. 7 is
obtained. In all cases, there was one tightly packed region for each
discharge point, and each tightly packed region was separated from the
others by loosely packed ash. Furthermore, vertical lines midway between
the tubes closed off the parabolic regions, and provided limits to the size
of the oval sections.
As illustrated in Fig. 8, large-scale fall-off with point electrodes
came only from loosely packed areas, even though there were tightly packed
areas in the path of the avalanche. Also evident in this figure is the
recapture of the avalanching ash as it falls past a tightly packed region.
This behavior indicates that the adhesive forces are much larger in the
tightly-packed regions than in the loosely-packed areas.
With point electrodes and at flow speeds of 1.7 m/s, the precipitator
efficiency was approximately 90% for a corona current of 2 mA at 60 kV.
The efficiency was increased to 95% for a corona current of 4 mA at 7o'kV.
The results of other measurements may be summarized as follows: (a) The'
ash surface density had approximately the same value in both the rough
102
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Deposition pattern obtained with points
facing collector surface. Flow velocity
1.7 m/s, negative corona, and 30 minutes
run time. Ovals depressed.(Lighting from
above.)
Fig. 6 Deposition pattern obtained with point
electrodes. Upstream tube has points
facing upstream and downstream; down-
stream tube has points facing toward
collector surfaces. Velocity 1.7 m/s,
negative corona, and 30 minutes run
time. (Lighting from above.)
Fig. 7 Deposition pattern obtained with point
electrodes. Alternating streamwise-
facing and wall-facing points placed on
each tube. The vertical ridge appears
midway between 2nd and 3rd tubes.
Velocity 1.7 m/s, positive corona, and 30
minutes run time. (Lighting from left.)
Fig. 8 Large-scale fall-off with point
electrodes. Velocity 1.7 m/s, negative
corona, and 30 minutes run time.
103
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(i.e., loosely packed) and smooth (i.e., tightly packed) regions indicating
no preferential deposition in these areas, except in the downstream precipi-
tator sections where the rough areas consistently collected approximately
10% more ash than the smooth regions. (b) The bulk densities of ash were
0.9 g/cm3 and 0.5 g/cm3 in the smooth and rough regions, respectively, and
were the same for both positive and negative corona to within ±15%. (c)
The bulk density at the center of the ovals was approximately 10% higher
than at the outer edge. (d) The ratio of rough ash height to smooth ash
height was approximately 2:1. This ratio was slightly lower at the front
of the precipitator and slightly higher at the rear. (e) The particle
size distributions as determined using a Coulter Counter were the same for
both the rough and smooth areas, just as they were with the wire electrodes.
Discussion
(a) The desposition patterns obtained with negative wire coronas
appear to consist of a "random" superposition, in space and time, of the
same kinds of patterns produced by point electrodes. These observations
support the interpretation that the main differences in the deposition
patterns between negative and positive wire coronas occur as a result of
the "tuft-like" structure of negative corona discharges, in contrast to the
more uniform structure of positive corona discharges.
(b) The tightly packed regions of ash appear to occur at locations
on the collector plate where the corona current density is large, and
result from the known large electrical "clamping forces" that accompany
the presence of current flow through a highly resistant ash layer.
(c) The ion current beams originating from different wires, either
uniformly or in the form of tufts, do not merge into one another because
they are separated by electrical field lines from the wire which carry
no ion current. Since electric field lines cannot cross, these non-current--
carrying electric field lines always separate regions of ion current. The
ion current beams can, however, squeeze the non-current carrying electric
field lines into narrow regions and it is this mechanism which produces
the lines of loosely packed ash on the collector.
(d) As shown by the measurements of Tassicker [3], although the corona
current density at the collector surface is highly nonuniform, the electric
field intensity is relatively uniform. (The transverse component of the
Maxwell stress associated with the electric field would be expected to
adjust the field distribution so that any forces parallel to the collector
surface would be small). Thus the ash deposition rate will be approximately
uniform and will produce a uniform ash surface density, as observed in the
experiments.
High Velocity Experiments (3.3 and 6.7 m/sec)
Positive Corona - Flow Velocity 3.3 m/sec
At this velocity the entire ash pattern appears to be shifted slightly
downstream with respect to the wire electrodes. As shown in Fig 9 the
104 ' '
-------
-wire electrodes^
O O
r~r / / /
(a) lower velocitie
..wire electrodes
\
(b) higher velocities
Fig. 9 Deposition pattern at higher gas veloci- Fig. 10 Sketch showing the effect of surface
ties for positive corona showing effects re-entrainment at higher flow veloci-
of surface re-entralnment. Flow velocity ties on the thlckness profile of the
6.7 m/s, 30 minutes run time. collected fly ash, for positive corona.
Fig. 11 Deposition pattern at higher gas
velocities for negative corona showing
effects of re-entrainment. Flow ve-
locity 6.7 m/s, 30 minutes run time.
Fig. 12 Conditions as in Fig. 5 but flow
velocity 6.7 m/s. Ovals elevated.
(Lighting from above.)
105
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locations on the collecting surface, where narrow elevated vertical ridges
of ash occurred for lower velocities, are now occupied by broadened vertical
depressions. The sketch in Fig. 10 of the variation of ash height in the
flow direction illustrates that the downstream sides of the valleys are
steeper than the upstream sides. The large-scale fall-off observed at lower
velocities was much less apparent at 3.3 m/sec, and tended to occur, if at
all, after very long periods of ash accumulation. These features are
certainly indicative of a surface reentrainment process that acts prefer-
entially on regions where the ash particles tend to be more weakly attached
to each other.
Whereas the surface of the ash in the tightly packed regions is quite
smooth at lower velocities, at 3.3 m/sec the surface at these locations is
more grainy and appears to consist of small ball-like agglomerates of ash
separated by air gaps. (The ash density in these previously tightly packed
regions was now measured to be as low as 0.12 g/cm^) . Although it was
difficult to see clearly into the precipitator during operation, it
appeared that these ball-like agglomerates of ash rolled and hopped along
the ash surface. The hops were usually about 6 cm in length, and seldom
any longer. The average thickness of the ash was nearly the same at the
downstream end of the precipitator as at the upstream end. (At the lower
speeds, the ash thickness dropped off approximately exponentially with
length). The average precipitator efficiency for the 3.3 m/sec runs was
approximately 86%.
Positive Corona - Flow Velocity 6.7 m/sec
The hopping and rolling of ball-like agglomerates on the ash surface
was no longer visible at this higher flow speed. Instead, small bits of
ash seemed to jump off the ash layer and disintegrate in the flow stream.
The surface texture of the ash deposit (although rougher than for the lower
velocity runs) appeared to be smoother than for the 3.3 m/sec runs. The
valley-like depressions observed at 3.3 m/sec were still apparent at
locations previously occupied at lower speeds by elevations of loosely
packed ash although shifted somewhat downstream. Occasionally the ash
layer would exhibit secondary smaller depressions opposite the wire
electrodes. The average thickness of the deposited ash was highest at
either the middle or the downstream end of the precipitator. The ash
bulk density was uniform over the length of the precipitator for these
high speed runs, and was approximately 0.55 g/cnH. No large-scale fall-
off was ever observed, even when the precipitator was operated for long
periods of time. The precipitator efficiency was approximately 70%.
Negative Corona - Flow Velocities 3.3 m/sec and 6.7 m/sec
The deposition patterns with negative corona at flow velocities of 3.3
m/sec and at 6.7 m/sec are very similar in appearance. As shown in Fig. 11,
the ash surface has a quite "hilly" character. Locations which were
occupied by elevated regions of loosely packed dust at low velocities are
now regions in which the ash thickness is depressed. The regions from which
the ash has been eroded correspond to regions of low corona current density.
106
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The surface texture is slightly grainy, but much less so than for corre-
sponding velocities with positive corona.
Visual observations during precipitator operation indicated that the
reentrainment process consisted of a "hopping" of the ash from loosely-held
areas to tightly packed regions. Large-scale fall-off was not observed for
these velocities and it was possible to build up relatively deep thicknesses
of ash (up to about 1 cm). The ash density in the tightly-packed regions
(as determined from just one run at 6.7 m/sec) was quite high - approxi-
mately 0.95 g/crn^. The measured precipitator efficiencies were approxi-
mately 90% and 66% at 3.3 m/sec and 6.7 m/sec respectively.
Point Corona
An example of the deposition pattern obtained at higher velocities with
a regular array of point corona discharges is shown in Fig. 18. In com-
parison with the corresponding pattern at lower velocities, as shown in Fig.
5, the ash regions which were previously elevated are now depressed.
CONCLUSIONS
It has been shown by direct visual observation of the interior of an
operating wire-and-plate electrostatic precipitator, that the onset of
significant surface reentrainment for both positive and negative corona
occurs at a flow velocity between 1.7 and 3.3 m/sec (i.e., between 5.5 and
11 ft/sec). Prior to the onset of reentrainment the ash layer exhibits a
well-defined pattern on the collector surface, consisting of tightly packed
regions and elevated loosely-packed regions. These regions correspond
respectively to areas on the collector surface where the corona current
density is high, and areas where the corona current density is zero (or
the time-averaged current very small). Experiments with point electrodes
have been used to explain the marked differences in deposition patterns
between positive and negative corona as resulting from the uniform vs.
"tuft-like" discharge structures respectively that characterize these two
kinds of corona. Large-scale regions of ash were occasionally observed to
fall from the ash layer in an avalanche-like process that is initiated in a
loosely packed region.
At flow velocities where reentrainment occurs the deposition patterns
remain well-defined, but at locations on the collector where the dust was
previously elevated and loosely-packed, the ash layer is now depressed.
Visual observations confirm that surface reentrainment appears to be
initiated from ash located on the collector where the corona current densi-
ty is very small. Large-scale fall-off at higher gas velocities was
observed infrequently, or not at all. As a function of increasing flow
velocity after the onset of reentrainment, the character of the reentrainment
process for positive corona appeared to change significantly between 3.3
m/sec and 6.7 m/sec. The change in reentrainment behavior between these
velocities was less evident for negative corona. At the highest velocities
studied, the bulk density of the collected ash in the tightly packed regions
was larger for negative than for positive corona. Although not examined
107
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systematically in this study, it appeared that the bulk density of the
collected ash increased with increasing current density to the collector.
It is clear from these experiments that the electrical "clamping"
force associated with the flow of corona current through a resistive ash
layer plays an essential role in the surface reentrainment process.
Methods designed to improve the distribution of current density over the
collector surface should lead to a reduction in the deleterious effects
resulting from surface reentrainment at higher gas velocities.
ACKNOWLEDGEMENTS
This work was supported by the Electric Power Research Institute
under Contract RP 533-1.
REFERENCES
1. White, H. J., "Industrial Electrostatic Precipitation." Addison-
Wesley (1963).
2. Lowe, H. J. "Recent Advances in Electrostatic Precipitation for Dust
Removal." Phil. Trans. Roy. Soc. Lond. A., 265, 301 (1969). See
also: Dalmon, J. and H. J. Lowe, "Experimental Investigations into
the Performance of Electrostatic Precipitators for P. F. Power
Stations." Proc. Int. Symp. on Physics of Electrostatic Forces and
Their Applications, Grenoble (1960).
3. Tassicker, 0. J., "Aspects of Forces on Charged Particles in Electro-
static Precipitators." Ph.D. Thesis, University of New South Wales
(1972). See also EPRI Reprint (1977).
108
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ELECTROMECHANICS OF PRECIPITATED ASH LAYERS
By: G. B. Moslehi and S. A. Self
Dept. of Mechanical Engineering, Stanford University
Stanford, CA 94305, U.S.A.
ABSTRACT
A comprehensive analysis is given of the electromechanics of a pre-
cipitated ash layer, modeled as a regular array of resistive spheres, which
allows for both volume and surface conduction and takes account of self-
compression of the layer. Formulae are derived for the contact radius, the
electric field distribution, the compressive stress in the layer and the
apparent electrical resistivity. For typical precipitator conditions the „
electrical clamping force is found to be remarkably large (10 - 100 gm-wt/cm )
and the layer resistivity is found to decrease with increasing current and
field as found experimentally. The theory is extended to predict conditions
for the onset of back discharge, in the form of intermittent microsparks in
the contact regions. Preliminary measurements using glass beads in a
resistivity cell show general agreement with the theoretical results.
INTRODUCTION
The electromechanics of the precipitated particulate layer is a most
important aspect of the precipitation process which has attracted relatively
little attention and is poorly understood. A comprehensive treatment of this
subject should provide quantitative answers, in terms of fundamental quanti-
ties, to such matters as: (i) the cohesive stress which attaches the layer
to the collector against reentrainment and must be overcome for successful
dislodgement during rapping; (ii) prediction of the resistivity-current
characteristic of particulate layers measured in-situ or in a standard resis-
tivity cell; (iii) prediction of the average electric field for onset of
back discharge in the layer.
In setting up a physical model for analysis, it is clear that the problem
should be treated as one of resistive current flow (of the corona ion current)
through a leaky dielectric. However, it is inadequate to treat the layer as
a homogeneous leaky dielectric with cohesive stress P = £o £A EA/2 (where £A
and EA are the average permittivity and field) since the calculated stress
is insignificantly small - e.g. for £A ~ 2, EA ~ 106 V/m, we find P < 10
N/m2 ($0.1 gm/cm2). Moreover, unless the layer resistivity PA is roughly
greater than Pc, the resistivity of the corona medium (typically ~ 10i;L
the net force on the layer is found to be detaching .[!].
The essential feature of the precipitated layer which must be included
in the model is its particulate nature, as recognized by McLean [2] who
modelled the layer as a regular cubical array of resistive spheres. The
concentration of current in the region of contact between spheres implies
a great enhancement of the field in the gap surrounding the contact area,
above the average value EA in the layer. The attractive force between
109
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spheres, associated with this field, produces an average compressive stress
in the layer which is much larger than that calculated for a homogeneous
dielectric. Basically this is because in a highly inhomogeneous field
is much greater than 2. For conditions typical of coal-fired
power plant precipitators, the compressive stress may thus be > 10 gm/cm^,
and it is clear that this plays an essential role in retaining the layer
against aerodynamic and gravitational forces tending to detach it. Moreover,
since there is no significant current concentration at the surface; where the
ion current enters the layer (see Fig. 1), the net force on the layer is an
attaching one even down to relatively low values of ash resistivity.
In this paper we outline the main features and results of a compre-
hensive theory of the electromechanics of a precipitated ash layer5 which
has been developed in the past year [3j. The layer is modeled as a regular
cubical array of smooth spheres having volume resistivity P and surface
resistivity s. (The theory can be extended to the case of a close-packed
rhombohedral array without difficulty).
The first step is to solve for the potential distribution in a single
sphere having current entering and leaving at point contacts at opposite
poles. This solution is then adapted to find an approximate solution for
the potential in the neighborhood of the contact between two spheres having
a specified (non-zero) contact radius. From this potential, the electric
field distribution in the gap surrounding the contact is found and thence
attractive force between the two spheres is determined.
By treating the spheres as elastically deformable, use is made of the
Hertz formula, relating contact radius and compressive force, to solve for
the contact radius as a function of the current and material properties.
This leads directly to self-consistent expressions for the contact radius,
the field distribution, the average layer compressive stress and the average
layer resistivity as a function of average layer current density (or field)
and the material properties.
The apparent layer resistivity PA is found to be a decreasing function
of the average current density JA or field EA which is basically due to
self compression of the layer which increases the contact radius. Its form
depends on the relative contributions of surface and volume conduction, and
is shown to correlate with preliminary measurements of the apparent resisti-
vity of layers of glass beads in a standard resistivity cell.
Finally, the electric field distribution in the gaps is used, together
with results from the literature for gas-discharge and vacuum breakdown in
small gaps to predict the conditions for onset of back discharge in the form
of intermittent microsparks between the spheres in the contact region.
FIELD BETWEEN CONTACTING RESISTIVE SPHERES
Potential Distribution for Single Sphere with Point Contacts
For a single sphere of radius a, having volume resistivity P, surface
resistivity s, and with current I entering and leaving at the poles 9 = 0,1T
110
-------
(see Fig. 2) the potential distribution can be shown to be
— ^ /4n+3. 1 ,r.2n+l „
] (> P
2TT ^ 2n ,2n+2. + a I 2n+l
" (~1~) + P
Here u = cos 6 and P is the Legendre function of the first kind. The
expression (1) has the expected form of two resistors in parallel and goes
over to the known solutions [4] for the separate cases of volume and surface
conduction. The diametral plane is the equipotential V = 0, and V ->• ± °°
at the poles. In the latter regions alternative expressions can be given for
V [3] which converge more rapidly and show that the equipotentials approximate
spherical surfaces centered on the poles.
For points on the surface r = a, it is convenient to write
v(a'6) = F^ = t F(a,u)] (2)
where Q=s a/P is a dimensionless measure of the relative contributions of
volume and surface conduction, and F is a function calculable from explicit
formulae [3]. For the case of volume conduction (tf^00), and for small
angles, F -> Fv -> 2/9, so that V has a simple pole at the contact point.
On the other hand, for the case of surface conduction (tf-»-0), (Fs/a) -> 2
In (2/0), so that V has a logarithmic pole at the contact points.
Field in the Gap between Spheres with Non-Zero Contact Radius
The contact region is modeled as shown in Fig. 3. In the solution for a
point contact, the region surrounding the contact point can be replaced by a
perfect conductor whose potential V0 (say) and surface matches
the equipotential which intersects the sphere at polar angle 6O, without
perturbing the potential in the rest of the sphere. Moreover the spherical
cap of this conductor can be removed to leave a flat surface of contact angle
90, again without perturbing the rest of the potential solution. The contact
between two spheres is then modeled by contacting the flat surfaces of two
such bodies.
The field in the gap for a contact radius 6 = a 6Q is then found by
dividing the potential difference across the gap by the gap height 2h, which
is a good approximation for small 6 . Thus
V(a,6 ) - v(a,6) F(a,u ) - F(a,y)
Although the potential difference and gap height both tend to zero as
the field tends to a finite limit which is a maximum
111
-------
E = Lim [E(6,e )] = (-r) F1 (a,y ) , (4)
max o ,„ £ o
y+yo 4fta
where F' = dF/dy.
Now the average field across the layer is just
EA = (V /a) = (P I/4TTa2) F (O,y ) , (5)
A o o
so the field enhancement factor in the gap can be written
(FEF) = (Emax/EA) = F' (a,U0)/F(a,U0) •
It is convenient to write the field in the gap as
where G = 1 in the contact region itself and for x = (8/9 ) > 1,
G(x) = [F(a,yo) - F(a,y)]/[(yo-y) F' (a,uQ)] . (8)
The form of G(x) is shown in Figure 4 for the limits of volume and surface
conduction.
Average Resistivity of a Particulate Layer
The average resistivity of the layer is given by
P. = 4aV /I = (P/TT) F(a,y ) (9)
.A. O O
CONTACT RADIUS AND FORCE BETWEEN SPHERES
Attractive Electrical Force Between Spheres for Given Contact Angle
The attractive force between spheres arises from the tension in the
field lines in the gap which are highly concentrated around the contact area.
The electrical force FE can be evaluated as the area integral of the
electric stress EO £2/2, thus:
F_ = 4TT£ a262 E 2 A(a,Q ) (10)
E oo max o ' v-"-w
where TT/2
A(a,9Q) E | [(1/2) +-^ / [G(x)]2 sin 8 cosGdO] . (U)
9o J
9o
112
-------
The first term (1/2) comes from the contact region while the second comes
from the gap surrounding the contact. The function A is a very weak
function of 9Q and can be taken as constant with Ay -0.32 and Ag -0.95
in the volume and surface conduction limits respectively. One can also
evaluate the average compressive stress in the layer PE, as:
PE = (FE/4a2) = TTSO E2 62 A(a,6) . (12)
Contact Angle for a Given Compressive Force
The contact angle 9 between elastically deformable spheres under a
compressive force FE is given by the Hertz formula [5]
FE=a26o3/B , (13)
where B = 3(1-V2)/4Y . (14)
Here Y is Young's modulus and V is Poisson's ratio.
Contact Angle as a Function of Average Layer Field
By eliminating FE between Eqs. (10) and (13) we can find the self-
consistent contact angle for a given average layer field E = P,J. as
A A. A.
6 = [4TT£ C E2 ]1/5 . (15)
o o sv
Here C = AB is a function of the material properties (cr, V and Y) and
E0 = 6 2 £„,„„ is a characteristic field which is related to the average
SV O lllcLA.
field by
E. = K E , (16)
A sv sv
where K (a,8) = ^ (° '^ 0~>/[Q ^ F' (°>VQ) ] ' (17)
SELF-CONSISTENT RESULTS
In general, given the explicit formulae for calculating F and F',
and for specified values of the material properties O = (s a/P) and B, then,
for specified values of the average field E^, Eqs. (15), (16) and (17) can
be solved together to find the self-consistent values of Esv and 9Q which
take account of self-compression of the layer.
Then, using these values of ESV and 8Q, one can calculate, as
functions of JA or EA, self-consistent values of: (i) Emax = ESV/6O ;
(ii) the field enhancement factor from Eq. (6); (iii) the average compressive
stress in the layer PE from Eq. (12) and (iv) the dimensionless average
resistivity (PA/P) from Eq. (9).
113
-------
Volume Resistivity Case
In this case (o E (s a/P)-> °°) , which applies for high temperature and low
humidity, we have Ksv ->• Kv = 1, so that Esv = EA and we obtain the ex-
plicit results:
= (2/7T)2/7 D/77 (P JA)2/? = Dv1/5 E/75 , (18)
E = (2/.) D -(P JJ1/7 = D A
max v A v A
PE =
(PA/P) = (D -(P JJ- = (27.) D
A. V A v A
where D = 4 ^ £ C .
v o v
Note that QO and Emax increase rather slowly with P, JA and EA>
that Pg increases approximately linearly with P, JA and EA (rather than
as the square, as simple considerations would suggest) and that (P^/P)
decreases slowly with P, JA and EA due to the self-compression.
These results can be illustrated by the following numerical estimates.
For a typical glassy fly ash we take Y - 7.5 x 1010 N/m2, V-0.25, so that
B ~ 10-H m2/N and with A^ ~ 0.32 we have Cv ~ 3 x 10~12 m2/N and
Dv ~ 3.3 x 1CT22 (V/m)~2. We may also take EA ~ 3 x 105 V/m as a typical
maximum average field below the onset of back discharge. Then we find
6O ~ 8 x 10" 3 radian, and Emax ~ 4.8 x 10^ V/m corresponding to a field
enhancement factor of 1.6 x 10 . Although this value of Emax is very large,
it is slightly less than the value (6.5 x 10^ V/m) quoted [6] as the local
field for vacuum breakdown in small gaps. The cohesive stress is calculated
to be PE ~ 1.3 x 10^ N/m2 (~ 130 gm/cm2) , which is much larger than calculated
on the basis of a homogeneous dielectric and, in fact, is much larger than the
weight per unit area of a typical ash layer. Finally, we find (PA/P) ~ 80
which shows that the layer resistivity is much larger than the material
resistivity as a result of the current concentration at the contacts.
Surface Resistivity Case
In this case (a E (s a/P) -> 0) , which applies for low temperature and
high humidity, the quantity Ksv -»• Kg is not a universal constant but is
weakly dependent on EA and on the material properties; and is given by
K E (1/5) In [32D ~1 E "2] , (22)
o o S
where D E 4TT£ C E 4T£ A B ~ 1.0 x 10~21(V/m)~2 for B ~ 101:Lm2/N
S OS OS
With this value, KS is calculated from Eqs. (22) and (16) to decrease from
7.5 to 5.5 as EA increases from 10^ to 10" V/m.
114
-------
We can then write the explicit results:
' <2
PE -
(P,/s a) - (2/5H) ln[8U D "(aa J.)"J • (2/5") In [32 D "1(E./K )~21
A S A S A
2 "1 "2 • "1 )~2
S
(26)
Comparing these results with the case of volume conduction, it is seen that
the dependence of 6O, Emax and PE on EA is of similar form, apart from
the weak dependence of Ks on EA noted above. However the normalized layer
resistance decreases more slowly with EA because of the logarithm in Eq.
(26).
Taking Ds ~ l.Q x 10~21 (V/m)~2 and EA ~ 3 x 105 V/m, for which
Kg - 6, we find the following numerical values: QO ~ 4.8 ,x 10" radian,
about half that for the volume conductivity case; fimax ~ 2.2 x 1Q9 V/m, a
factor ~ 2 lower than the volume case; P£ ~ 2.9 x 10^ N/m2 a factor ~ 4
lower than the volume case; and (PA/sa) ~ 4.
For the general case, when both volume and surface conductivity are
significant, the results will be intermediate between those for the limiting
cases a -> oo and a ->• 0 discussed above, and can be computed by the method
outlined at the beginning of this section.
ONSET OF BACK-DISCHARGE
Back-discharge is attributed to electrical breakdown in the contact area
or the surrounding gap between particles, which is known to set in for average
fields EA of the order of 106 V/m. It is clear that the large field en-
hancement in the contact region is responsible for breakdown occurring at
such low values of average field, because for small gaps, comparable with the
mean free path A of the gas, the breakdown field is typically > 10 V/m.
The discharge is expected to occur in the form of intermittent microsparks
which discharge the gap, which then charges up slowly through the layer
resistance. In fact the layer should act like a number of capacitative spark
gaps in series, separated by high resistances, so that the discharge will
propagate through the layer as a cascade of microsparks which discharges the
layer locally. Moreover, as EA exceeds some threshold value EAB for
breakdown, one would expect the frequency of sparking to increase so that the
average layer current increases and its average resistivity decreases steadily
rather than catastrophicaily .
The condition for back discharge onset can be found by using the field
in the contact area and surrounding gap, given by Eq. (7), together with
results from the literature for electrical breakdown of small gaps between
electrodes in air. There are two mechanisms to consider, namely, gas discharge
breakdown for gaps of height d ;> A and "vacuum" breakdown for d < A. Which
mechanism occurs first with increasing EA, and where it occurs, will be
determined by which threshold field for breakdown is first exceeded.
115
-------
Data for gas discharge breakdown [6,7,8] is usually presented in the
form of a Paschen curve for the breakdown voltage Vg as a function of gap
height d. This curve, for which piecewise curve fit formulae are available
[8], exhibits a minimum which, for air at STP, occurrs for VB - 340 V and
d ~ 8.6 ym, corresponding to EB ~ 4 x 107 V/m. The curve of EB(d) is a
monotonically decreasing function of d, as shown in Fig. 5. For the smallest
gaps the appropriate curve-fit formula gives Eg ~ 1.3 x 10y V/m at d = 1.3 ym
and Eg~7.6 x 10-'--'- V/m at d = 0.13 Urn. The latter Eg value is enormous
and the curve-fit formula is probably inapplicable because d is approaching
the mean free path A. ~ 0.06 Vim.
For the regime d < A data from vacuum breakdown experiments shows that
for gaps less than ~1mm the average field for breakdown is independent of
d and is about 10^ V/m. However, vacuum breakdown is believed to depend on
field enhancement at microprojections on the electrodes and the local field
initiating breakdown is quoted [6] as Eg ~ 6.5 x 109 V/m. For the purpose
in hand we take this value for gaps less than d - lyra where the curve fit for
gas breakdown yields the same value. Thus the composite breakdown curve
Eg (d) shown in Fig. 5 is assumed to apply.
The method for determining the onset condition for back-discharge break-
down is best illustrated by the graphical proceedure shown in Fig. 5. For a
given particle radius a and material properties, the field in the gap
E(6,GQ) can be calculated for given values of average field EA using the
formulae developed earlier. Three such curves are shown in Fig. 5 for the
case of volume conduction (a->°°), a = 100 ym, B = 10"-'--'- m^/N and for
EA = 1.0 x 106, 1.5 x 106 and 2.0 x 106 V/m. It is seen that the first curve
does not intersect the Eg (d) curve, the second curve intersects Eg (d) in
the vacuum breakdown regime, while the third curve additionally intersects
Eg (d) in the gas discharge breakdown region. Interpolation from these curves
shows that for these conditions breakdown occurs first in the contact region
(d - 0) at an average field for breakdown E^g-1.3 x 10" V/m followed by
breakdown in the surrounding gap (at a position where the gap height is ~10yin)
at an average field of EAB ~ 1.8 x 10^ V/m.
Further analysis of the dependence of the breakdown condition on particle
radius shows, for the case of volume conduction, with B ~ 10~H m^/N, and for
air at STP, that for a < 140 Urn, breakdown always occurs first as vacuum
breakdown in the contact region (d~0) at EAg~1.3 x 10° V/m. For larger
particles however, breakdown occurs first as gas discharge breakdown in the
surrounding gap where the gap height is ~ 10 ym and at a field which decreases
roughly inversely with radius. Thus for particle sizes relevant to fly ash
the analysis indicates that in the case of volume conduction back-discharge
occurs in the contact region itself at an average field of ~ 1.3 x 10^ V/m,
which value is comparable with measured values. Results for the case of
surface conduction (and the combined case) have not yet been fully evaluated,
but appear to show results of similar form except that the breakdown field is
higher.
PRELIMINARY MEASUREMENTS ON GLASS BEADS
Measurements of the current-voltage characteristics of layer of glass
beads of diameter 2a ~ 450ym in a standard resistivity cell (ASME Power
Test Code 28) have been made under ambient air conditions (RH = 65%, T = 23°C)
and at T = 160°C. The results are shown in normalized form in Figure 6 where
116
-------
^ref is plotted versus E^ and the reference condition is taken as
EA = 1°5 v/m- Also shown are the characteristics calculated for the limiting
cases of volume and surface conduction.
It is seen that the experimental curves consist of three parts. For
EA < 3 x ICr V/m, PA is approximately constant, which is attributed to the
fact that the electrically induced compressive stress is small compared with
the standard pressure (~ 10g/cm2) due to the mechanical load on the top
electrode. For larger EA, the resistivity decreases linearly in this
logarithmic plot with a dependence lying between EA~2' for the volume
conduction case (Eq. 21) and the slower logarithmic dependence of Eq. 26.
For the hot, dry condition, the experimental curve matches the volume conduc-
tion curve quite closely, whereas the curve for ambient conditions lies midway
between the volume and surface conduction curves. This behavior is as should
be expected. At high fields both curves show an increasing departure from
the linearly reducing form which is attributed to the onset of intermittent
backdischarge until at E^ ~ 1.5 x 10^ V/m gross breakdown of the layer occurs.
These preliminary results lead us to believe that the theory presented,
though idealized, is basically capable of providing a quantitative explanation
of the characteristics of fly ash resistivity data.
ACKNOWLEDGEMENT
This work was supported by the Electric Power Research Institute.
REFERENCES
1. 0. J. Tassicker, "Aspects of Forces on Charged Particles in Electrostatic
Precipitators," Ph. D. Thesis, University of New South Wales (1972).
2. K. J. McLean, "Cohesion of Precipitated Dust Layer in Electrostatic Pre-
cipitators," J. Air Pollution Control Association^, 1100-1103, (1977).
3. HTGL Quarterly Reports on "Basic Studies to Reduce Electrostatic Pre-
cipitator Size and Cost," (1980.)
4. W. R. Smythe, Static and Dynamic Electricity, McGraw Hill, (1950), Ch. 6.
5. S. P. Timoshenko and J. N. Goodier, Theory of Elasticity, McGraw-Hill,
New York, (1970.)
6. L. L. Alston, Editor, "High-voltage Technology," O.U.P. (1968), Ch. 4.
7. J. M. Meek, J. D. Craggs, Editors "Electrical Breakdown of Gases," John
Wiley & Sons, Ltd. (1978), Chapters 2, 3 and 6.
8. H. L. Saums, W. W. Pendleton, "Materials for Electrical Insulating and
Dielectric Function," Hayden Book Company, Inc., (1973), Chapter 2.
117
-------
0 = 0
SPHERICAL
SHELL
Fig. 1 Model for current flow
through array of resistive
spheres.
Fig. 2 Model for current flow •
through single sphere with
point contacts.
0 2 4 6 8 10 12 14 16 18
Fig. 3 Model for contact region
between two spheres.
Fig. 4 Field distribution function
G (x) in contact region.
118
-------
10
9
ER (vacuum)
? 108
00
Hi 7
. 10
05
10
10
EB (gas)
E(0,00)
EA=2.0xl06[V/m].
EA=1.5xl06[V/m]-
EA=1.0xio6[v/m]'
10
-3
-2
-1
10" 10 - 1.0 10'
GAP HEIGHT,d(/im)
10
Fig. 5 Graphical proceedure for determining breakdown field EAT(.
3.0
A— A T = 23 °C
o — o T=162°C
---- STRAIGHT LINE
EXTENSIONS
BREAKDOWN
10' 10
EA, [V/m]
Fig. 6 Layer resistivity measurements for glass beads, D = 450 urn.
119
-------
EXPERIMENTAL MEASUREMENTS OF THE EFFECT OF
TURBULENT DIFFUSION ON PRECIPITATOR EFFICIENCY
by: G. L. Leonard, M. Mitchner and S. A. Self
Dept. of Mechanical Engineering, Stanford University
Stanford, CA 94305
ABSTRACT
The Deutsch model for predicting particle collection in an electrostatic
precipitator assumes uniform particle concentration profiles and1 thus infi-
nite mixing by the turbulent flow. Recent theories which treat the mixing
as finite and thus allow for the formation of non-uniform particle concen-
tration profiles predict efficiencies far in excess of Deutsch predictions.
In this paper optically determined in-situ particle concentration profiles
in a parallel plate precipitator are presented and compared with the pre-
dictions of these newer theories. Experiments were designed so as to permit
separate control and precise measurement of the degree of turbulence and
particle mobility of the precipitator. These measurements enable a critical
assessment of these new theories to be made.
INTRODUCTION
Numerous investigators have used the convective diffusion equation in
attempts to predict turbulent particle transport in electrostatic precipi-
tators. Unfortunately there is almost a complete lack of suitable experi-
mental data which can be used to test these predictions. In this paper we
present measurements of average particle concentration profiles made in the
second stage of a two-stage laboratory precipitator. The level of turbulence
and particle migration velocity are independently controlled. The pre-
dictions of the convective diffusion equation are found to be in good agree-
ment with the data.
EXPERIMENTAL FACILITY
Shown in Figure 1 is a schematic diagram of the test facility. Particles
of oleic acid (3.5 microns in diameter) are generated with a spinning disk
aerosol generator which has been modified so that the particles can be
inductively charged at the point of their formation. The charged aerosol is
then injected into the wind tunnel.
Just downstream of the tunnel nozzle a laser-Doppler-anemometer measures «
individual particle migration velocities wy as a small sample of the particles
is passed through a uniform electric field E. The charged aerosol then flows
through a turbulence producing square grid before entering a parallel plate
precipitator as shown in Figure 2.
120
-------
10 ft.
Mixing
Baffles
Filter
~ 12 ft
Honeycomb
*15'
Room
Air
Nozzle
Particle
Charger
Mobility Measurement
Turbulence Generation
Parallel Plate
Precipitator
Plenum
Chamber
Figure 1. Flow Facility.
121
Spinning Disk
Generator
Exhaust
-------
A laser beam is passed through the end walls of the precipitator-
As particles travel through a localized region of this beam they scatter
light which is detected with a photomultiplier. The number of particles
passing through the localized region of the beam is counted for one minute
with the precipitator's electric field on and then off. The ratio of these
two counts gives the relative average particle concentration n(x,y)/no.
Here n(x,y) is the average particle concentration at (x,y) and n0 is the
uniform inlet concentration.
EXPERIMENTAL RESULTS
Shown in Figure 3 are the results of a typical measurement of the
distribution of migration velocities. The number of particles having a
migration velocity within a 2 cm/s band centered at w is shown plotted
as a function of U)y. The solid curve in Figure 3 is a Gaussian density
function with a relative standard deviation, cr/(uy)ave' °^ -^6. A total
of 9000 particle migration velocities were determined in this one test.
Fluid velocity measurements in the precipitator made with a hot wire
anemometer are shown in Figures 4a and 4b. The mean velocity profiles are
flat to within ±2% over the core of the flow. Near the wall the mean
velocity decreases in accordance with boundary layer behavior.
The turbulence producing square grid generates a turbulent core flow
which decays slowly in the flow direction. (Two grids were used. The
smaller mesh grid has a mesh length of .25" and a solidity of .34. The
larger mesh grid has a mesh length of .40" and a solidity of .44.) The
turbulence level increase near the walls is due to the presence of
turbulent boundary layers.
Shown in Figure 5 are particle concentration profiles for the case of
no turbulence generation. The freestream turbulence intensity of the
tunnel was less than 0.3% for this case. Shown in Figure 6 are particle
concentration profiles measured with the small mesh grid and with u = 300
cm/s, at the three downstream locations x = 5, 25 and 45 cm for
Wy = (uy)ave = 30 cm/s. In figure 7 are shown particle concentration
profiles measured with the small mesh grid and with u =_300 cm/s at
x = 25 cm for the four particle migration velocities, wy = 7.5, 15.0, 30.0
and 45.0 cm/s. The data obtained with the large mesh grid was similar,
except that the concentration gradient was somewhat reduced. (The large
mesh data is plotted in self similar form in Figure 9.)
Shown in Figure 8 are particle concentration profiles for the case
where the turbulence producing grid was replaced by wall baffle plates.
The plates extended one centimeter from the tunnel side walls and were
placed exactly opposite one-another at the location where the grid had
been. It is seen that the turbulent flow generated by the baffle plates
disperses the particles to a significantly greater extent than the grid-
generated turbulence. Hot wire measurements made at x = 30 cm indicated
that the turbulence intensity was a uniform 12% across the tunnel width
for the flow with baffles.
122
-------
COMPARISON WITH THEORY
The data of the previous section were compared with the predictions
of the convective diffusion equation.
Here u is the mean gas velocity, U) is the particle migration velocity
and D in the particle eddy diffusivity, all assumed constant. It can be
shown that the exact solution to Eq. (1) subject to the proper initial and
boundary conditions (1) can be expressed in terms of two dimensionless
parameters, the Deutch exponent wy x/ud, and the electric Peclet No.
PE = wy d/D- (Here, d is the plate-to-plate spacing.) It can be shown
that an approximate form of the solution is given by the equation
u)yx
y - ~
n(x, y; W ) = P( ) (2)
n
o
when PE>30. Here P(z) is the Gaussian probability distribution
function (2).
To account for the effects of the non-uniform electric field at the
precipitator inlet and the distribution in migration velocities (see Figure
3), Eq. (2) may be written in the modified form.
n(x,y) = P[ 7 U ) (3)
2D(x + x J _ .
Here x0 (the effective increased length of the precipitator that
accounts for the nonuniform inlet electric field) decreases approximately
linearly with w from a value_of 6 cm at w„ = 7.5 cm/s to 4 cm at
^y = 45 cm/s. The quantity a/wy is the relative standard deviation of
the migration velocity distribution and equals .06 for our test aerosol
(see Figure 3).
The solid curves shown in Figures 5, 6 and 7 were generated using Eq. (3)
The one free parameter of the model, D, was chosen as .6 cm^/g for the
small grid and as 1.2 cm2/s for the large mesh grid. The shapes of the
calculated curves are seen to agree well with the shapes of the data
although the theoretical results sometimes appear shifted to either the left
or right from the data. It is believed that this shift results from the
innaccuracy in precisely locating the experimental y coordinate.
123
-------
In Figure 9 the relative average particle concentration n(x,y)/nQ
is shown plotted as a function of
u) (x + x ) / 2D(x + x )
u
, - 9
)2 >2(* + , (4)
for a number of different precipitation conditions. As predicted by Eq^
(3) the data collapse upon a single curve. (The error introduced in
locating the y coordinate origin was removed in obtaining Figure 9) .
The solid curves in Figure 8 are the theoretical curves which fit the
clata of the grid - generated turbulence for the identical conditions of
toy and u. The baffles are seen to significantly degrade the precipitator
performance. For example, the_particle collection efficiency for the
conditions of x = 45 cm and to = 30 cm/s has decreased from 94% for the
grid-generated turbulent flow to 80% for the flow with the baffle plates.
The dotted curves in Figure 8 correspond to the solution to Equation
(1) with the diffusion coefficient D equal to 30 cm2/s. The theory is
seen to agree with the data reasonable well in this case also.
CONCLUSIONS
2 2
Using the values 0.6 cm /s and 1.2 cm /s for the particle diffusivity
(for the small and large mesh grids, resp.), the measured particle concen-
tration profiles with grid-generated turbulence correspond to a range of
electric Peclet Nos. between 30 and 350, and to Deutsch exponents between
0.05 and 1.0. In these conditions, the solution of the convective
diffusion equation has been shown to agree well with the data.
When the grids were replaced by baffles the particle diffusivity
increased by a factor of almost 50 (relative to the small mesh grid).
Subsequently, as predicted by the convective diffusion equation the
collections efficiency of the precipitator decreased from 94% to 80%.
(It should be noted that the Deutsch equation gives a collection efficiency
of 63%.)
In the absence of non- ideal affects such as re-entrainment , sneakage,
back corona, rapping losses, and corona wind, the convective diffusion
equation has been shown to provide a satisfactory quantitative description
of turbulent particle transport. Future work will be directed toward a
study of particle transport in turbulent flows generated by corona discharges,
corresponding to conditions in a single-stage electrostatic precipitator.
ACKNOWLEDGEMENTS
This work was supported by the National Science Foundation under Grant
No. CPE - 7926290 and in part by the Electric Power Research Institute under
Contract RP 533-1.
124
-------
REFERENCES
1. Leonard G. L., Mitchner M. and Self S. A. (1980) "Particle Transport
in Electrostatic Precipitators", Atmospheric Environment, Vol. 14,
No. 11, pp. 1289-1299.
2. Abramowitz M. and Stegun I. A. (Editors) "Handbook of Mathematical
Functions", Dover Publications Inc., New York, pp. 966.
H.V.
2.7
cm
i
•*-5cm-»-
GRID LOCATION
BAFFLE LOCATION
GROUND
Figure 2. Parallel plate electrostatic precipitator.
125
-------
200 r
1001-
g
.0
Figure 3. Migration velocity distribution function.
3'°
.5 2.0
1.0 h
o
_
0
c
o o o o o o 1
/ n
/
/
/
I
W-o-o-o^
(a) SMALL MESH
x = 24cm
i i i i
H
3.0 K_
0
g
X
3
\ 2.0
E
"a
to
x^
0 1.0
3
u
0 0 0 0 o 0 J
;°
/ °
0
/
I
" ° /
L^o^xo
V Q v^
^
(c) SMALL MESH
x = 36cm
1 1 1 1
1 2
Figure 4. Mean velocity Q an^ turbulence intensity <0 profiles.
126
-------
I.Oi-
0.8
0,6
0.4
0.2
12345
DISTANCE FROM NON-COLLECTING WALL (cm)
Figure 5. Particle concentration profiles; no grid; Owl, = bU cm/s,
u = 600 cm/s and x = 5 cm; £ v"v = 60 CE/S, u = 600 cra/5,
and x = 25 cm; O> w" = 30 cn/s,'u = 300 cra/s and
x = 25 era.
n/
'r
0.2
12345
DISTANCE FROM NON-COLLECTING WALL (cm)
Figure 6. Particle concentration profiles; sr-.all r.esh, u = 300 cm/s,
Wy = 30 cm/s, O>: = 5 era, Q x = 25 ca and Ax ='45 cm/
127
-------
1.0r
12345
DISTANCE FROM NON-COLLECTING WALL (cm)
Figure 7. Particle concentration profiles; small mesh, u = 300 cm/s,
x = 25 cm, O w"v = 7.5 cm/s, O w" = 15.0 cn/s,
A w" = 30.0 cc/s and O w" = 45.0 cn/s.
I.Oi-
0,8
0.6
n/
'n
0.4
0.2
0.'
0.'
.... •' b
O n L
12345
DISTANCE FROM NON-COLLECTING WALL (cm)
Figure 8. Non-dimensionalized particle concentration
profiles for the case of wall baffles;
w = 30 cm/s.
128
-------
1.0-i
n/
'n
o
0.8-
0.6-
j-J
•D
^Jp-
(^
/$c
m
Qg^
/\j
g/ 0.2-
^J$fr ,
" /^
/°
' X 5 30.0
O25 7.5
D 25 15.0
O 25 30.0
A25 45.0
a45 7.5
4-45 15.0
O45 30.0
a 25 15.0
• 25 30.0
1 1
-3.0 -2.0 -1.0 0 1.0 2.0
Mesh
Small
Small
Small
Small
Small
Small
Small
Small
Large
Large
1
3.0
/2D(x-b! ) 2 u 2
u — u
•w
y
Figure 9. Non-dimensionalized particle concentration plotted in self
similar form.
129
-------
CAN REENTRAINMENT BE EXPLAINED
USING A NEW PRECIPITATQR FORMULA?
By Sten Maartmann
Flakt Industri AB
Plant Engineering Division
S-351 87 Vaxjb, Sweden
ABSTRACT
According to precipitator literature reentrainment is defined as a
decrease in migration velocity, calculated according to the Deutsch-Anderson
formula, when gas velocity is increased above a certain limit.
Despite many efforts there is as yet no generally accepted formula
which covers the variation of efficiency within the whole gas velocity or
SCA range including that in which reentrainment takes place.
The paper describes how investigations of test results particularly
from tests with pilot precipitator plants lead to the development of a
new expression for efficiency. The possibility of using the expression as
base for a new precipitator formula is being discussed as well as the
possible general use of the new efficiency expression.
INTRODUCTION
Reentrainment is a word derived from entrain which according to
Webster's dictionary means "To carry along or over as in precipitation or
destination". An alternative meaning is "To collect and transport (a
substance) by the flow of another fluid moving at a high velocity".
In an electrostatic precipitator (ESP), both meanings are applicable
to the fact that, particles which have been collected may reenter into
the gas stream, for instance during rapping, be "carried along or over"
and escape collection. Entrainment or reentrainment can be expected to be
a property of an ESP already at a low gas velocity but increase in impor-
tance with gas velocity.
ESP literature reentrainment has occured particularly in cases where
the design gas velocity has been high and/or the ESP has had a low
length/height ratio. When efficiency tests were made at different gas
velocities and the migration velocity (calculated according to the
Deutsch-Anderson formula) studied against gas velocity, the following
trend was found: 6
1.
When the gas velocity was decreased below the design point the
migration velocity would increase up to a maximum and then'decrease
33
130
-------
2. At gas velocities above the design point, the migration velocity would
decrease further the higher the gas velocity.
The result would be a bell shaped curve as in figure 1. This is based
on a test series using a pilot ESP plant .
REENTRAINMENT CASES CITED IN LITERATURE
It is generally easier to test a pilot than a full scale ESP over a
broad gas velocity range. Dalmon and Lowe show the relationship between
overall effective migration velocity and gas velocity with the comment:
"The deterioration of performance at the higher gas speeds is undoubtedly
due to reentrainment caused by the scouring action of the gas-stream".
They also show that "the various size fractions of the dust all behave in
a similar manner". The fractions are 3.5, 11 and 51 micron, figure 1.
2
Robinson shows results of an investigation involving a wet ESP
collecting oil mist. The collection at various tube lengths was determined
and the migration velocities calculated at gas velocities between about 1
and 7.5 m/s. In such an ESP without rapping gear, one would not expect
reentrainment to occur. The results show however that above about 5 m/s
it does.
SEARCH FOR MATHEMATICAL EXPRESSION
WITH WHICH TO SIMULATE REENTRAINMENT
When Flakt started using the w, formula (later called the modified
Deutsch-Anderson formula) in the early sixties it> was known that it could
not be used in the reentrainment range with constant w, value. Later when
guarantees were requested on efficiency also at high velocity, for
instance when only one of two ESP's was in operation, an investigation
was initiated on trends in tests results when reentrainment had occured.
Flakt had detected reentrainment mainly during pilot plant testing
in the early fifties using an ESP, 3.2 m long at gas velocities up to
2 m/s. Although the general trend agreed with that shown in figure 1, the
tests had been run at different operating conditions. Therefore those
published by Lau were chosen for a closer study. The tests were run with
gas velocities up to 10 m/s at four different duct widths (D), using the
same dust, figure 2. The ESP had en effective length of 2 meters. The
measured efficiencies (calculated using the migration velocities in
figure 2 and the Deutsch-Anderson formula) are shown against gas velocity
in figure 3.
131
-------
c
o
10
NJ
2 s 10 -j
gj Q
it OJ xv
UJ > 0
--- o
0
51 ja d\B
11 jj dia
35jjdia
1 2
Gas velocity, m/sec
1
3
Figure 1. Variation of effective migration velocity for various particle sizes
with gas velocity. According to Dalmon and Lowe.
-------
LO
LO
fcrnl
w[secj
25
20 .
15 -
10 -
Figure 2. Variation of migration velocity with gas velocity at different
duct widths. According to Lau.
-------
EFFICIENCY
percent
98
97-J
96
95-
90-
80-
70
60-
50-i
0
0.3
I
4
i
5
6
r
7
8
GAS VELOCITY, m/sec
Figure 3. Variation of efficiencies calculated from figure 2
with gas velocity.
134
-------
An approach is to recall that efficiency (E) can be expressed as
E = DC./(Dc + Do) (2)
where DC = dust collected, Do = dust out.
Similarly loss (L) can be defined as
L = 1 - E = Do/(Dc + Do) (3)
Then it is useful to form
E/(l - E) = Dc/Do (4)
and assume
E/(l - E) = A: x vB (5)
This equation can also be written as
E/(l - E) = (A2 x v)B (6)
A regression analysis (curvefit) was performed on the data in figure
3. Of the six relationships an available computer program contained
between E/(l - E) and v, three gave reasonable correlation coefficients,
R , table 1.
TABLE 1. CORRECTION COEFFICIENTS R2
Function
Duct width
cm
13
18
23
30
Average
A B x v
Axe
0.942
0.6783
0.8950
0.9855
0.8752
A x v
0.979
0.9894
0.9967
0.9710
0.9840
A + B/v
0.9986
0.9336
0.9774
0.9922
0.9755
Although function 3 gives almost as good a fit as function 2, it is
deemed impractical as E/(l - E) (and therefore also the efficiency) will
be negative for v above B/A. (All B values are negative.) For this parti-
cular case the corresponding velocities are between 4 and 15 m/s.
The fit for function 2 is considerably better than for function 1.
Furthermore the use of the latter appears limited as E/(1-E) = A for v=0.
The calculated efficiencies are, for the test data above, as low as
between about 90 and 97 per cent. As a consequence function 2 was chosen
for further discussion and investigation. Figure 4 shows the data in a
suitable new type of diagram.
135
-------
EFFICIENCY
percent
98
90 H
80-
70-
60-
50-
40-
30-
20
0.5
i I I I i i i i
3 4 5678910
GAS VELOCITY, m/sec
Figure 4. Variation of efficiencies calculated from
figure 2 in E/(1-E) scale with gas velocity.
136
-------
The original migration velocities (taken from figure 2), the corre-
sponding efficiencies as well as the efficiencies and migration veloci-
ties calcualted using the "best fit" values for A and B (15.852 and
-2.08648 respectively) are shown in table 2 for D = 23, i.e. the duct
width for which the best fit was obtained.
TABLE fe. MEASURED AND CALCULATED MIGRATION VELOCITIES
Gas velocity m/s 12345
Migration velocity cm/s 16 18 18 14 11
Efficiency % 93.8 79.1 64.8 45.6 34.2
Calculated efficiency % 94.1 78.9 61.6 46.8 35.6
Calculated migration
velocity cm/s 16.2 17.9 16.5 14.5 12.6
The investigation had thus yielded the result that (6) can be used
to simulate reentrainment conditions. It can also be used to predict the
efficiency at high gas velocity (from an efficiency at lower velocity)
provided that the value of B is known.
CAN THE E/(1-E) CONCEPT BE USED FOR A NEW ESP FORMULA?
Further study of the data from the regression analysis and of
efficiency trends when using (6), resulted in that the following
formula is proposed for further study:
E/d-E) = (A3 x L/(v x D))B X f (wk) X f(D) (7)
For a fixed value of D and exchanging B x f(w,) with a new "migra-
tion velocity" we get
w
E/U-E) = (A4 x SCA) n (8)
where w is the new "migration velocity" and B is positive.
Support for the form of the proposed formula
Duct width
Table 3 lists the values for A,, A2 and B obtained with the
regression analysis.
TABLE 3. RESULT OF REGRESSION ANALYSIS
D cm
B
13
-1.499
20.59
0.1329
18
-2.078
35.02
0.1806
23
-2.086
15.85
0.2659
30
-2.318
13.07
0.3300
137
-------
is
B decreases with increasing D. The best fit for this variation of D
B = -2.932 + 17.89/D (R2 = 0.924) (9)
A
the best
and A- also vary with D. The curve fit for Aj is very poor but
st fit lor Ap is
= 0.0248 + 0.012 D (R2 = 0.985) (10)
or approximately
A2 = 0.013 D (ID
Thus Lau's results are best described by
E/(1-E) = (A x v)B (12)
where A = 0.013D, B = -2.93 + 17.9/D
Length of the ESP
The Deutsch-Anderson formula was developed assuming that homogenous
dust is collected with constant migration velocity lengthwise in an ESP.
Many researchers have in the past proven that the assumption is reasonably
correct.
Using (12) we get for D = 23 at a velocity of 1 m/s
E/U-E) = (1.67 x L)2-15 (13)
For shorter L values than 2 m we get, table 4
TABLE 4. MIGRATION VELOCITIES LENGTHWISE
L m
Efficiency %
Thus except for the first part, i.e. where the dust is being charged,
the migration velocity is about constant.
Trend similarity with w,
K
Using (12) for D = 23, efficiencies and migration velocities are
calculated for gas velocities below the reentrainment range and w,
values added, table 5. *
ity cm/s
0.4
29.6
10.0
0.8
65.1
15.1
1.2
81.7
16.3
1.6
89.2
16
2
93.0
15.3
138
-------
TABLE 5. TREND AT LOW GAS VELOCITY
Gas velocity m/s 0.4 0.5 0.6 0.8 1.0
Efficiency % 99.0 98.3 97-6 95.6 93.0
Migration velocity cm/s 10.5 11.8 12.8 14.3 15.3
w, cm/s 48.1 48.3 44.7 44.7 40.8
K
The migration velocity decreases with gas velocity but w, reaches a
maximum for a velocity about 0.5 m/s and then starts to decrease. Within
the gas velocity range 0.4 to 0.8 m/s (efficiencies between about 99 and 96
per cent) the difference between the w, values is not more than about
8 per cent.
Why a function of w, in the exponent?
As shown above, the trend of 6 agrees well with that of w, for D = 23
at gas velocities below about 1 m/s. It has been found that the relation-
ship between efficiency (in the above 95 percent range) and SCA for constant
w, , can be simulated with (6) resulting in high correlation coefficients.
A9 was reasonably constant whereas B increased with w, . Therefore it is
proposed that the influence of dust properties etc. covered by w, shall be
included in the exponent.
USE OF THE E/(1-E) CONCEPT IN OTHER AREAS,
PARTICULARLY DUST COLLECTION AND GAS ABSORPTION
The E/(1-E) concept when used for ESP's appears to have a particular
advantage in the low, i.e. below approximately 90 % efficiency range.
Low efficiencies are usual for mechanical collectors but also for a newer
technology, namely S02 absorption.
Flakt has performed extensive pilot plant test series at power
plants in Denmark and the US using the dry scrubber method to collect
S09 . When investigating trends between efficiency and stochiometric
ratio the E/(1-E) concept was found to be a useful tool.
Initially the E/(1-E) concept was derived out of speculations on
the use of the hyperbolic tangent equation. Later it was discovered
that the same basic concept had been used elsewhere.
Economical forecasting
Fisher5 has introduced the f/(l-f) concept (where f is called
fraction) in order to describe how a new technology takes over from an
old. It is now used for instance by IIASA for energy forecasting.
Fractional efficiencies for cyclones
Ghan6 calls the use of the hyperbolic tangent equation "an emperical
expression" and demonstrates how S-shaped fractional efficiency curves
for cyclones can be simulated using a computer. Spilger has done the
same thing.
139
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SUMMARY
It has been shown that by expressing efficiency as efficiency/loss,
a mathematical expression can be derived emperically with which reentrain-
ment in ESP's can be simulated mathematically. It has also been shown
that the formula describes the relationship between efficiency and gas
velocity in the higher efficiency range, about in the same way as the w^
formula. Therefore a new ESP formula is proposed for further study.
The E/(1-E) concept is already used in another dust collecting area
(cyclones) and a study of efficiency data for dry SCL absorption systems
shows that it appears to be useful also there. The fact that is is
already in use in general forecasting on economies and energy, implies
that the E/(1-E) or f/(l-f) concept could be used whenever the develop-
ment of percentages is being studied.
ACKNOWLEDGEMENTS
The permission of Flakt Industri AB to publish this paper and the comments
of P.O Alfredsson, K. Porle and S Matts are gratefully acknowledged.
REFERENCES
1. Dalmon, F. and H.I. Lowe. Experimental Investigations into the
Performance of Electrostatic Precipitators for P.F. Power Stations.
Colloques Internationaux du Centre National de la Recherche
Scientifique. Grenoble, 1960,p 363-379.
2. Robinson, M. Electrostatic Precipitation. In: Air Pollution Control,
Part, W. Strauss, ed. John Wiley & Sons, Inc., 1971, p 227-335.
3. Lau, H. Mit Wechselspannung betriebene Elektrofilter. Staub-Reinhalt.
Luft, 8:311-314, 1969-
4. Ashman, S., J.F.Farrington, Jr. and T. Lillestolen, Flakt1 s Dry FGD
Technology: Capability and Experience. Paper presented at the US EPA
Symposium, Houston Oct. 1980.
5. Fisher, J.C. and R.H. Pry. A Simple Substitution Model of Techno-
logical Forecasting. Cetron, M.J. and C. Ralph, eds. John Wiley &
Sons, Inc., 1971
6. Ghan, T. and M. Lippman. Particle Collection Efficiencies of Air
Sampling Cyclones: An Emperical Theory, Env. Scie. & Tech
4 (11): 377-382, 1977
7. Spilger, R. and H. Brauer. Computerberechnung von Zyklonen.
In: VDI-Berichte 294, pp 77-84, 1978
140
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A LABORATORY FURNACE FOR THE PRODUCTION DF
SYNTHETIC FLY ASH FROM SMALL COAL SAMPLES
By: K. M. Sullivan
Australian Coal Industry Research Laboratories Ltd.
P. 0. Box 83, North Ryde
N.S.W. 2113, Australia
ABSTRACT
A laboratory furnace was developed to produce a synthetic fly ash from
a small coal sample.
Fly ash similarity was achieved by subjecting pulverised coal particles
to a similar thermal and chemical history to that experienced in a full scale
power station boiler.
The furnace was designed to accommodate small coal samples, whilst
operating conditions were determined so as to produce similarity between the
synthetic fly ash and isokinetically sampled fly ash obtained from power
stations, in each instance when using the same coal.
Subsequent testing has confirmed that the furnaces produce synthetic
fly ash that is similar to power station fly ash.
The furnaces are used as a means of assisting in the investigation of
proposed coal mining areas which are intended for future use for power gener-
ation. The investigation involves the examination of a number of bore core
coal samples and the production of synthetic fly ash samples which are tested
electrically, physically, chemically and microscopically in order to rank and
ascertain the variability of fly ash from the proposed mining area. In this
way the furnaces are used as an early means of assisting.future coal mining -
power station development.
INTRODUCTION
Escalation in power requirements and power station size created a
situation where power station development became integrated with the develop-
ment of new coal mining operations. This resulted in previously unused- and
untested coal seams or blends of seams being proposed for use in major power
station boilers, at a time when the need, for compliance with air pollution
requirements was becoming increasingly important.
Under these circumstances a programme was initiated to develop a
laboratory furnace which would produce fly ash that was similar to the fly
ash produced in a pulverised fuel fired power station boiler when using the
same coal. A further requirement of the furnace was that it should be sized
on the basis that only a portion (2-4 kg) of a 50 mm diameter coal borecore
would be available for test firing. It was hoped that by producing a
synthetic fly ash, subsequent examination would provide better information to
assist with plant design than was available from analyses of the coal and
its ash.
141
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FURNACE DESCRIPTION
Design
A small vertical tube furnace was developed which was designed to provide
each pulverised coal particle with a similar thermal and chemical path to that
experienced in a pulverised fuel fired power station boiler.
The furnace assembly is shown schematically in Figure 1. The unit
comprises a stirred pulverised coal bin, located above a screw feeder which
is capable of controlled feeding within the range 1D - 0.5 g/h. A gas
mixture of air, oxygen and propane is introduced into the coal feed at the
discharge of the metering screw, after which the coal-gas mixture passes
through a high speed impeller to reduce particle agglomeration. The mixture
is then fired in the furnace through a tapered burner nozzle.
The furnace consists of a vertical, externally heated ceramic tube having
a nominal bore of 38 mm, which provides a particle residence time of
approximately 3 seconds. The tube is electrically heated in two zones and
temperatures are controlled to provide a fixed profile which peaks in the
centre zone at approximately 1450 C.
Air, oxygen and propane gas rates are controlled and the gases are
combined in a mixing bottle after which they pass through a flame arrestor
prior to entering the feeder system.
Fly ash is collected in a heated mechanical collector, which is designed
to maintain the fly ash above the dew point. A mechanical collector is used
to prevent sample properties being effected by the method of collection.
Operation
Coal samples should represent the seam or blend of seams that are
proposed to be fired in the power station boilers. The samples should be
neither contaminated nor oxidised. Laboratory beneficiation of a sample
must not result in chemical additions to the prepared coal, which would not
be present in practice.
Each sample is milled to approximately 80% -76 micrometres, dried to
approximately 3% moisture and stored under nitrogen prior to firing.
The pulverised coal feed rate is adjusted to produce a fly ash which
usually contains less than 3/5 carbon. Depending on the nature of the coal
some feeder pre-heating may be necessary to achieve this low carbon content.
Most steaming coals will produce satisfactory fly ash in the furnaces at
production rates of up to a maximum of 0.15 g/h. Satisfactory firing and
fly ash production may be determined by physical observation of the operation,
supported by subsequent laboratory analyses. However some coals tested have
caused operating difficulties resulting in poor combustion. In each case
further examination of the coal and its resultant fly ash by optical micro-
scopy and/or electron microscopy has indicated the cause of the problem, which
142
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MIXING
BOTTLE
STIRRED PF
COAL BIN
HIGH SPEED
IMPELLER
GAS
FLOW
REGULATORS
AIR
PROPANE
i
HEATED FLY ASH
COLLECTOR
VARIABLE SPEED
COAL FEEDER
ELECTRICALLY
HEATED
TUBE
D=0
r
Figure 1. Schematic Arrangement of Furnace Assembly.
143
-------
after analysis has permitted furnace operation to be adjusted to produce an
acceptable fly ash.
Fly ash is collected in a simple mechanical separator which is heated to
maintain the fly ash at approximately precipitator operating temperature.
Clinker is removed from the fly ash and the ash is stored above dew point
prior to testing.
Regular feeder and furnace maintenance is necessary to ensure the
continuous production of a satisfactory fly ash. Agglomerated coal being
fed to the nozzle, nozzle fouling and tube clinker build up will all result
in a failure to produce fly ash.
Confirmative Testing
The furnaces were developed on the basis that each pulverised coal
particle should experience a similar temperature and chemical path in the
furnace to that experienced in a large pulverised fuel fired boiler.
Furnace conditions were established by comparing the fly ash produced in
the test rig with power station fly ash generated from the same coal (1).
Coal samples were obtained from boiler mill feeders at the same time as
isokinetically collected fly ash samples were obtained from the boiler
outlet. Operating conditions were adjusted until metallurgical similarity
for iron components in both the model and associated power station fly ash
were observed to approximately coincide. Once established, these furnace
conditions were confirmed and more closely defined by producing fly ash and
comparing it with its associated boiler fly ash taken from a number of power
stations.
Since only a small quantity of coal was normally available from a 50 mm
borecore sample, the University of Wollongong developed a micro-scale
resistivity apparatus (2) for examining 10 g fly ash samples.
Following these developments further confirmative testing using
resistivity determinations as a basis for comparison was undertaken on model
fly ash and its associated power station fly ash (3, 4). The results
confirmed the validity of the procedure and the ability of the laboratory
furnaces to produce a model fly ash having similar collectability character-
istics to its associated power station fly ash (5). The repeatability of
electrical resistivity measurement was also demonstrated (6) and typical
confirmative results are shown in Figure 2.
INVESTIGATION PROCEDURE
The furnaces were developed and are used as a means of producing
synthetic fly ash. Operating experience has shown that characteristics
related to slagging-fouling of the ash and carbon burn out of the fly ash
will vary as in practice, but no correlation studies have been undertaken
in these areas.
144
-------
1CT
2-6 27
1000
(273 * TC)
2-6 25 24
23 2-2 2-1
20
1012-
E
11
O 10 -
to
LU
109-
FIGURES INDICATED - MASS H20
MASS DRY FLUE GAS
POWER STATION FLY ASH
SIMULATED FLY ASH
1 1
80 90 100 110 120 130 140 150 160 170 180130 2DO210 220
TEMPERATURE (°C)
Figure 2. Resistivity curves comparing Synthetic and Power Station Fly Ash
and also illustrating the repeatability of electrical
measurement.
145
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COAL SAMPLE
USUALLY BORE
CORE
COAL MILLED TO
PULVERISED FUEL
CONSISTENCY
CONTROLLED
COAL FEED TO
FURNACE
MICRO FURNACE
FOR PRODUCTION
OF FLY ASH
SYNTHETIC
FLY ASH ~
POWER STATION
FLY ASH
CHEMICAL
ULTIMATE ANALYSIS.
PROXIMATE ANALYSIS.
MINERAL ANALYSIS,
FORMS OF SULPHUR.
CHLORINE, FLUORINE,
ZINC, ALKALINITY,
PHYSICAL
PARTICLE SIZING.
SPECIFIC GRAVITY.
MICROSCOPIC EXAMINATION.
POROSITY.
ELECTRICAL
RESISTIVITY MEASUREMENT.
VOLTAGE CURRENT CORONA
CHARACTERISTICS.
DIELECTRIC CONSTANT.
Figure 3. Procedure for examination of coal samples in order to estimate
the fly ash collectability characteristics.
146
-------
The synthetic fly ash that is obtained from the furnaces is used for
estimating the likely collectability of fly ash that will result, when coal
from a proposed mining development is fired in a pulverised fuel fired power
station boiler.
The procedure used to examine a coal sample and to estimate the fly ash
collectability characteristics (7, 8) is shown in Figure 3.
Once obtained from the furnace, the fly ash is chemically and
physically examined for mineral analysis, carbon content, fluorine content,
alkalinity, sizing, specific gravity, porosity and by using optical and/or
electron microscopy techniques.
An electrical examination of the fly ash sample includes resistivity
measurements obtained over a range of temperatures at various moisture
contents in a flue gas environment at an electric stress of 400 kV/m. To
complement this data, relative resistivity measurements are obtained over a
range of temperature and moisture conditions at various voltages up to break-
down. Dielectric constant is determined for the bulk fly ash samples in the
resistivity cell over a range of frequencies, temperatures and moisture
conditions in a flue gas environment.
Voltage current corona characteristics are also determined for the fly
ash over a range of temperatures and moisture contents in a flue gas environ-
ment. These results are then compared with the clean electrode character-
istics.
The derived results on analysis are used to rank the coal area and to
indicate variability that may occur over the coal seam. Resistivity
variations of up to 150 : 1 have been observed to exist in a single coal seam,
confirming the need for these examinations in order to be able to select an
area from which to obtain a representative coal sample for large scale pilot
plant testing.
CONCLUSION
Major coal fired power station developments coincide with new coal
mining developments. In order to be able to predict the likely collect-
ability and variability of fly ash resulting from the pulverised fuel
combustion of coal taken from the proposed mining area it is necessary to
produce and examine fly ash from a number of locations across the proposed
mining area.
Small laboratory furnaces which can produce a synthetic fly ash from
portion of a small borecore coal sample have been developed and shown to
produce fly ash which is similar to power station fly ash generated from the
same coal.
The furnaces have been used to examine bituminous, sub-bituminous and
lignite coals from North America, Africa, New Zealand and Australia.
147
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The data generated by examination of the synthetic fly ash has been
used to assist with the selection and design of new power station
particulate collectors.
ENDNOTES
References
1. Dugan, P., Guyot, R.E., and Moran, V.J. Laboratory Techniques for the
Examination of the Combustion Characteristics of Coal - Part II - A Small
Furnace Test. Australian Coal Industry Research Laboratories Ltd.,
P.R. 69-4, 1969.
2. Tassicker, D.J. and Sullivan, K.H. Estimation of Precipitator
Performance for Collection of Fly Ash by Examination of Low Sulphur
Bcre Cores. Presented to 66th Annual Meeting of the Air Pollution
Control Association, Chicago, Illinois, U.S.A., June, 1973.
3. Sullivan, K.M. A Comparative Study of Laboratory Fly Ash and Power
Station Fly Ash. Australian Coal Industry Research Laboratories Ltd.,
P.R. 75-1D, 1975.
4. Sullivan, K.M. A Comparative Study of Laboratory Fly Ash and Power
Station Fly Ash - Part II. Australian Coal Industry Research
Laboratories Ltd. P.R. 76-12, 1976.
5. Baker, J.W., Sullivan, K.M. and Tassicker, D.J. Assessment of a
Laboratory Technique for Predicting the Precipitability of Fly Ash Derived
from a Coal Bore Core. Proceedings of the Fourth International Clean Air
Congress, Tokyo, Japan, May, 1977.
6. Baker, J.W. and Sullivan, K.M. Reproducibility of Ash Resistivity
Determinations. Presented to Joint Power Generation Conference, Long
Beach, California, U.S.A., September, 1977. I.E.E.E. Publication No. A78
303-D.
7. Baker, J.W. and Sullivan, K.M. A Strategy for Assessing the Requirements
for Trapping Power Station Fly Ash. Proceedings of CSIRO Conference on
Electrostatic Precipitation, Leura, N.S.W., Australia, August 1978.
B. Sullivan, K.M. Evaluation of Coal for Electrostatic Precipitator Design.
Proceedings of Conference on Pulverised Coal Firing, Mineral Matter and
its Effects, The University of Newcastle, Newcastle, N.S.W., Australia,
August 1979.
148
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COMPUTER SIMULATION OF THE WIDE PLATE SPACING EFFECT
By: Eric A. Samuel
Buell Emission Control Division
Envirotech Corporation
Lebanon, PA 17042
ABSTRACT
A numerical simulation code has been developed to analyze the coupled
electro-aerodynamic phenomena within plate-wire precipitators. The electric
field and space charge density are obtained by numerically solving Poisson's
equation and the continuity equation simultaneously. The precipitator perfor-
mance is evaluated by two methods: (i) the trajectory method, and (ii) the
drift velocity method. The predictability of the wide plate spacing effect
(WESP effect) for certain precipitator configurations is demonstrated using
the simulation code. Evidence in favor of the equivalence between the traj-
ectory method and drift velocity method of evaluating precipitator perform-
ance is presented in the Deutsch limit of infinitely rapid turbulent mixing.
INTRODUCTION
The emitting electrode diameter (2a), the spacing between successive
emitting electrodes (2c), and the spacing between neighboring plates (2b) are
three geometrical parameters which characterize a plate-wire electrostatic
precipitator (Figure 1). The dependence of the precipitator collection eff-
iciency on the above geometrical parameters has been subject to numerous exp-
erimental and theoretical studies (1-4) . The effect of plate spacing on the
collection efficiency has been one of the more far reaching discoveries of
recent years (4) . The collection efficiency has been found to be roughly ind-
ependent of plate spacing in the range 0.2 to 0.6 m (8 to 24 in.). The indep-
endence of the collection efficiency on plate spacing is referred to in the
literature as the wide plate spacing effect or the WESP effect. In terms of
the classical Deutsch equation, one consequence of the WESP effect is the
linear dependence of the drift velocity on plate spacing.
Masuda (4) has reviewed the various theories which have been proposed for
explaining the WESP effect. Higher electric field at the plate, higher level
of corona stability, lower level of rapping reentrainment and turbulent diff-
usion are among the advantageous effects thought to contribute to the wide
plate phenomenon. The primary objective of the present paper is to demonstr-
ate the predictability of the WESP effect for certain combinations of the
precipitator geometrical and electrical parameters using two presently known
numerical methods of evaluating precipitator performance. The results pres-
ented in this paper in support of the predictability of the WESP effect will
also serve to compare the predictions of the two different numerical approach-
es for precipitator performance evaluation: (i) the particle trajectory meth-
od (3) , and (ii) the drift velocity method (1,5). In an earlier investigation,
the trajectory method yielded results which compared favorably with experiment-
al efficiency results from model precipitators obtained using laser light
scattering techniques. The trajectory method was also used previously to
149
-------
predict an optimal wire spacing for a given plate spacing. The drift velocity
method is used in the computer code developed by McDonald (5).
METHOD OF CALCULATION
Electric Field and Space Charge Density
In a previous numerical code (3), the electric field and space charge
density were obtained by dynamically simulating the motion of electrons and
ions within the precipitator until a steady state space charge distribution
was reached. The above method, which avoided solving differential equations,
was amenable to the inclusion of the effects of negative ion formation and
fluid flow around the emitting wires. Since the objective of the present
study is to obtain only trends in precipitator performance with respect to
plate spacing, three simplifying assumptions are made: (i) the negative
charge carriers have a single mobility which varies inversely with gas density,
(ii) the effect of fluid flow on the corona characteristic is negligible, and
(iii) the perturbation of the fluid flow field by the emitting wires is also
negligible, with the above simplification, it is possible to obtain the elec-
tric field, E_(x,y) and the space charge density, p(x,y), by solving Poisson's
equation and the continuity equation simultaneously:
V2V(x,y) = - p(x,y)/E0 ; Vv(x,y)- Vp(x,y) = p2(x,y)/£0 (1)
subject to the boundary conditions: V = 0 on collecting plates and V = Vw on
emitting wires. In the above equations, £0 is the free space permittivity,
V(x,y) the potential and Vw the wire voltage. Cooperman (2) obtained an appr-
oximate solution to the above equations by assuming the space charge density
to be constant everywhere within the precipitator. In the present study, the
wire voltage, the potential, electric field and space charge distributions
corresponding to a given average current density at the plate are obtained by
following the numerical method proposed by Leutert and Bohlen (6) and by
McDonald, Smith, Spencer and Sparks (7). The electrical characteristics obt-
ained as described above are checked for consistency and accuracy by three
methods which require: (i) agreement of the static potential distribution
(space charge free) with the analytical results obtained from conformal mapp-
ing (3), (ii) agreement with Gauss' theorem for Gauss surfaces in Figure 1:
E_-dn = pdv/£0 E_ = - W (2)
and (iii) agreement with the current continuity equation in the form:
c
k
_/ p(x,y) Ex(x,y) dy = 2 c jp (3)
for arbitrary x, where k is the average negative ion mobility, E is the x-
component of the electric field and jp is the average current density at the
collecting plate.
Methods of Evaluating Precipitator Performance
Three methods of evaluating precipitator performance are found in the
literature: (i) trajectory method (3), (ii) drift velocity method (1,5), and
(iii) particle transport equation method (8). All three methods can be traced
to the continuity equation for mass flow. Leonard, Mitchner and Self (8) have
150
-------
demonstrated that the particle transport equation method is equivalent to the
drift velocity method in the Deutsch limit of infinitely rapid turbulent mix-
ing (in the limit the eddy diffusion coefficient, D -* °°) . The trajectory
method, in principle, should be valid for both laminar flow (D = 0) and for
turbulent flow (D ^ 0) provided the time average of the fluctuating component
of the velocity flow field is zero.
Trajectory Method
The trajectory method, consists of following the path of a particle in
the space between plate (gas passage) in small time steps, At. The position
of a particle of radius r, at time t = n At, is given by the alogarithm:
Xn = Xn-2 + Wl'Vl* (2 At)
At
with similar equations for the y-coordinate. The particle velocity y_ =
(v ,v ) is given in terms of the particle mobility, k = q(t)/(6iryr) , by:
vx(x,y) = kp Ex(x,y) ? vy(x,y) = kp E (x,y) + VQ(X) (5)
where q(t) is the charge on the particle at time t and y is the gas viscosity.
The velocity vo represents the velocity profile of the gas flowing in a pass-
age. Particles of a given radius, r, enter the precipitator at a chosen
number of equally spaced inlet positions. The collection efficiency, by
number density, is obtained by following the trajectories of the particles
until they either reach the collecting plates or exit the precipitator comp-
rising a chosen number of geometrically and electrically identical wires . The
effect of the particle charge on the corona characteristic is ignored.
Drift Velocity Method
The drift velocity method of evaluating precipitator performance is app-
licable in the Deutsch limit in which rapid turbulent mixing causes the part-
icle concentration to be a function only of the distance along the gas pass-
age (y direction) . In the above limit, the collection efficiency for part-
icles of radius r is given by the Deutsch equation (1) :
n(y) = 1 - exp [ - w y/(vav b) ] (6)
where 2b is the plate spacing and vav is the average velocity of flow in the
y direction. The drift velocity, 00, is given in the Deutsch limit by:
GJ = [ (2c) (67ryr) r1 J q0(y) Ex(b,y) dy (7)
-c
where qo is the saturation charge corresponding to the average field within
a gas passage at a distance y along the gas passage, given by:
3K b
q0(Y) =f F-^47re0r2 / [ Ex(x,y) +Ey(x,y) }h dx (8)
P o
In the integration given by equation (7), q^ is allowed to only increase or
remain constant at its maximum value when moving in a low field region.
151
-------
Particle Charging
Particles of diameter equal to or larger than 2 micron are assumed to
be charged predominantly by the field charging mechanism. For the above
mechanism, the charge on a particle of radius r at time t is given by (1):
q(t) = q0t/(t + t0) ; q0 = f (4TT£0) [3Kp/ (Kp + 2) ] |E| r2 ; to = 4eo/(pk)
(9)
In the above equations, q is the saturation charge, |E_| the magnitude of the
total electric field, and K the dielectric constant of the material compris-
ing the particle. Because there is some doubt expressed in the literature
regarding the accuracy of the saturation limit (3,9), an effectiveness factor,
f, is introduced here. In the trajectory calculation, the increment in charge
during a time step, At, is given by:
Aq = (q0/t0) (1 - qA^ [ (1 - q/q^ At - (q/qo) AtQ ] + (q/qo) AqQ (10)
The above equation takes into account the changes in particle charging rate
due to changes in electric field and space charge density. During the flight
of a particle within the precipitator, its charge is allowed to either
increase or stay constant; no mechanism is considered for charge loss.
Velocity Flow Field
Two flow profiles are used in the present study: (i) the Poisuelle flow
profile characteristic of laminar flow, and (ii) the uniform flow profile
characteristic of fully developed turbulent flow. At typical operating gas
velocities the Reynolds number for flow in the precipitator gas passages is
higher than the critical value for the onset of turbulence. Despite the
above fact, the intention in considering the Poisuelle flow field here is to
compare differences in performance, as evaluated by the trajectory method,
attributable to differences in the flow distribution. The intention in cons-
idering the uniform flow profile with the trajectory method is to compare the
predictions of the trajectory and drift velocity methods for fully developed
turbulent flow.
PRECIPITATOR CONFIGURATIONS
Four configurations are evaluated in this paper. These are illustrated
in Figure 2. Seven plate spacings in the range 6 in. to 24 in. are consider-
ed within each scheme. The variations in the geometrical parameters within
the schemes are as follows: Scheme 1 - b varied, keeping a and c fixed;
Scheme 2 - b and a varied such that b/a = 85.7, keeping c fixed; Scheme 3 -
b and c varied such that be = 20.25, keeping a fixed (this scheme corresponds
to maintaining the same density of wires per unit cross-sectional area perp-
endicular to the wires containing the direction of flow); Scheme 4 - a,b,c
all varied such that b/a =85.7 and be = 20.25. In each of the above schemes,
the precipitator with 2a = 0.105 in. and 2b = 9 in. is used as the reference
for comparing the performance of the other precipitators. The average current
density at the plate is maintained constant at 0.4 ma/m (0.04 ma/ft ). The
following constants have been used in all of the calculations performed under
the present study: gas temperature = 176°C (350°F); vav = 1.2 m/s (3.93 ft/s);
f = 0.5; Kp = 2; y = 2.31 X 10"5 kg/(m-s); k = 3.87 X 10~4 m2/(V-s).
152
-------
RESULTS AND DISCUSSIONS
Table 1 displays a summary of the main electrical characteristics of the
plate-wire precipitators belonging to the four schemes described above (see
Figure 2). The average field at the plate is in general higher than that in
the air gap. The above fact is a peculiarity of plate-wire precipitators.
Cylinder-wire precipitators display the opposite trend. Table 1 also shows
the wire voltages calculated for the different precipitator configurations.
While close agreement between the calculated wire voltages and those measured
for field precipitators is not expected, the calculated voltages appear to
display the correct trends with respect to precipitator geometry. The average
fields at the plate as well as in the air gap appear to increase with increas-
ing plate spacing, consistent with the explanation of the WESP effect proposed
by Misaka, sugimoto and Yamada (see ref. (4) ). The increase in the electric
field with plate spacing is partly attributable to the increase in the total
space charge enclosed by a gas passage of fixed length with increase in the
plate spacing.
"Figures 3 (a) to 3(d) show the effective drift velocities obtained by the
trajectory method for the four precipitator configurations described above.
The drift velocities plotted in these figures are obtained by least-squares
fitting the efficiency data to the Deutsch equation (equation (6)). For
larger particles, which are captured in the first few wire sections, the
analysis in terms of an exponential equation becomes an artifact; thus the
lack of smooth trends in the drift velocities derived from the trajectory
method for larger particles. Figures 4(a) to 4(d) display the drift velocit-
ies for the four precipitator configurations, evaluated on the basis of the
drift velocity method. The trends in the drift velocity with respect to plate
spacing are much smoother in this case, as would be expected from a method
based on the Deutsch equation. For each precipitator scheme, the predictions
of the trajectory method and the drift velocity method display closely simi-
lar trends, differing only in their absolute values. .The above comparison
provides some evidence that the trajectory method and the drift velocity are
equivalent in the Deutsch limit. It appears that the trajectory method is a
valid method of evaluating precipitator performance even in the presence of
turbulent diffusion, provided the average velocity due to fluctuations is zero.
The dotted lines in Figures 3(a) to 3(d) and Figures 4(a) to 4(d) indic-
ate the variations in the drift velocity expected on the basis of the WESP
effect. The 9 in. plate spacing serves as the reference for the straight lines
defining the WESP effect. It is evident from the figures that the WESP effect
does not appear when only plate spacing is varied (scheme 1) for the entire
range of plate spacings considered. A linear variation in the drift velocity
does appear beyond a plate spacing of 12 in., but at a lower efficiency level.
Scheme 2 and scheme 3 precipitators both appear to display the WESP effect.
The increase in wire radius or the increase in the number of wires in conjunc-
tion with the increase in plate spacing appear to produce the same level of
precipitator performance. Precipitators belonging to scheme 4 appear to
display the best performance, far exceeding the expections based on the WESP
effect.
Tables 2,3,4 and 5 display the numbers plotted in figures 3 and 4. In
153
-------
addition, the above tables compare the drift velocities derived from the
trajectory method corresponding to the Poisuelle flow field (method A) and the
uniform flow field (method B). It appears, in general, that the trajectory
method predicts a lower drift velocity for the Poisuelle flow distribution
than for the uniform flow distribution. The above trend is not unreasonable
since the particles near the middle of a gas passage, which in the laminar
flow limit travel at velocities higher than the average velocity, require a
greater length of travel along the gas passage to be collected.
REFERENCES
1. White, H. J. Industrial Electrostatic Precipitators. Addison Wesley,
1963.
2. Cooperman, p. A Theory for Space-Charge-Limited Currents with Applicat-
ion to Electrical Precipitation. Trans. Am. Inst. Electr. Eng. I 75(64):
47-50, March 1960.
3. Kim, Y. W. and E. A. Samuel. Electrostatic Precipitators II: The eff-
iciency and Wire-to-Plate Scaling Ratio. Physics of Fluids Technical
Report No. 27, Lehigh University, 1978.
4. Masuda, S. Present Status of Wide-Spacing Type Precipitators in Japan.
In: Proceedings of the Second EPA Symposium on the Transfer and Utilizat-
ion of Particulate Control Technology, Vol. II. Electrostatic Precipita-
tors, EPA-600/9-80-039b, U. S. Environmental Protection Agency, Research
Triangle Park, NC, Spetember 1980. p. 483-501.
5. McDonald, J. R. A Mathematical Model of Electrostatic Precipitation.
Vol. I, Modeling and Programming, EPA-600/7-78-llla, U. S. Environmental
Protection Agency, Research Triangle Park, NC, 1978.
6. Leutert, G. and B. Bflhlen. The Spatial Trend of Electric Field Strength
and Space Charge Density in Plate-Type Electrostatic Precipitators.
Staub-Reinhalt. Luft. 32(7): 27-33, July 1972.
7. McDonald, J. R., W. B. Smith, H. W. Spencer and L. E. Sparks. A Math-
ematical Model for Calculating Electrical Conditions in Wire-Duct Elect-
rostatic Precipitation Devices. J. Appld. Phys. 48(6): 2231-2243,
June 1977.
8. Leonard, G., M. Mitchner and S. A. Self. Particle Transport in Electro-
static Precipitators. In: Proceedings of the Second EPA Symposium on the
Transfer and Utilization of Particulate Control Technology, Vol. II.
Electrostatic Precipitators, EPA-600/9-80-039b, U. S. Environmental
Protection Agency, Research Triangle Park, NC, September 1980. p. 146-
167.
9. Masuda, S. and M. Washizu. Ionic Charging of a Very High Resistivity
Spherical Particle. J. Electrostatics. 6(1): 57-68, Feb. 1979.
154
-------
K-
2c
O
1
( J 2a 2b
T
GAUSSIAN
SURFACE
Figure 1 - Geometrical parameters which characterize a plate-wire
electrostatic precipitator. The shaded area is the region
within which the electric field and space charge density are
solved. A Gaussian surface is also shown for use in verify-
ing the numerical results for the electric field and space
charge density.
2b 6 in. 2b - 9 in. 2b 12 in. 2b 15 in. 2b 18 in, 2b 21 in. 2b 24 in.
SCHEME 1 WIRE DIAMETER, 2a, AND HIRE SPACING, 2c, FIXED
o o o o
SCHEME 2 WIRE DIAMETER, 2a, VARIED SUCH THAT - 85.7 AMD HIRE SPACING FIXED
SCHEME 3 - HIRE DIAMETER, 2a, FIXED AND WIRE SPACING, 2c, VARIED SUCH THAT be 20.25
ooooooo 00000600 OOOOOOOOO
SCHEME 4 HIRE DIAMETER, 2a, AND HIRE SPACING, 2c, VARIED SUCH THAT - = 85.7 AND be 20.25
AVERAGE CURRENT DENSITY IN ALL CASES 0.4 mA/m2 0.04 mA/ft2
Figure 2 - Precipitator configurations evaluated for the WESP effect.
155
-------
3B-
25 —
= 20 —
15 —
10 —
SYMBOL DIfl. (MICRON)
2.0
a 4.0
a 8.0
<•' 12.0
= 16.0
^ 24.0
+ 32.0
-,[ , [-
6 12
PLflTE TO PLflTE SPflCING,
T
13
35 —
gin,
30
20 —
10 —
~
5 —
SYMBOL
T
I
24
(INCHES)
Figure 3(a) - Variation of the average drift velocity with plate spacing
and particle size for scheme 1 precipitators in which the plate
spacing, 2b, is varied with the wire diameter, 2a, and th'
spacing, 2c, held constant. The drift velocity is derived
trajectory method with a uniform velocity flow profile.
and the wire
from the
6 12 13 24
PLflTE TO PLflTE SPflCING, (INCHES)
Figure 3(b) Variation of the average drift velocity with plate spacing
for scheme 2 precipitators in which the plate spacing, 2b, and the
wire diameter, 2a, are varied such that b/a = 85.7 with the wire
spacing, 2c, held constant. The drift velocity is derived from the
trajectory method with a uniform velocity flow profile.
50-
45-
40
10-
5-
SYMBOL DIft.(MICRON)
2.0
0 6 12 18 24 30
PLflTE TO PLflTE SPfCING, (INCHES)
Figure 3(c) Variation of the average drift velocity with plate spacing
for scheme 3 precipitators in which the plate spacing, 2b, and the
wire spacing, 2c, are varied such that be = 20.25 with the wire
diameter, 2a, held constant. The drift velocity is derived from the
trajectory method with a uniform velocity flow profile.
SYMBOL Dlfl.(MICRON)
* 2.0
° 4.0
B 8.0
® 12.0
= 16.0
' 24.0
* 32.0
6 12 IS 24
PLflTE TO PLflTE SPflCING, (INCHES)
Figure 3(d) Variation of the average drift velocity with plate spacing
for scheme 4 precipitators in which the plate spacing, 2b, the wire
spacing, 2c, and the wire diameter, 2a, are all varied such that
b/a = 85.7 and be 20.25. The drift velocity is derived from the
trajectory method with a uniform velocity flow profile.
156
-------
20-
15 —
IB —
5 —
SYMBOL DIfl. (MICRON)
2.B
6 12 13 24
PLftTE TO PLflTE SPfONG, (INCHES)
30-
25 —
" 20 —
15-
1B —
5 —
SYMBOL DIfl.
-------
TABLE 1. SOME CALCULATED ELECTRICAL CHARACTERISTICS OF
WIRE-PLATE PRECIPITATORS AT A CONSTANT AVERAGE
PLATE CURRENT DENSITY OF 0.4 mA/m2 (0.04 mA/ft2)
2a
in.
0.105
0.105
0.105
0.105
0.105
0.105
0.105
0.070
0.105
0.140
0.175
0.210
0.245
0.280
0.105
0.105
0.105
0.105
0.105
0.105
0.105
0.070
0.105
0.140
0.175
0.210
0.245
0.280
2b
in.
6.0
9.0
12.0
15.0
18.0
21.0
24.0
6.0
9.0
12.0
15.0
18.0
21.0
24.0
6.0
9.0
12.0
15.0
18.0
21.0
24.0
6.0
9.0
12.0
15.0
18.0
21.0
24.0
2c
in.
9.0
9.0
9.0
9.0
9.0
9.0
9.0
9.0
9.0
9.0
9.0
9.0
9.0
9.0
13.50
9.00
6.75
5.40
4.50
3.86
3.38
13.50
9.00
6.75
5.40
4.50
3.86
3.38
Wire
Voltage,
kV
24.
30.
36.
43.
51.
60.
69.
19.
30.
41.
53.
67.
82.
97.
24.
30.
37.
47.
60.
72.
88.
19.
30.
43.
60.
83.
114.
153.
6
1
4
5
5
2
6
7
1
4
8
4
0
8
0
1
6
2
0
7
2
7
1
2
6
9
5
8
Electric Field Average Space
Average, W/m Charge Dens-
*
E
X
111
128
142
155
167
179
189
98
128
154
178
200
221
241
90
128
160
189
217
242
266
81
128
176
233
298
372
456
E
y
50.1
40.5
33.3
27.9
24.3
21.3
19.2
40.8
40.5
38.4
36.3
34.5
33.0
31.8
44.4
40.5
30.6
24.0
19.5
16.8
15.3
38.1
40.5
36.6
33.6
31.8
31.2
31.5
# ity,
p 10~6 Coul./m3
141
169
193
213
232
249
265
131
169
201
229
255
280
303
121
169
206
238
267
290
300
116
169
218
273
336
399
459
8
7
7
6
6
6
5
9
7
6
5
5
4
4
8
7
6
5
4
4
3
9
7
5
4
3
2
2
.1
.6
.1
.7
.3
.0
.8
.2
.6
.5
.8
.2
.7
.3
.6
.6
.4
.5
.8
.3
.9
.4
.6
.8
.4
.5
.8
.3
Total Space
Charge Per
Section,
10 Coul./m
2.
4.
4.
5.
6.
7.
8.
3.
4.
4.
5.
5.
5.
6.
4.
4.
3.
2.
2.
2.
2.
4.
4.
3.
2.
1.
1.
1.
8
0
9
8
6
3
0
2
0
6
0
4
7
0
5
0
4
9
5
3
1
9
0
0
3
8
5
2
* Ex is average field in gap between plates in a direction perpendicular
to the plates.
+ Ey is average field in gap between plates in a direction parallel to
the plates.
# Ep is the average total field at the plate.
All calculations are performed for a gas temperature of 177°C (350°F)
corresponding to an average mobility of 3.87xlO~4 (m/s)/ (v/m) for nega-
tive charge carriers. The emitting electrode smoothness factor is unity.
158
-------
: 2. AVERAGE DRIFT VELOCITY AS ft FUNCTION OF PARTICLE
SIZE FOR VARIATION IN_b, WITH FIXED a, c
TABLE 3. AVERAGE DRIFT VELOCITY AS A FUNCTION OF PARTICLE SIZE FOR
VARIATION IN a AMD b SUCH THAT b/a = 65.7, WITH FIXED c
2a 2b
in. in.
2c AVERAGE MIGRATION VELOCITY (cm/sec) AS ^
in. METHOD* FUNCTION OF PARTICLE DIAMETER (micron)
2.0 4.0 8.0 12.0 16.0 24.0 32.0 MEAN
B 0.94 2.52 4.02 4.8S 5.81 9.11 12.82 4.81
C 0.58 1.17 2.33 3.50 4.66 6.99 9.32 1.56
9.0 A 0.89 1.53 3-92 5.91 7.60 9.93 11.21 3.75
0.84 1.83 5.50 7.70 9.28 15.24 16.47
0.69 1.39 2.77 4.16 5.55 6.32 11.09
4.87
2.26
0.86 2.11 5.56 8.41 10.95 12.63 16-75 5.52
1.37 2.16 4.15 7.03 9.26 13.59 18.56
0.95 2.38 6.07 9.15 12.11 16.59 21.87
0.86 1.73 3-45 5.18 6.91 10-36 13.81
6.00
3.01
1.09 2.52 6.28 10.43 13.66 19.64 23.94 6.58
1.23 2.61 6.70 11.67 15.51 22.45 2B.83
1.04 2.09 4.18 6.27 8.35 12.53 16.71
2b 2c
in. in. METHOD*
AVERAGE MIGRATION VELOCITY (cm/sec) AS A
FUNCTIONOF PARTICLE DIAHgTER {micron)
2-0 4.0 8.0 12.0 16.0 24.0 32.0 I
0.44 0.89 1.78 2.67 3.56 5.34 7.12 1.32
0.52 1.25 2.50 3.74 4.99 7.49 9-99 1.90
0
c
0.175 15.0 9.0 A
C
B
C
-
9
1.34 -?.4Q 5.67 8.01 10.83 15.96 21.74 5.65
1.00 2.00 4.00 6.00 8.00 12.00 16.01 3,10
1.40 3.24 8.86 12.70 14.85 23.47 29.02 7,95
1.41 2.82 5.63 8.45 11.26 16.89 22.52 4.35
2.17 3.89 8.13 11.86 14.61 24.21 28.75
1.87 4.53 10.92 15.37 19.03 30.53 37.33
8.75
10.67
5.00
* A - trajectory method for Poisuelle flow field
C drift velocity method for uniform flow field
i log normal size <
and o = 2.0.
Average velocity and average plate current density for all determinatii
are 1.2 m/s (3.94 ft/s) and 0.4 raA/m2 (0.04 mA/ft2) respectively.
' A - trajectory method for Poisuelle flow field
B - trajectory method for uniform flow field
C - drift velocity method for uniform flow field
Mean value of drift velocity is evaluated on the basis of number density
for a log normal size distribution with 650 = 5,0 micron and a = 2.0.
Average velocity and average plate current density for all determinations
are 1.2 m/s (3.94 ft/s) and 0.4 mft/m2 (0.04 mA/ft2) respectively.
TABLE 4. AVERAGE DRIFT VELOCITY AS A FUNCTION OF PARTICLE SIZE FOR
VARIATION IN b AND c SUCH THAT be = 20.25, WITH FIXED c
TABLE 5. AVERAGE DRIFT VELOCITY AS A FUNCTION OF PARTICLE SIZE FOR
__ VARIATION IN a, b AMD C SUCH THAT b/a - 85.7 AND be = 20.25
2a 2b
0.105 15.0
Q.105 18.0
0.105 21. G
0.105 24,0
2c
in. METHOE
B
B
C
5.40 A
B
C
4.50 A
B
C
3.86 A
B
3.38 A
AVERAGE MIGRATION VELOCITY (cm/sec) AS A
)* FUNCTION OF PARTICLE DIAMETER (micron)
2.0 4.0 3.0 12.0 16.0 24.0 32.0 MEAN
0.87 2.25 4.27 4.37 5.20 6.72 7.09 4.66
0.89 1.53 3.92 5.91 7.60 9.93 11.21 3.75
0.92 2.11 S.89 8.68 11.62 13.85 16.46 5.27
0.79 1.58 3.17 4.75 6.34 9.50 12.67 2.47
1.34 2.38 5.26 7.77 9.99 14.49 17.62 5.33
1.12 2.78 6.44 9.49 12-74 17.30 23.83 o.62
0.99 1.98 3.97 5.95 7.93 11.90 15.87 3.08
1.67 2.93 6.56 9.97 12.66 17.79 25.31 6.49
1.36 3.51 8.89 12.93 16.56 23.74 32.95 8.10
1,21 2.41 4.83 7.24 9.65 14.48 19-31 3.74
1.99 3., 32 7.98 11.6.9 15.65 23.13 30.81 7-60
1.61 4.22 10.72 15.65 20.66 31.58 41.14 9.62
2,18 3-71 9,41 13.91 18.50 26.63 33.92' 8.67
2a 2b 2c
in. in. in. METHO
0.070 6.0 13.50
0.140 12.0 6.75
0.210 18.0 4.50
0.280 24.0 3.38
A
B
C
B
C
A
B
C
B
C
A
B
C
B
C
A
B
C
D*
2.0
0.63
0.58
0.75
0.62
1.23
1.10
0-96
1,44
2.59
2.83
2.13
4.66
3.05
5.12
7.30
4.18
. AVERAGE MIGRATION VELOCITY (cm/sec
FUNCTION OF PARTICLE DIAMETER (mi.
4.0
1.33
1.98
2.31
2.19
3.36
1.91
2.88
5.46
7.40
4.25
12.04
6.10
12.20
14.38
8.36
8.
3.
3.
4.
5,
6.
3.
5,
.0
,33
96
.52
.58
,62
.82
.76
11-70
14.09
8.50
20
12
.22
.20
22.56
28.83
16.72
12.0
1.26
5.54
6-16
8-42
9,86
5.73
8.63
16.35
20.01
12.75
32.65
18.31
30.41
43.94
25.09
16.0
4.74
5.15
7.37
9.66
10.02
7.64
11-51
22.47
26.01
17.00
41.17
24.41
40.35
48.05
33.45
24.0
7.30
10.73
10.74
15.04
19.66
11.47
17,27
32.25
40.79
25.51
45.38
57.97
36.61
62.95
50.17
) AS A
32.
U
7.48
7.78
14.
19.
19.
15.
23.
37.
51.
34,
56.
68.
48,
75
66
19
39
37
29
03
,74
,63
.01
.38
.92
.82
.84
.89
MEAN
2.87
3.91
4.61
1.90
5.18
6.53
2.77
7.18
9.77
3.87
9.97
13.73
5.29
14.27
17.63
7.04
18.82
9.01
* A - trajectory method for Poisuelle flow field
B - trajectory method for uniform flow field
C - drift velocity method for uniform flow field
Mean value of drift velocity is evaluated on the basis
for a log normal size distribution with £59 = 5.0 micr.
of number density
n and O 2.0.
Average velocity and average plate current density for all d
are 1.2 m/s (3,94 ft/s} and 0.4 mA/m2 (0.04 mA/ft2) respect!
irrent density for all determinatii
' A - trajectory method for Poisuelle flow field
B - trajectory method for uniform flow field
C - drift velocity method for uniform flow field
Mean value of drift velocity is evaluated on the basis of number density
for a log normal size distribution with d50 - 5.0 micron and a = 2.0.
Average velocity and average plate current density for all determinations
are 1.2 m/s (3.94 ft/s) and 0.4 mA/m2 (0.04 mA/ft2) respectively.
159
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SIMULTANEOUS MEASUREMENTS OF AERODYNAMIC SIZE AND ELECTRIC CHARGE
OF AEROSOL PARTICLES IN REAL TIME ON A SINGLE PARTICLE BASIS
By
M. K. Mazumder, R. G. Renninger, T* H. Chang
R. W. Raible, W. G. Hood, R. E. Ware, and R. A. Sims
Department of Electronics and Instrumentation
University of Arkansas Graduate Institute of Technology
P. 0. Box 3017
Little Rock, Arkansas 72203
ABSTRACT
An instrument has been developed for measuring the aerodynamic
relaxation time T and electrical mobility Z of aerosol particles in real
time and on an individual particle basis in the range from 0.3 to 10.0 pm
in diameter. The instrument, an electrical single particle aerodynamic
relaxation time (E-SPART) analyzer, employs a laser Doppler velocimeter
(LDV) for measuring particle motion in an applied electric field. It
operates by electrically charging the particles, subjecting them to an
oscillatory electric field and then measuring the amplitude V and relative
phase lag (j> of the particles with respect to the electric field. The phase
lag and
Vp, computes d^ and q for individual particles, and stores the data to
generate the size and charge distributions of the aerosol particles. The
application of this instrument in an electrostatic precipitator is briefly
discussed.
INTRODUCTION
Measurement of the charge distribution acquired by the particles
inside an electrostatic precipitator may give an insight into the
effectiveness of charging as a function of the magnitude and polarity of
the electric field, the geometry of the discharge electrode, and the
resistivity of the flyash inside the precipitator. Such measurements can
also be used as a diagnostic tool for determining the effect of back
corona, particle sneakage, and reentrainment. Particle charge is usually
measured using the Faraday cage method originally developed by Masters (1)
and later modified by a number of researchers (2). Recently McDonald,
Anderson, and Mosley (3) reported a method of measuring the charge on'
individual particles using a Millikan cell. They applied this technique to
160
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measuring the charge on flyash particles in the range 0.3 to 1.5 um at
ambient temperatures ranging from 38°C to 343°C. While producing useful
data, this method is inherently slow because it requires the visual
observation of individual particles inside the Millikan cell. The method
discussed here is capable of measuring a particle's charge and its
aerodynamic diameter on a single particle basis and at a rate of 100
particles per second. Similar in principle to a Millikan cell, the method
measures the electrical mobility of charged particles in an electric field
at 40 kHz to determine the charge and also measures the phase lag to
determine the aerodynamic diameter.
PRINCIPLES OF OPERATION
The basic principle for measuring the size as well as the charge on an
individual particle basis is similar to that of the single particle
aerodynamic relaxation time (SPART) analyzer (4). The SPART analyzer
determines aerodynamic diameter by subjecting particles to an acoustic
field of known frequency. The oscillatory motion induced on the particle
is measured by using a frequency-biased differential laser Doppler
velocimeter, LDV, (5). The particle motion lags behind the acoustic
excitation because of its inertia, and, consequently, the phase lag <)>
between the particle motion and the acoustic excitation provides a
measurement of the aerodynamic diameter of the particle. In the present
technique, an electrical excitation replaces the acoustic excitation.
Since it is possible to measure both the velocity amplitude and the phase
lag of charged particles inside the analyzer, the electrical SPART analyzer
(6) is capable of measuring both the electrical mobility Z and the
aerodynamic relaxation time T of individual charged particles in real
time. From the measured value of T and Z, the aerodynamic diameter d& and
the particle charge q are determines!.
Measurement of Electrical Mobility
The equation of motion of an electrically charged particle suspended
in air within a uniform AC electric field can be written as
T (dV /dt) + V = ZE,sinu)t (1)
p p p d
where T is the aerodynamic relaxation time of the particle, given by
TP = P0da2cc
where d is the aerodynamic diameter, pQ equals 1 gm/cc, Cca represents the
161
-------
Cunningham correction factor for molecular slip evaluated as a function of
dg, and n is the viscosity of air. In Equation 1, V is the particle
velocity, E, is the amplitude of the driving field and to is the angular
frequency of the electric field. The electrical mobility Z is a function
of both the charge q and the particle size. For a particle of aerodynamic
diameter d ,
Z - qC,,a/3TTTidQ . (3)
C 9 9
The steady-state solution of Equation 1 can be written as
V (t) = [ZEd/(l + u)2xp2)1/2] sln(o)t - *) , (4)
where
tan = COT .
The phase lag $ is therefore independent of both the driving field
amplitude E, and the particle charge q. From Equation 2, the amplitude of
the particle velocity is given by
V = ZEd/(l + u>2Tp2)1/2 (5)
which depends upon q, E,, and d . All other quantities are known. Since
is measured independently from v , it is possible to measure the electrical
mobility or the particle charge q by using Equation 5.
Since both the phase lag and the velocity amplitude V are available
for each particle, the electrical SPART analyzer can measure the
aerodynamic diameter and the electric charge of individual aerosol
particles in real time.
EXPERIMENTAL SETUP
Figure 1 shows the relaxation chamber of the electrical SPART
analyzer. An aerosol charging device, similar to that described by Langer
et al. (5) is currently used for charging the particles so that the size
and charge distribution measurements can be performed on particles that
initially are electrically neutral. The charging section will be
disconnected when the electrical SPART analyzer is used to measure the
charge and size distribution of particles that are sampled from inside of
162
-------
Figure 1. Schematic of the relaxation cell of the E-SPART
analyzer for measuring charge arid aerodynamic diameter
simultaneously.
BEAM
SPUTTER
ARGON ON LASER
23 »W
RELAXATION CELL-v/-
OEFLECTON PLATES
RFTO
SIGNAL PROCESSOR
EXCITATION SIGNAL
NCETO
SIGNAL PROCESSOR
SOEVEWOF
RELAXATION CELL
Figure 2. Schematic of the LDV optics and electrical
high voltage drive circuits of E-SPART analyzer.
163
-------
an electrostatic precipitator.
In the charging section, the aerosol is first exposed to a DC corona
established at a pointed electrode as shown in Figure 1. The aerosol
delivery tube to the relaxation cell is made of copper and serves as the
ground electrode. The charger is mounted at the top of the relaxation
chamber to minimize particle deposition inside the delivery tube between
the charger and the sensing volume of the LDV- The sensing volume is
positioned between electrodes across which a high voltage signal (6500
V _ ) at 40 kHz is applied. The two electrodes are positioned
symmetrically across the LDV sensing volume. Figure 2 shows a block
diagram of the high voltage drive circuits, the laser Doppler velocimeter,
and the associated electronics. Figure 3 shows the electronic data
processing and the microprocessor based storage and display system.
A signal generator at 40 kHz, an RF power amplifier and a step up
transformer provide the high voltage drive input to the electrodes. A
voltage divider is used to monitor the applied voltage and to serve as the
reference for measuring the relative phase difference between the particle
motion and the electrical drive.
As the aerosol sample passes through the charger, the particles
acquire an electric charge. The charged particles experience the
oscillating electric field while passing through the LDV sensing volume.
Light scattered by particles transiting the sensing volume is detected by a
photomultiplier tube whose output is connected to the signal processing
circuits. These circuits, shown schematically in Figures 2 and 3, recover
the phase and amplitude of each particle's induced velocity.
The phase measuring circuit measures the relative phase difference
between the particle motion and the electrical drive, and assigns a channel
number based on particle size corresponding to one of 128 microcomputer
memory locations. During the phase measurement, an analog-to-digital
converter (ADC) is used to measure the velocity amplitude of the particle
and its output is processed through the microcomputer, which determines the
particle charge based on the measurement of V and the size information
given by channel number^
RESULTS AND DISCUSSION
To determine the size resolution of the electrical SPART analyzer,
monodisperse aerosols containing polystyrene latex spheres (PLS) were used
as standards. Figure 4 shows the typical size resolution of the
instrument, giving the distribution dN/d(log d ) of PLS aerosols containing
0.82, 1.09, and 2.02 ]im particles. The distributions show that the
resolution obtained was similar to that obtained from the acoustic SPART
analyzer (4). Figure 5 shows charge distributions measured on PLS
particles of different sizes. The experimental results on charge indicate
that particle charges were higher for larger particles, but because of the
164
-------
Figure 3. Signal and data processing circuits for E-SPART
analyzer.
0.10
2.02
O.JO
0.50 1.0 i.O
AERODVNAmC DIMETER UIKDBIETERS)
Figure 4. Size distributions of polystyrene latex
sphere (PLS) aerosols as measured by the
E-SPART analyzer.
165
-------
2.02
it.
tt.
100.
CHMCE (ELEnENTMlY UNITS)
500-
1000.
Figure 5, Charge distributions of polystyrene latex
sphere (PIS) aerosols as measured by the E-SPART
analyzer.
166
-------
lack of any instrument which could be used to measure the particle charge
independently, it was difficult to perform a comparative test. Experiments
are now in progress to use a charge analyzer having a Millikan cell similar
to the one developed by Gooch et al. for comparative studies.
CONCLUSION
Preliminary test results indicate that the electrical SPART analyzer
can be conveniently used for measuring particle charge and size simulta-
neously in real time. It will also be possible to use the electrical SPART
analyzer to determine the fraction of particles of a given size that
acquire charge by noting the number of particles that pass through the
sensing volume without any oscillatory motion.
ACKNOWLEDGEMENT
The authors thank J. D. Wilson, K. Kalb, and R. Chen for their
technical assistance and constructive criticism, and P- Roberson, M. Elms,
D. Watson, and P. T. Archer for their assistance in preparing the
manuscript. This work has been supported by the U. S. Environmental
Protection Agency under Grant No. R806192.
ENDNOTES
1. Masters, J. I. An Aerosol Analyzer. Rev. of Sci. Instrum.
24:586-588, 1953.
2. Langer, G., J. Pierrard, and G. Yamak. Further Development of An
Electrostatic Classifier for Submicron Airborne Particles. Int. J.
Air Wat, Poll. 8:167-176, 1964.
3. McDonald, J. R., M. H. Anderson, and R. B. Mosley. Charge
Measurements of Particles Exiting Electrostatic Precipitators. EPA
600/7-80-077, 1980.
4. Mazumder, M. K., R. E. Ware, J. D. Wilson, R. G. Renninger, F. C.
Killer, P. C. McLeod, R. W. Raible, and M. K. Testerman. SPART
Analyzer: Its Application to Aerodynamic Size Distribution
Measurement, J. Aerosol Sci. 10:561-569, 1979.
167
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5. Mazumder, M. K. Laser Doppler Velocity Measurement Without
Directional Ambiguity by Using Frequency Shifted Incident Beams.
Appl. Phys. Letts. 16:462, 1970.
6. Renninger, R- G., M. K. Mazumder, and M. K. Testerman. Particle
Sizing by Electrical Single Particle Aerodynamic Relaxation Time
Analyzer. Rev- Sci- Instrum. In press.
168
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APPLICATION OF LASER DOPPLER INSTRUMENTATION TO PARTICLE TRANSPORT
MEASUREMENTS IN AN ELECTROSTATIC PRECIPITATOR
By
M. K. Mazumder, W. T. Clark III, R. E. Ware
P. C. McLeod, W. G. Hood, J. E. Straub, and S. Wanchoo
Department of Electronics and Instrumentation
University of Arkansas Graduate Institute of Technology
P. 0. Box 3017
Little Rock, Arkansas 72203
ABSTRACT
The two-color frequency biased laser Doppler velocimeter (LDV) and the
single particle aerodynamic relaxation time (SPART) analyzer are two laser
based instruments. Their development and application to electrostatic
precipitators are briefly discussed. The LDV is designed to provide
simultaneous measurements of two orthogonal velocity components: one along
the flow direction and the other along the electric field direction. The
instrument is mounted on a three-dimensional traversing stage which permits
measurements of flyash trajectories at any desired point inside the
precipitator. The SPART analyzer has been developed for measuring, in real
time, the aerodynamic size distribution of aerosol particulates in the
respirable range 0.3 to 10.0 ym in diameter. The instrument is capable of
measuring and storing the size distributions of aerosols sampled from the
two ends of the precipitator and computing the fractional efficiency as a
function of particle size. Experiments are in progress on the measurements
of particle trajectories and penetration inside a flow model precipitator.
The preliminary experimental data are presented.
INTRODUCTION
Recently there has been considerable interest in understanding the
particle transport properties, particularly the role of turbulence, that
affect particle migration velocity inside an electrostatic precipitator
(1,2). Both mathematical modeling and experimental observations are needed
to understand the complex interaction of the Coulomb force on the particle,
the turbulent diffusion, and the electric wind that govern the particle
motion. Experimental studies on the particle transport and fluid flow
properties are difficult to perform because ambient conditions inside the
precipitator prohibit conventional instruments, such as the hot wire
anemometer, to be placed inside the precipitator The high voltage applied
to the discharge electrodes, the high electrical field, and the high
169
-------
particulate concentration inside the precipitator are not conducive to
placing any physical probe in the precipitator for studying the flow
properties. The laser Doppler velocimeter (LDV) overcomes most of the
difficulties associated with making particle transport studies inside the
precipitator. The LDV can measure the localized particle velocity at any
given point inside the precipitator; however, such measurements may not
yield the properties of fluid flow since the electrical field acting on the
charged particle deviates the particle motion considerably from the flow of
fluid. The objective of this project was to develop a two-dimensional LDV
and particle seeding techniques for measuring: a) electrical migration
velocity components, b) turbulence, and c) electrical wind inside a
precipitator.
By sampling aerosol from both upstream and downstream of the
precipitator, a single aerodynamic relaxation time (SPART) analyzer was
used to measure in real time the fractional efficiency of an electrostatic
precipitator. A brief discussion of the experimental design and
preliminary data are presented.
EXPERIMENTAL SETUP
Experiments are being carried out using a flow model electrostatic
precipitator designed and built in such a manner that the particle
transport and turbulence properties can be studied along the entire length
of the precipitator using a two-dimensional LDV- The experimental
arrangement consists of the precipitator, the LDV mounted on a traversing
stage, an aerosol generator for seeding the precipitator, and a SPART
analyzer for measuring the fractional efficiency.
Flow Model Electrostatic Precipitator
A laboratory model electrostatic precipitator (Figure 1) made of
Plexiglas was used with the following dimensions: 46 cm in height, 2.7 m
in length with wire-to-distance variable from five to 13 cm and a wire-to-
wire spacing of 15 m. The collection electrodes were made of six mm-thick
plates of NESA glass which had a conductive coating for electrical
connection but were transparent, thus permitting optical probing with an
LDV. The mean velocity inside the precipitator was adjusted to
approximately two m/sec with the free stream turbulence intensity
approximately three percent. The high voltage applied to the discharge
electrodes, with wire diameter of 0.25 cm, could be varied from zero to -
50kV. The applied high voltage and the corona current collected by each
plate were measured (Figure 2)•
170
-------
Figure 1. Schematic diagram of the laboratory model
electrostatic precipitator.
i
It!
1
in
1
Ul
§
M
£
2.50
2.25
2. P0.
1.75
1.50
1.25
1.00
0. 750
0. 500 >
O SIT PBECIPITflTOR
SRI COWUTE8 MODEL
(.250
25.0 27.5 30.0 32.5 35.0 37.5 10.0 12.5 «. 0 47,5 50.0
flPPLIEO UOLTOGE IKILOUOLTS)
Figure 2. Experimentally determined V-I curve of the
flow model precipitator compared with the computed
results from SRI mathematical model.
171
-------
Laser Doppler Velocimeter
An LDV (Figure 3) for measuring two-dimensional velocity components is
used to measure the velocity distribution along the flow direction (x-axis)
and the direction of electrical migration velocity (y-axis) of the
particles. The transmission optics of the LDV contain two dual-beam,
frequency-biased (3) LDV's with their optical axes at +45 to the y-axis.
The receiving optics consist of two light-collection and detection optical
systems that are mounted on a platform opposite the transmission optics.
This arrangement allows the forward scattered light to be collected by the
receiving optics. A three-dimensional translational stage is used for
mounting the LDV transmission and receiving optics; the stage also
facilitates velocity mapping in the x-y-z-directions.
The optical system is designed for two-color, two-dimensional,
simultaneous velocity measurement on a given particle. The system
currently is used with only one color (514.5 nm) while velocity
measurements are performed at +45 and then at -45° sequentially. The
experimental data are then processed to determine the x-y velocity
components on a statistical basis (4). The measurement process requires
the use of monodisperse aerosols with no alteration of process variables
between two successive measurements.
Aerosol Generators
Currently two aerosol generators are used to seed the flow model
precipitator. One, a Rapaport-Weinstock aerosol generator, produces bis
(2-3,ethyl hexyl) sebacate (BES) aerosol in the size range 0.1 to 1.0 ym in
aerodynamic diameter by a vaporization-condensation process. The second is
a Wright Dust Feed mechanism which is used to generate flyash and talcum
powder aerosol in the size range 0.5 to 5.0 Urn in aerodynamic diameter*
SPART Analyzer
The SPART analyzer determines the aerodynamic diameter (d ) by
measuring the relaxation time (T ) of individual particles and3droplets in
real time. The aerodynamic diameter is defined as the diameter of a unit
density sphere having the same aerodynamic properties as the particle in
question. The aerodynamic diameter takes into account the size, shape,
density, and surface properties that effect the behavior of a particle in
air. The principle of operation and the description of the SPART analyzer
(5) were previously discussed.
The performance of the SPART analyzer can be summarized as follows:
The dynmamic size range of particles measured by the analyzer is currently
172
-------
COLLECTOR
Figure 3. Schematic of the LDV transmission optics
for measuring two-dimensional velocity components.
10.
9.0
e.o
T.O
e.o
s.o
+.0
3-0
2.0
1.0
0.
-7.50 -s. oe -z.so o. J.BO B.JO i-.so 10.0
DISTANCE FROM CENTER (IN)
Figure 4. Velocity profile inside the flow model
preci pita tor as measured by a hot wire anemometer.
173
-------
0.3 to 5.0 ym in aerodynamic diameter measured in 119 channels or in 30
channels. The resolution of this instrument is dependent upon the
frequency of acoustic excitation. The current instrument, operated at a
frequency of 23 kH, has a maximum resolution in the range 0.5 to 2.0 ym.
The sensing volume of the instrument is approximately 5 x 10 cc. The
instrument samples at a rate of 200 cc per minute. The highest count rate
is approximately 400 counts per second, although in actual measurements the
count rate is never allowed to exceed 100 particles per cc in order to
reduce the coincidence error below five percent. The maximum number of
counts in any channel is approximately 1,000,000. The instrument can store
two size distributions, such as one for aerosol at the upstream and the
other for aerosol at the downstream of the precipitator. It can operate in
automatic or in manual modes. Data from the SPART analyzer can be obtained
on a line printer or on punched paper tape in the following format:
1) the total time in seconds during which the aerosol has been
sampled,
2) the channel number,
3) the diameter in micrometers,
4) the total number of counts in that channel,
5) dN/d(log d ), and
6) dV/d (log 3a).
Items 2 through 4 are repeated for all channels. The output of the
analyzer is connected to a microcomputer which reads the data directly from
the microprocessor memory and computes 1) the count median aerodynamic
diameter (CHAD), 2) the mass median aerodynamic (MMAD), 3) the standard
deviation (a ), and mass concentration in yg/m . The microcomputer is
programmed to compute the fractional efficiency of the precipitator using
the size distributions of the aerosol present at the upstream and the
downstream of the precipitator.
RESULTS AND DISCUSSION
Velocity Profile
Only preliminary experimental data are presented here. Figure 4 shows
a typical high velocity profile that was measured with a hot wire
anemometer across the precipitator. No high voltage was applied and the
precipitator was not seeded with aerosols. The velocity profile was mapped
at different values of x from the inlet of the precipitator and it was
found to be fairly uniform.
Migration Velocity
Measurement of migration velocity is currently performed on aerosol
particles inside the precipitator while the mean velocity of air along the
x-axis is maintained at or near zero. In this experiment, the precipitator
174
-------
is seeded locally with a line source of aerosol placed at an upstream point
with respect to the point of measurement and close to a discharge wire.
The blower, used to maintain the air flow through the precipitator, is
turned off during this experiment. The aerosol particles, after injection
inside the precipitator, acquire charge in the electrical field and migrate
immediately in the direction of the wall. Effective velocity is determined
by the electrical migration velocity and by the electrical wind. The
velocity components in the x and y directions are measured at several
points. Figure 5 shows a map of velocity measurements at a given applied
voltage. Figure 6 shows the change of velocity at four given points as a
function of applied voltage. It is of interest to note that there is a
velocity (w ) reversal in Figures 6 and 7 which suggests a strong effect
from the electric wind inside the precipitator.
Measurement of Aerodynamic Size Distribution and Fractional Efficiency
The aerodynamic size distribution measurements of the test aerosols
used in the precipitator were performed with the SPART analyzer. For
measuring the fractional efficiency of the precipitator, a polydisperse
aerosol in the size range 0.5 to 5.0 ym was used and the size distributions
at the upstream and downstream were measured. The calculated fractional
efficiency is shown in Figure 8. Since the measurements are made in real
time, it is possible to determine the fractional efficiency as functions of
high voltages applied to the discharge electrodes and the physical
characteristics of test aerosols.
CONCLUSION
Preliminary experimental data indicate the feasibility of applying the
LDV based techniques to measuring particle transport inside the
precipitator and to measuring the fractional efficiency of the precipitator
in real time. It appears possible that such measurements could yield data
which may augment the recently developed mathematical models incorporating
turbulent diffusion.
ACKNOWLEDGEMENT
The authors wish to thank R. W. Raible, R. L. Bond and R. A. Sims for
their technical contributions in the project; P. Roberson, M. Elms, P. T.
Archer, and D. Watson for editorial assistance. The authors appreciate the
valuable guidance and several comments received during the entire phase of
this work from L. E. Sparks, Project Monitor. This work was supported by
EPA Grant R806192.
175
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ELECTRICAL MIGRATION PARTICLE VELOCITY PROFILE
Hx « Electrical Dov.-natream Velocity
Hy - Electrical ;El8ratlon Velocity (
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Figure 5. Two-dimensional migration velocity components
(Wx and Wy) measured at 2.5cm x 2.5cm grids inside
the precipitator.
6
t-i
i
-t. sot
25.0
27.S 30.0 32. S 35.0 3?.S 40.0 42.S 15.0 47.S 50.0
APPLIED UQLTAtE CKU)
Figure 6. Variation of Wy with applied voltage measured
at different points fsee Figure 5) inside the
precipitator.
176
-------
* 0. TSO
O.SOO
0.250
-O.SSO
30. SS.
APPLIED WH.TMC 001)
so.
Figure 7. Variation of Wx and Wy with applied voltage.
Wy was negative (particles movina away from the
wall) at the point 6D (see Figure 5).
100.
90.
10.
70.
so.
50.
40.
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Figure 8. Fractional efficiency of the flow model
precipitator as measured by the SPART analyzer.
177
-------
ENDNOTES
1. Robinson, M. Turbulence in Electrostatic Precipitators. Minerals
Processing. 9:13, 1968.
2. Leonard, G., M. Mitchner, and S. A. Self. Particle Transport in
Electrostatic Precipitators. Atmospheric Environment. 14:1289,
1980.
3. Mazumder, M. K. Laser Doppler Velocity Measurement Without
Directional Ambiguity by Using Frequency Shifted Incident Beams.
Appl. Phys. Letts. 16:462, 1970.
4. Johnson, D. A. and W- C. Rose. Measurement of Turbulent Transport
Properties in a Supersonic Boundary-Layer Flow Using Laser
Velocimeter and Hot Wire Anemometer Techniques. AIAA Paper 73-1045,
1973.
5. Mazumder, M. K. and K. J. Kirsch. Single Particle Aerodynamic
Relaxation Time Analyzer. Rev. Sci. Instrum. 48:622, 1977.
178
-------
THE APPLICATION OF MEASUREMENTS OF_
AEROSOL CHARGE ACQUISITION BY BIPOLAR
IONS TO THE PROBLEM OF BACK CORONA
By: R.A. Fjeld
Environmental Systems Engineering
Clemson University
Clemson, SC 29631
R.O. Gauntt, G.J. Laughlin, A.R. McFarland
Air Quality Laboratory
Texas A&M University
College Station, TX 77843
ABSTRACT
Measurements relevant to the impact of bipolar ions on particle charge
acquisition are presented. Experiments were conducted to determine charge
acquisition by aerosols exposed simultaneously to positive and negative ions
of unequal current densities. Initially uncharged, highly monodisperse
aerosols in the micrometer to submicrometer diameter size range were subjected
to counter currents of positive and negative ions in the presence of an
electric field. Measured charge is found to be significantly larger than that
calculated by classical bipolar field charging theory. Substantial charge
degradation can occur under bipolar conditions, but the extent of degradation
exhibits a strong time dependence. The time behavior could be an important
factor in assessments of the effect of back corona on charge levels in elec-
trostatic precipitation.
INTRODUCTION
Back corona occurs in electrostatic precipitators when a large voltage
drop develops across the dust layer on the collecting electrode. The voltage
drop is due to highly resistive particles or high ionic current densities,
and it causes dielectric breakdown in the dust. A counter current of ions of
opposite polarity results, transforming the formerly unipolar charging region
to a bipolar region. A reduced voltage drop across the inter-electrode region
accompanies the change in charging currents. Lowered particle charge levels
and depressed electric fields which result from these changes in electrical
conditions cause precipitator collection efficiency to decrease (1).
A thorough understanding of back corona and its impact on precipitator
performance thus requires knowledge of the electrical conditions (electric
field strength, ionic current densities) which exist and the fundamental pro-
cesses which occur. These processes include dielectric breakdown and ion
generation, ion transport to the charging region, and particle charge acquisi-
tion in the presence of bipolar ions. Pioneering work was conducted in some
of these areas by Pauthenier, Penney, Cooperman and White. Present day efforts,
motivated in large part by the relatively recent trend toward low sulfur coal
and the high resistivity ash accompanying its combustion, are building on the
foundations provided by the early studies.
179
-------
Bipolar charge acquisition and its role in precipitators experiencing
back corona was first examined by Pauthenier in the 1950's. In this present
paper the results of recent experimental measurements on charge acquisition
by aerosols exposed to positive and negative ions of unequal current densi-
ties are presented and compared to calculations based on field charging
theory. These charging data, in combination with recent measurements of ionic
current densities in back corona, are then utilized to infer the potential
impact of back corona on particle charge levels.
THEORY
The bipolar field charging theory of Pauthenier (2) is identical to
classical unipolar field charging, with the exception that the transport of
ions of opposite polarity to the back side of the particle is also considered.
The mean charging rate is calculated as the difference between the rates at
which ions of opposite polarity collide with the particle. When the two rates
equalize, net charge acquisition ceases; and the particle maintains a steady
state charge level given by
(1)
where nss is the steady state charge level, y i-s the ion current density
ratio, and nsat is the unipolar saturation charge. This latter quantity is
given by
ngat=(TreoDp2/qe)[3K/(K+2)]E; (2)
-12
where D is the particle diameter (m), eo is the permittivity (8.85 x 10
coul^/j.m), qe is the elementary charge unit (1.6 x 10~19 Coul), K is the
particle dielectric constant, and E is the electric field strength (V/m). In
field theory it is assumed that diffusional transport of ions is negligible
and that the predominant mechanism for charge acquisition is ion drift along
electric field lines.
The bipolar field charging equations have been used to predict charge
levels under back corona conditions, but the theory has not been thoroughly
tested experimentally. Measurements (3,4,5) on large particles (Dp>20um) lend
support for the calculations, but are limited in scope and do not provide un-
qualified experimental verification. Experimentally measured charge on sub-
micrometer diameter particles in low fields is substantially higher than that
predicted by the Pauthenier theory; the failure of the Pauthenier theory being
attributed to its neglect of ionic diffusion (6). This observation is con-
sistent with unipolar comparisons (7), where it is found that field theory
yields charge levels significantly lower than experimental measurements. This
is especially true for particles of micrometer size and smaller. Thus, there
is some question as to the applicability of Pauthenier's theory to the pre-
diction of charge acquisition during back corona.
EXPERIMENT
An experimental program has been established to provide a data base on
180
-------
bipolar charge acquisition (8). Initially uncharged, monodisperse aerosols in
the micrometer and submicrometer diameter size range are exposed to counter
currents of positive and negative ions in the presence of an external electric
field. Control variables are particle size (Dp), electric field strength (E),
ion current density ratio (y), and uNt product; where N is the ion density of
the dominant ion species, y is ionic mobility and t is charging time.
The experimental apparatus (Figure 1) includes an aerosol generator for
polystyrene latex spheres, a bipolar charger, and a particle charge analyzer.
The aerosol generator is comprised of an air blast atomizer and *"Kr charge
neutralizer. The charger consists of three regions (A,B, and C) bounded by
parallel plate electrodes. The outer plates (1 and 4) contain radioactive
sources (24lAm) which emit alpha particles into regions A and C. Ions gener-
ated in these regions by the radiation are driven by applied electric fields
to electrodes 2 and 3, where a fraction penetrate wire screens and enter the
charging region, B. For the electrode polarities indicated in Figure 1, posi-
tive ions enter the charging region through electrode 2 and negative ions
enter through electrode 3. The potential to electrode 3 is applied in the
form of a square wave. During: the first half cycle particles are exposed to
the ions and may experience lateral movement in the applied field. During the
second half cycle the field in the charging region is reversed, preventing
ions from entering the region and reversing the lateral direction of particle
travel. This prevents particle migration to an electrode. Charging condi-
tions, ie. ionic current densities and charging fields, are chosen such that
space charge perturbations of the applied field and recombination are small.
Particles extracted from the charger are routed to an integral mobility
analyzer. Those which pass through the analyzer are counted by an optical
particle counter, and mean charge is determined by integral mobility analysis
(9).
In the results presented below positive ions are dominant; that is, posi-
tive ionic current densities are greater than negative current densities.
Tests were also conducted with the negative ions dominant and, within the
limits of experimental error, the absolute value of charge was found to be
independent of the dominant species. Thus, the results should apply equally
well to either case.
RESULTS
Data presented in Figure 2 illustrate the effect of particle size and
ion current density ratio on charge. In this case the electric field strength
is 50KV/m and the yNt product is 1.9 x 109/Vm. A current density ratio of
infinity corresponds to unipolar conditions. For particles of a given size,
it is seen that charge levels are reduced as the current density ratio de-
creases. For a given current density ratio, charge increases with increasing
particle size.
Comparisons of the data with classical field charging theory (Figure 3)
show the measured charge to be significantly higher than that predicted by
theory. These data are for 1.09ym diameter particles with yNt=6.3 x 10°/Vm,
181
-------
Y=10 and electric fields ranging from 25 KV/m to 300 KV/m. An interesting
aspect of this figure is that it reveals the experimental and theoretical
slopes to compare favorably, yielding an approximately constant difference of
25 to 30 charges. If the charge level calculated from continuum diffusion
theory (approximately 21 for this case) is added to the charge calculated from
field charging theory, the result is only about 20 per cent less than the
experimental measurement. For other ratios this calculation yields even bet-
ter results, being well within experimental uncertainty for Y=3 and Y=100, and
approximately ten per cent less than experiment for the unipolar case. This
empirical practice of summing charge obtained from independent field theory
and diffusion theory calculations has been found to compare reasonably well
with unipolar measurements also (7), although in the above referenced compar-
ison White's theory was utilized rather than the continuum model used in the
present calculations.
In Figure 4 the ratio of bipolar charge to unipolar charge has been plot-
ted as a function of yNt. This ratio is an indicator of the impact of bipolar
ions on charge levels. The curve was obtained by plotting time dependent
data for various bipolar ratios and for the unipolar case, graphically fitting
a smooth curve to the data and computing ratios based on the curves. It is
seen here that the fractional bipolar charge decreases with time. This de-
crease occurs because unipolar charge continues to increase in time while the
bipolar charge reaches a constant steady state level. These curves illustrate
that time dependent behavior is an important consideration in assessing the
degradation of charge under bipolar conditions.
To determine the impact of back corona on charge levels it is necessary
to know the initial charge state, the electrical conditions (ion current
density ratio and electric field strength), and, as evident from Figure 4, the
yNt product. Such data are not generally available, although a mathematical
model of electrical conditions in wire-duct precipitators is being developed
(10), and measurements of ion currents under simulated back corona have re-
cently been reported (11, 12). The data of Masuda et al (12) may be utilized
to make a preliminary assessment of charging in precipitators experiencing
back corona. They report a current density ratio of approximately three for
what is termed severe back corona. Using the data in Figure 4 it is seen that
a neutral particle entering a uniform region of back corona with J=3 would
acquire about 60 per cent of the charge it would have acquired under unipolar
conditions for yNt = 5 x lO^/Vm and 15 per cent for yNt = 5 x 10'/Vm. For
Y=10, the corresponding percentages are approximately 95 per cent and 40 per
cent, respectively. In these estimates of charge degradation the charging
field is assumed to be the same for unipolar and bipolar conditions. If the
field were depressed due to large voltage drop across the dust layer, the
charge degradation would be substantially greater.
For the case of localized back corona, the above calculation would ob-
viously not be appropriate. In such a situation a highly charged particle
might move from a unipolar, high field region to one characterized by a re-
duced field and bipolar ions. Assessing charge degradation under these con-
citions is not possible with the data presented here.
182
-------
SUMMARY
Measurements relevant to the impact of bipolar ions on particle charge
acquisition have been presented. Measured charge levels are significantly
larger than those predicted by classical bipolar field charging theory. How-
ever, the empirical practice of adding the charge obtained by field theory to
that obtained by diffusion theory yields a good estimate of the measured
charge, at least for 1.09 ym diameter polystyrene.
Substantial charge degradation can occur in bipolar regions, especially
for ionic current density ratios less than ten; but the extent of degradation
exhibits a strong time dependence. This time behavior could be significant
in assessing the effect of back corona on unipolar charge levels.
ACKNOWLEDGEMENT
This material is based upon work supported by The National Science
Foundation under Grant ENG-77-01130.
ENDNOTES
1. White, H.'J. "Resistivity Problems in Electrostatic Precipitation."
J_. Air Pollut. Contr. Assoc. 24., 314 (1974).
2. Pauthenier, M., R. Cochet, and J. Dupuy, "Probleme General de la
Charge Acquise par une Particule Spherique dans en Champ Electritrique
Bi-ionise," £.R. Acad. Sci. Paris 243. 1606 (1956).
3. Phillips, B.B. and R. Gunn, "Measurements of the Electrification
of Spheres by Moving Ionized Air," ,J. Meteorol. 11. 348 (1954).
4. Gunn, R., "The Hyperelectrification of Raindrops by Atmospheric
Electric Fields," J_. Meteorol. 1_3, 283 (1956).
5. Fjeld, R.A., R.J. Heinsohn and S.H. Levine, "Nonequilibrium Bipolar
Charging of Aerosol Particles: Theory and Experiment," £. Colloid
Interface Sci. 62, 69 (1977).
6. Fjeld, R.A., R.O. Gauntt, G.J. Laughlin and A.R. McFarland,
"Measurement of the Charge on Submicrometer Aerosol Exposed to
Bipolar Ions," Conf. Rec. IEEE 1980 Annu. Mee_t. Ind. AppJ^. Soc_.,
1063 (1980).
7. Smith, W.B., L.G. Felix, D.H. Hussey, D.H. Pontius and L.E. Sparks,
"Experimental Investigations of Fine Particle Charging By Unipolar
Ions," J_. Aerosol Sci. 9, 101 (1977).
8. Fjeld, R.A., R.O. Gauntt and A.R. McFarland, "Aerosol Charging
By Bipolar Ions of Unequal Current Densities: Experiments in Low
Electric Fields," accepted for publication by J_. Colloid Interface
Sci.
183
-------
9. Gauntt, R.O., R.A. Fjeld and A.R. McFarland, "Characterization
of Aerosol Mobility Distributions by Integral Mobility Analysis-
The Method of Mobility Moments," .J. Aerosol Sci. 12 (1981).
10. Lawless, P.A. and L.E. Sparks, "A Mathematical Model for Calculating
Effects of Back Corona in Wire-duct Electrostatic Precipitators,"
j;. Appl. Phys. 51, 242 (1979).
11. McKay, R.B. and I.I. Inculet, "Bi-ionized Space Charges Generated
by Means of Corona," Conf. Rec. IEEE 1977 Annu. Meet. Ind. Appl.
Soc., 717 (1977).
12. Masuda, S. and Y. Nonogaki, "Detection of Back Discharge in
Electrostatic Precipitators," Conf. Rec. IEEE 1980 Annu.Meet. Ind.
Appl. Soc., 912 (1980).
184
-------
A 24'
Am,
MONODISPERSE
AEROSOL
GENERATOR
rJ"
s>
PARTICLE
CHARGE
ANALYZER
0
A 241
•Am
BIPOLAR
AEROSOL
CHARGER
Figure 1: Schematic of the experimental apparatus (6).
185
-------
80
60
40
oc
-------
140
120
CO
"c
3
100
0)
LU
O
<60
O
U)
o
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20
y- 10
Dp=l.09ftm
6.3xl08/Vm
EXPERIMENT
o
50 100 150 200 250
ELECTRIC FIELD STRENGTH, E (KV/m)
300
Figure 3: Comparison of experimental charge to field theory calculation.
Dp = 1.09 urn, yNt = 6.3 x 108/Vm and y = 1°-
187
-------
UJ
IE
X
o
_l
o
o
u_
oe
1.0
0.8
0.6
0.4
2 0.2
m
10
E = 50 kV / M
Dp = 1.09/Am
io8 io9
ION CONDUCTIVITY TIME-/iNt (VM)"
10
io
Figure 4: Ratio of bipolar charge to unipolar charge as a function of
yNt for y = 3 and y = 10.
188
-------
IDENTIFICATION OF BACK DISCHARGE SEVERITY
By: Senichl Masuda and Yutaka Nonogakl
Department of Electrical Engineering
University of Tokyo
7-3-1, Kongo, Bunkyo-ku, Tokyo 113
Japan
ABSTRACT
The effect of back discharge on collection performance of ESP's are examin-
ed, and a quantitative expression of its severity based on the measurable
parameters is presented. A linear relationship is observed to exist between
the measured charge-to-mass ratio and apparent migration velocity. In this
case the charge-to-mass ratio measured at the outlet can be assumed to repre-
sent approximately its average value inside the collection field. It is
evident that its outlet value should become greatly different from its in-
field value with increasing length of collection field because the highly
charged, larger particles are more rapidly collected whereas the smaller par-
ticles, difficult to collect, tends to raise the level of an overall charge-
to-mass ratio at the outlet. In order to avoid this difficulty in the diag-
nosis of back discharge severity a bipolar current probe has been developed
by the authors which enables a separate measurement of negative and positive
ionic current density in a bipolar ionic atmosphere such as in the back-
discharging field. These two quantities make possible a theoretical predic-
tion of the charge-to-mass ratio in the back-discharging field, and thus the
collection efficiency of an ESP, too.
INTRODUCTION
The effect of back discharge on the collection performance of an ESP is
twofold. One is the reduction of field intensity, E, in charging and collect-
ing fields owing to the lowering of sparking voltage itself (excessive spark-
ing) or an abnormal increase in current at a lower voltage which cannot be
raised because of a limited current capacity of a power supply. Another
effect of back discharge is the production of false (positive) ions which
reduce the particle charge, q. Since the apparent dust migration velocity, w,
in Deutsch's equation is proportional to qE, the reduction in q and E impairs
the performance through the lowering of w. As a result an impairment factor
of migration velocity for identifying the overall back discharge severity may
be estimated from two measurable parameters, the impairment factors of E and
q-
In the ordinary collection field with a longer residence time the charge-
to-mass ratio measured at the outlet mostly differs much from its value domi-
nating in the collection process. Theory predicts, however, that the particle
charge in the back-discharging field can be calculated, provided the quanti-
ties of negative and positive ionic current density can be measured. So, a
particular probe (bipolar current probe) is developed to enable this measure-
ment. This provides a possibility of identifying the back discharge severity
through the current density of positive and negative ions, i+ and i_, and its
189
-------
ratio, i+/i_. These quantities are the more meaningful parameters which pre-
cisely describe the bipolar ionic structure of the back-discharging field.
1. Theoretical Considerations
1.1 Expression of Back Discharge Severity
The electrical collection efficiency of an ESP after correction of mechani-
cal contribution can be given, even under back discharge condition, by a well-
known Deutsch's equation (1):
n = 1 - exp(-wf) (1)
where w = KqE = apparent migration velocity of dust (2)
and f = specific collection area, q = average particle charge, and
K = constant.
The quantities, q and E, are lowered by back discharge from their ideal
values, q0 and Eo, under no back discharge conditions to become
q = aq0 , E = BE0 (3), (4)
and we get
w = Cw0 (5)
where wo = ideal value of w, and a, 8, and ?(= «8) are constants. The magni-
tude of w0 is a function of all the variables in a ESP other than pd, whereas
the constants, a, g, and £, are specific to each back discharge condition
which is determined by pd, gas composition, gas temperature, particle size,
dust composition etc. It is evident from equations (1) and (5) that overall
effect of performance impairment by back discharge is represented by £, which
can be numerically grasped from the measurable quantities, a and 3. So, we
name £ the "impairment factor of apparent dust migration velocity" to specify
the severity of respective back discharge condition.
Among the quantities, q and E, needed to estimate £ the former is not only
difficult to measure accurately, but also represents a secondary quantity
determined by the more fundamental quantities to specify back discharge: the
current density of negative and positive ions, its ratio, and field intensity,
E. Based on these quantities it is possible to predict theoretically the
magnitude of particle charge in the charging process in a bipolar ionic atmo-
sphere, its saturation value, and its charging speed (charging time constant),
not only in the case of a conventional ESP, but also in the case when a pre-
charger is being used. This supports the use of these intrinsic quantities as
the most essential parameters to identify the back discharge severity.
1 .2 Particle Charge in Bipolar Ionic Atmosphere
The two different cases are considered separately: one being the case when
the particles enter into the charging and collecting field of a conventional
ESP without any initial charge (Case I), and another being the case when the
particles are highly precharged (Case II) . The field charging is assumed in
both cases as the charging mechanism. The case of diffusional charging is
considered in reference (2) .
190
-------
1.2.1. Case I (field charging without precharging)
The magnitude of charge of a single spherical particle in this case is
given by Pauthenier (2) as
1 - exp(-t/T)
qf = qfoo (C) (6)
1 - {(l-Y)/(l+Y)}2exp(-t/T)
qfro = qfoo* {(l-y)/(l+Y) } = saturation charge under bipolar(7)
where condition
"If oo* = 4TC0{3es/(es+2) }&2E = saturation charge under mono- (8)
polar condition
Y = AI+P+/U-P- = /L+/1- = current parameter (9)
T = e0//u_|_p+u_P~ = e0E//i+i_ = A+T_/4 (s) (10)
and
t = time (s)
~ 1 2
where EO = dielectric constant of vacuum = 8.842x10 (F/m) , e = specific
dielectric constant of particle, a = particle radius (m) , y+ ana y_ = mobili-
ties of positive and negaive ions (m2/Vs) , p+ and p_ = space charge density
of positive and negative ions (C/m3) , i+ and i- = current density of positive
and negative ions (A/m2) and
TO = 4e E/i = charging time constant under monopolar (11)
condition at current density i = i+ + i_
T+ = 4e0E/i+ = „ „ at current density i+ (12)
T_ = 4eQE/i_ = ,, „ at current density i_ (13)
It can be seen from equation (7) that the saturation charge in a bipolar ionic
atmosphere lowers with increasing current density ratio, i+/i_. Figure 1
shows the particle charge normalized with its ideal value in a monopolar ionic
atmosphere, If^/lf^*, as a function of the current density ratio, i+/i_. It
should be noted that the particle charge is almost halved (52%) by a slight
supply of positive ions at i+/i_ = 10%. Equation (7) also indicates that par-
ticles can be positively charged in the local area where i+ exceeds i-. Fig-
ure 2 shows for different values of i+/i- the increase of particle charge,
denoted by q/qf^*, as a function of charging time, t.
1.2.2 Case II (field charging with precharging)
The highly precharged particles lose their charge in a bipolar ionic atmo-
sphere owing to charge elimination by positive ions, finally to obtain the
saturation charge (7) specific to the back discharge condition. This process
differs depending on a level of the initial charge, q0, in relation to the
value of ideal saturation charge, qf^*.
i) Range where qfoo>qf ,,<,*: The charge lowers to qf^* according to the following
relation derived by the authors (5):
qf = q exp(-4t/T+) = qfoo* exp{4(<^t)/T+} (14)
191
-------
where
0 = (T+/4)ln(q0/qfoo*) = time necessary for qo -> qf^* (15)
The charge elimination proceeds in this range without being affected by
negative ions because the particle potential is excessively higher than the
original local potential at the particle position.
ii) Range where qf * > qf = qf : In this range the particle potential is
lower than in range i), so that negative ions interfere with the charge
elimination process by positive ions, and the following relation holds for
charge reduction (4) :
1 + {(HT)/(l-Y))exp(-t/T)
q = q - — — - (16)
Figure 3 shows for different values of i+/i_ the time decrease in particle
charge from qfOT* to q^ according to equation (16) .
Curves in f igure :4 shows, for the cases of i+/i- = 0.02 (low severity of
back discharge) and i+/i- =0.10 (medium severity) respectively, the time
decrease in particle charge from its initial value qo ( >qf00*) to qfOT* and
further to the saturation value, qf^, plotted in its actual value. A great
difference can be seen in both the saturation value, qf^, and the charge re-
duction speed , depending upon the difference in the magnitude of i+/i_. The
lower curves in this figure represent the charging process starting from zero
initial charge according to equation (6) depicted for the purpose of reference.
1.3 Relationthip between Charge Impairment Factor and Bipolar Current Density
It is evedent that the charge impairment factor, , defined by equation (3),
can be easilly calculated using the time averages over the residence time of
the values (qf in equation (6)) and (qf* given by the following equation) for
the case I :
qf* = qfoo* { (t/T0)/(l+t/T0)} = time increase of charge (17)
under no back discharge condition
In the case II where precharging is made for enhancing the collection per-
formance, the charge enhancement factor, = q/qo (>1), and the enhancement
factor of apparent dust migration velocity, ^ = w/wo, come into question. As
the particle charge lowers in time in the succeeding collection field because
of charge elimination, its time average must be taken in calculation of (j> and
ty using equations (6), (14) and (16).
Since equations (6), (14) and (16) for the field charging are the functions
of the residence time, t, field intensity, E, and the magnitudes of positive
and negative ionic current density. i+ and i_, as in the forms of its ratio,
i.f/i-, and the square root, ^i+/i_, it is theoretically possible to estimate
the values of a, 8, ?, , and ^ from these quantities.
1-4 Theory of Bipolar Current Probe
Figure 5 shows the schematic of the bipolar current probes of both spheri-
cal and cylindrical types, each having three electrodes A, B. and C. The
probes are inserted into a bipolar ionic atmosphere so that the central plane
D becomes perpendicular to the local electric field, as illustrated in figure
6. The measuring electrodes A and B, and the detection electrode C are
192
-------
connected through a current meter and wires to a variable dc high voltage
source to be applied with the same voltage, Vo (figure 7). When the magnitude
of V0 is adjusted to become equal to the original local potential of the probe
center point, the electric lines of force in its surrounding takes a symmetric
configuration respect to the central plane D (figure 6). Then, the measuring
electrodes, A and B, accept respectively only the negative and positive ionic
current, I_ and I+, which can be easily calculated as (6):
(a) Spherical Probe: I_ = -37ra2i_cos2(d/2a), I+ = 3Tra2i+cos2(d/2a) (18)
(b) Cylindrical Probe: I_ = -4al i_cos(d/2a), 1+ = 4al i+cos(d/2a) (19)
where a = radius of probe, d = width of electrode C, and 1 = length of C in
a cylindrical probe. Under this "balanced condition", the number of electric
lines of force entering into the electrode C is equal to that leaving from it.
But, a slight current is detected by C owing to the difference in the mobility
and space concentration of positive and negative ions. It is evident that
this probe can also be used in the usual monopolar ionic atmosphere. The val-
ues of I- and 1+ at the balanced condition can be derived by the following
methods:
i) Graphical Method; Figures 8 and 9 shows, for the monopolar and bipolar
ionic atmosphere respectively, the values of I+, I_ and Ic (= current flow-
ing into electrode C) as the functions of probe potential, Vo. Theory
predicts that each curves in both monopolar and bipolar cases consists of
three parts, two straight lines with different gradients (L and N) and a
curved line connecting them (M). In the monopolar case the second straight
branches conincide with the horizontal axis. Theory further tells that the
extrapolation of these two straight line branches provides a crossing point
p on the horizontal axis, which corresponds to the balanced potential.
This method requires a tedious procedure, and the ionic field may subject
to disturbances in the mean time.
ii) Use of Correction Factors at "Quasi-Balanced Potential": It is much eas-
ier in the bipolar ionic atmosphere to determine the probe potential at Ic
= 0. This potential, called "quasi-balanced potential", slightly differs
from the true balanced potential owing to the difference in positive and
negative ionic current density (point q in figures 8 and 9). But its
deviation as well as deviations of 1+ and I- can be calculated throretical-
ly . Thus, the values of 1+ and I_ at the true balanced potential to be
used in equations (18) and (19) can be obtained by dividing their values
at the quasi-balanced potential by the correction factors k+ and k_ indi-
cated in figure 10. These correction factors are calculated for different
values of the probe parameters, d/2a, and depicted as the functions of
I+/I- at Ic = 0.
In the monopolar case the method as described above fails because the exact
determination of the quasi-balanced potential becomes extremely difficult (see
point q in figure 8). However, theory indicates that, at the balanced poten-
tial in this case, the ratio of IC/I_ takes a definite value depending upon
the type and geometry of the probe:
(a) Spherical Probe: IC/I_ = tan2(d/2a) (20)
193
-------
(b) Cylindrical Probe: IC/I_ = sec(d/2a) - 1 (21)
In the use of this probe in a back-discharging field the negative ionic
current from the discharge electrode is partly obstructed by the probe to pro-
duce its shadow on the dust deposit on the collecting electrode. As a result
no back discharge occurs (figures 11 and 12). Then, the positive ionic cur-
rent detected by the lower electrode becomes extremely low or almost zero.
This error can be avoided by providing a gas flow perpendicular to the field
lines at a low velocity, the magnitude of which must be determined by the probe
dimension and its distance from the collecting electrode.
2. Results of Experiments
2.1 Migration Velocity and Charge-to-Mass Ratio
The effect of charge-to-mass ratio of dust, q/m, on the apparent migration
velocity of dust is investigated at a short collection field (two ducts in
parallel, plate-to-plate spacing = 30 cm, height = 70 cm, length in gas flow
direction = 50 cm) located in a laboratory race-track system, using fly-ash at
gas temperature of 130°C. The dust resistivity, pa, is 1011- 1012 £>cm. When
the collecting electrodes are cleaned by thorough rapping, back discharge dis-
sappears at this resistivity level resulting in a normal current density and
a high charge-to-mass ratio. Then, the current rises gradually with increasing
dust deposit owing to the increase in back discharge severity to cause the drop
in charge-to-mass ratio and collection performance. The charge-to-mass ratio
is measured at the outlet of the collection field. The inlet and outlet mass-
loading of dust are measured at the same time to evaluate the apparent migra-
tion velocity of dust. It is considered in this short field that the charge-
to-mass ratio measured at the outlet is approximately representing its "in-
field" value governing the collection performance. In the present system ca.
50 % of the inlet-dust in collected mechanically, and the apparent migration
velocity is derived from the electrical collection efficiency, r\e, after
subtracting the effect of mechanical collection. The magnitude of the apparent
migration velocity, w, is considered to be propotional to ln(l - ne) •
Figure 13 indicates the relationship between the measured values of charge-
to-mass ratio and those of apparent migration velocity, both plotted in the
normalized form, a = (q/m)/(q/m)o and t, = w/wo. The subscript o denotes the
reference quantities under no back discharge condition just after the electrode
cleaning. As a first approxomation a linear relationship can be seen to exist
between a and ? . However, a closer examination of the plots shows that the
collection performance becomes superior to the linear line with the decrease
in charge-to-mass ratio which is resulted by increasing the severity of back
discharge.
2.2 Tests of Probe Diagnosis ol Back Discharge Severity
Prior to the probe diagnosis of the collection field, the magnitudes of i+
and i_ are measured under back discharge condition in a point-to-plane elec-
trode system (figure 7) using different dust samples where the dust resistivi-
ty is altered in air by changing ambient temperature(5). Figure 14 shows the
results obtaines for fly-ash with the spherical and cylindrical probes, both
providing the same results in this particular case.
194
-------
2.2.1 Charge-to Mass Ratio and Current Density Ratio
The bipolar current probe of cylindrical type (a = d = 1 mm, 1 = 10 mm) is
inserted into the short collection field in the race-track system as previous-
ly descrived. The probe is located throughout the present experiments between
the 6th wire and a plate. The probe can be moved vertically along the axis y
parallel to the wire, with the distance from the plate kept constant at z =
10 cm. The charge-to-mass ratio of dust, i+ and i_ are measured under differ-
ent back discharge severity. Figure 15 indicates one of the probe diagnosis
results under back discharge condition. It must be noted that the values of
1+ and i_, as well as i+/i_, are extremely non-uniform in space. This fact
strongly suggests that the multi-point measurement must be made in its
application for predicting the collection performance.
Figure 16 indicates the normalized charge-to-mass__ratjio,_a = (q/m)/q/m)0,
plotted against the average current density ratio, £ = i+/i_, measured at the
points along y-axis. The solid curve represents a theoretical curve according
to equation (7). The agreement between the experimental and theoretical values
is satisfactory.
2.2.2 Migration Velocity and Current Density Ratio
The inlet and outlet mass-loading of dust are measured at the same time
when the probe diagnosis as in 2.2.1 is being made. The collection efficiency
is calculated from the mass-loading , and t, = w/wo derived. The normalized
charge-to-mass ratio is calculated from the measured value of 5 = i+/i- using
equation (7). Figure 17 shows the relationship between the values of t, and a
thus obtained. A propotionality exists approximately between these quantities.
3. Conclusions
The following conclusions are derived from the present investigations;
1) Charge-to-mass ratio of dust provides an usable parameter to identify
back discharge severity.
2) The magnitudes of positive and negative ionic current density, i+ and i-,
and its ratio, i+/i_, can also be used as the most essential parameters for
specifying back discharge severity, provided the distribution of back
discharge be considered.
3) The bipolar current probes of three electrode type provides a usable
means for diagnosing a bipolar ionic field.
References
(1) S.Masuda, A.Mizuno and H.Nakatani, Proc. US-Japan Seminar on Measurement
and Control of Particulate Generated from Human Activities, Kyoto(1980),
p.193.
(2) S.Masuda, Y.Nonogaki, H.Nakatani and T.Oda, ibid., p.66.
(3) M.Pauthenier, La Physique des Forces Electrostatiques et leurs Applications
, Centre National de la Recherche Scientifique, Paris(1961), p.279.
(4) S.Masuda and Y.Nonogaki, Memorandum presented at Committee Electrical Engi-
neering for Pollution Control, Inst. Elect. Engrs. Japan (July 1,1980).
(5) S.Masuda and Y.Nonogaki, Conf. Rec., IEEE/IAS 1980 Annual Meeting, p.912.
(6) S.Masuda and Y.Nonogaki, to be presented at the 4th International Congress
on Electrostatics (1981, Hague).
195
-------
01
ee
a 0.5
a
01
•o
-------
Needle electrode
Bipolar current probe
(spherical type)
L±(true) = rr i±(roeasured) -
Fig. 7 Diagnosis of Needle-to-Plane
Field by Bipolar Current Fig. 10 Correction Factors K+ and K_
Probe
[nA]
% -50
a
M
3
CJ
a
.n
o
Vm=30kV
i i
N
-11 -12 P -14 -15 [kv]
Probe Potential Vo
Shadow Shadow
(a) without airstream (b) with airstreara
Fig. 11 Formation of Negative Ion Shadow
Fig. 8 Probe Currents vs. Probe and Ifcs Movement by Air Flow
Potential (monopolar ionic
atmosphere; spherical probe)
Probe Potential Vo [kV]
Fig. 9 Probe Currents and Probe Fig. 12 Photograph of Probe Diagnosis
Potential (bipolar ionic and Negative Ion Shadow
atmosphere; spherical probe) (cylindrical probe)
197
-------
• V = 43kV
V = 40kV
o V = 35kV
0 0.5
a = (q/m) / (q/m)o
1.0
Fig. 13 Apparent Migration Verocity
vs. Charge-to-Mass Ratio
50
J 30
10
Pd (n-crc)
* 8.0 x 10'
• 8.0 X 10
• 1.4
a 1.4
11
X 1011
X 1011
Type
Spherical
Cylindrical
Spherical
Cylindrical
i Flashover
10 20 30 40 50 [kV]
Main Voltage Vm
Fig. 14 Current Density Ratio vs.
Applied Voltage (figure 7,
fly-ash, 50-80°C)
[cm]
Fig. 15 Spacial Distribution of
Ionic Current Density along
y-axis .V = 38kV
V = 35-43 kV
0.5 _ 1.0
current density ratio i+/i_
Fig. 16 Charge-to-Mass Ratio vs.
Current Density Ratio
0.5 1.0
a calculated from i+/i_
Fig. 17 Apparent Migration Velocity
vs. Calculated Charge-to-
Mass Ratio
198
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MODELING OF ELECTROSTATIC PRECIPITATORS WITH RESPECT
TO RAPPING REENTRAINMENT AND OUTLET OPACITY
By: M. Greg Faulkner, William E. Farthing, Jack R. McDonald
Southern Research Institute
2000 Ninth Avenue, South
Birmingham, Alabama 35255
Leslie E. Sparks
Industrial Environmental Research Laboratory
U.S. Environmental Protection Agency
Research Triangle Park, N.C. 27711
ABSTRACT
Revisions of the Environmental Protection Agency's mathematical model of
electrostatic precipitation which allow a dynamic, time-dependent representa-
tion of rapping reentrainment and predictions of outlet opacity are discussed.
The new rapping reentrainment scheme allows different rapping schedules for
the various independent sections, reentrainment due to rapping of a specified
percentage of the total mass collected in a given increment of length with a
specified particle size distribution, recharging and recollection of re-
entrained particles, a representation of hopper boil-up, and a time history
of dust layer thickness. The addition of opacity calculations based on Mie
theory allows the prediction of total and fractional opacities based on pre-
dicted outlet mass loadings and particle size distributions, a specified
complex index of refraction, particle density, and stack diameter. Simu-
lations demonstrating the predicted effects on outlet particulate emissions
and opacity are presented.
INTRODUCTION
The Environmental Protection Agency's mathematical model of electrostatic
precipitation is undergoing revision and improvement at the Southern Research
Institute. One recently completed modification alters the calculation pro-
cedure for rapping reentrainment and another provides the mechanism to cal-
culate outlet opacity. In the present model, the outlet dust loading con-
tributed by rapping reentrainment is determined by an empirical process which
estimates the reentrained mass in the last section of the precipitator, fits
that mass to a size distribution, and adds the result to the effluent size
distribution of the precipitator. The revised version introduces the re-
entrained mass into the gas flow at the point where it was rapped loose and
then follows the dust through the collection process to determine the outlet
dust loading due to the rap. Opacity is not calculated in the present model.
In the revised version, opacity calculations utilize Mie theory to predict
total and fractional opacities based on the outlet mass loading and particle
size distribution.
RAPPING REENTRAINMENT
In order to properly model the rapping reentrainment process it is
necessary to understand what takes place when the rap occurs. When the
199
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plates are rapped, the collected dust layer fractures and separates from the
collection plates. Some of this dust is reentrained directly into the gas
flow but most of it falls into a collection hopper where it is broken up by
the impact. A large dust cloud then billows up out of the hopper and is re-
entrained into the gas flow. A study of a pilot precipitator demonstrated
that this dust cloud contributes most of the reentrained particles.1 The
amount of particles carried aloft in this cloud will be a function of time
as the cloud builds up and subsides or is carried away by the gas flow. The
particle size distribution in the dust cloud is also expected to vary with
time as large particles have a higher settling rate than smaller ones. Ex-
periments have shown that the particle size distribution due to rapping found
at the top of the precipitator is different from that near the bottom, where
a higher concentration of large particles is found.
In the computer model, each electrical section of the precipitator is
divided into several increments to allow a finer calculation of the efficiency
in each section and of the dust layer growth rate. The rapping subroutine
calculates the thickness of the dust layer in each increment at the time of
each rap so that the amount of dust to be reentrained can be determined.
Figure 1 shows a record of the dust layer thickness for a hypothetical three-
section precipitator before and after two raps. The rapped sections are
shaded for easy identification. When a rap occurs, a portion of the mass
removed from each rapped increment is fitted to a size distribution and the
resulting information is stored in the form of numbers of particles in each
size band. The program is then returned to the beginning of the efficiency
calculation procedure for the calculation of collection efficiency during the
rapping puff. During this calculation, at the beginning of each increment,
the computer checks the storage register to obtain the number of particles
in each size band reentrained by the preceding increment. These numbers are
added to the numbers of particles already present at that point in the pre-
cipitator and the calculation of particle collection in that increment pro-
ceeds in the usual manner. This mechanism implies instantaneous recharging
of the reentrained dust particles to the value of charge that the same size
particles in the regular flow have at that point. This is an approximation
made to simplify the calculation. In the actual process, the charges on
these particles, and therefore the rate at which they recharge, are unknown.
In order to more closely approximate the actual rapping puff, the re-
entrained dust is shaped according to a rapping profile. This is an array
of numbers which describes the quantity and the size distribution of the
reentrained dust as a function of time. This will allow the shaping of the
reentrainment puff to closely approximate an experimentally observed puff.
An example of this is shown in Figure 2, in which an actual rapping puff
observed by Spencer1 on a pilot precipitator has been duplicated.
This model has been used to examine the collection efficiency of a power
plant precipitator.2 The particular unit studied had three electrical sections,
each having a collection area of 2500 m2 (26,000 ft2). This gives a specific
collection area of 34.5 m2/(m3/sec) or 175 ft2/1000 acfm for the design volume
flow of 214 m3/sec (453,000 acfm). There are 42 lanes spaced 28 cm (11 in.)
apart with 12 wires per lane per field. The first section is rapped 10 times/
hour, the second field is rapped 6 times/hour, and the third field is rapped
1 time/hour. The plates are rapped two at a time.
200
-------
0.2 ir
E
co"
CO
u
X
I-
cc
111
>-
co
Q
0.1
0.0
BEFORE AFTER
RAP SECTION 1 AT 10 MIN
BEFORE AFTER
RAP SECTION 2 AT 15 MIN
4172-7A
Figure 1. Thickness of dust layer before and after rap.
201
-------
10'3
ACTUAL
IX
10'4
I
10-5
SIMULATED
I I I I
I I I
0 10 20
30 0
TIME, sec
10 20 30
41 72-8
Figure 2. Simulation of rapping puff.
202
-------
Figure 3 shows the experimental data for the plant and a comparison
between the new rapping simulation and the old simulation: the new calcula-
tion more closely approximates the experimental curve. Overall collection
efficiencies are 99.55% by actual measurement, 99.20% using the old rapping
calculation, and 99.68% using the new procedure. The new procedure was run
using an assumed 10 ym mass median diameter for the reentrained particles
which were introduced into the gas stream in the form of a dust cloud which
lasted 4 seconds. Each of the 42 lanes was considered to be independent from
its neighbor during the rapping process. Seventeen separate rapping calcula-
tions were performed to simulate the complete rapping scheme, resulting in an
increase in computer time from 4 minutes (no rap case) to 40 minutes. If only
the rap of the final ESP section is simulated, similar results can be obtained
with 7 minutes of computer time.
The flexibility of the new rapping procedure is much greater than that of
the estimation procedure found in the present precipitator model. However,
before the procedure can be widely used, a data base of size distributions and
quantities of reentrained dust measured at the point of reentrainment must be
obtained.
OPACITY
The reduction in the transmission of light passing through suspended
particles occurs by scattering and absorption by these particles. The degree
of reduction is a function of particle size, concentration, and composition,
and the optical path through the aerosol. For particles with diameters greater
than about 1 ym, the extinction of light is essentially determined by the
total projected area of the aerosol particles. For smaller sizes, particle
composition becomes important. Consequently, for general applications, the
calculation of opacity must be performed using a mathematical solution to
Maxwell's equations. The theory used in this development is that of Gustav
Mie3 which gives, among other parameters, the extinction efficiency, Q ,
in terms of the particle refractive index, n, and size parameter rrD/X for
isotropic homogeneous spheres. D and A are the particle diameter and the
wavelength of the light beam, respectively. The extinction efficiency re-
presents the effective projected area of a particle for removing light from
a light beam compared to its geometrical projected area. This is related to
opacity by
Opacity = l-exp(-EL) = 1-exp (-NAQext;L),
where
Extinction coefficient (m"1),
(m),
and
L = Pathlength of the light beam (m),
N = Particle concentration (number/m3),
A = Particle projected area (m2).
Figure 4 shows the extinction efficiency as a function of the particle size pa-
rameter for four complex refractive indices. The actual computer code for Mie
203
-------
102
101
\- A'
z
O
oc
Ul
g 100
Q.
O
oc
UJ
a.
10'
10-
T 1 I I I IM| 1 l|
a,
^"^
• EXPERIMENTAL
O STANDARD RAPPING CALCULATION ~j
A REVISED RAPPING CALCULATION
v
-111
10° 101
PARTICLE DIAMETER, jum
I I II
0.0
90.0
99.0
UJ
H
ui
O
OC
UJ
a.
99.9
620-242
Figure 3. Comparison of standard and revised rapping reentrainment calculations.
204
-------
E = E(Df)
E a
uj U
Z
UJ
UJ
00 2
P li-
CC u.
PARTICLE DIAMETER (^m) FOR WAVELENGTH 0.55
0.5 1.0 1.5 2.0 2.5
I I
(b) n = 1.5
I I 1
(a) n =1.33 (H2O)
d) n = 1.5-0,1!
(c) n = 1.96-0.66! (carbon)
3.0
SCATTERING COMPONENT OF (c)
ABSORPTION COMPONENT OF (c)
I I
10 15
PARTICLE SIZE PARAMETER x = ?rD/X
20
4172-48
Figure 4. Particle extinction efficiency as a function of particle size parameter.
205
-------
theory used in the ESP model is that of Moore4 which employs the criteria
of Deirmendj ian5 to determine a sufficient number of terms to achieve con-
vergence of Mie's series solution.
The ESP model predicts the size distribution of the aerosol exiting the
ESP for the no-rap case and for the rapping puff. The extinction coefficient
for each size band of each case is calculated and printed along with the total
extinction coefficients. The value of extinction efficiency, Qext> normally
used for each size band is the average of Q at 10 wavelengths weighted
according the the photopic color response of the human eye. EPA approved
opacity monitors must simulate this color response which is maximum at
X = 0.55 ym and has a width at half maximum of 0.1 ym. The option to per-
form the calculations at X = 0.55 ym is available to reduce the required
computer time. The resulting error depends upon the size distribution.
Typical errors found thus far are about 5% in the total extinction coeffi-
cient. Computation time required for the calculations at all wavelengths
is about 1 minute compared to about 45 seconds at one wavelength using the
DEC 2020 computer. This is small relative to the hour typically required
for the entire model.
The opacity calculations can be performed for several refractive indices
for each run of the model if desired. The two default values of 1.5-O.Oi
and 1.5-O.li will be used if the user does not supply this information. In
addition, the variation of refractive index with wavelength can be taken
into account by the program if these data are available.
The program output lists the contribution of each particle size band to
the extinction coefficient, dE/dlogD, for the no-rap condition, the time-
averaged rapping puff contribution, and the combined emissions. Following
the fractional extinction coefficients, the total extinction coefficient, E,
is given for the no-rap, rap, and combined cases. The extinction coefficient
per unit mass loading, SPE, and the K parameter initiated by Pilat and Ensor6
are also given. These quantities are related to opacity by
Opacity = l-exp(-(SPE)WL) = l-exp(-WL/PK) ,
where
W = outlet particulate mass loading,
P = particle density,
and the other quantities are as previously defined.
The opacity calculation has been performed for the power plant described
in the section on rapping reentrainment. Since no information on the refrac-
tive index was available for this plant, the default values were used. The
opacities calculated for a refractive index of 1.5 were 13.5% for no-rapping,
2% for the rapping puff, and 15% for the combined case. For an index of
1.5-O.li, the values were 12%, 2%, and 14%. The actual plant opacity at the
time that these data were taken was estimated to be between 10 and 15%.
The opacity calculation developed for the ESP model is a highly flexible
approach to the calculation of opacity. Based on the ESP emissions predicted
206
-------
by this model, the new routine can calculate the opacity of the plume when
only the pathlength of the light is available. However, for more exact cal-
culations, more exact data may be supplied. In addition to the total opacity,
this routine furnishes the contributions to the opacity from each particle
size band.
ENDNOTES
1. Spencer, H. W., III. Rapping Reentrainment in a Nearly Full Scale Pilot
Electrostatic Precipitator. EPA-600/2-76-140 (NTIS PB255 984), U.S. EPA,
Industrial Environmental Research Laboratory, Research Triangle Park,
NC, May 1976.
2. Gooch, J. P., and G. H. Marchant, Jr. Electrostatic Precipitator Rapping
Reentrainment and Computer Model Studies. EPRI Contract RP413-1, The
Electric Power Research Institute, Palo Alto, CA, June 1978.
3. Mie, G. Beitrage zur Optik truber Medien, Speziell Kolloidaler
Metallosunge. Ann. Physik. 25:377-445, 1908.
4. Moore, J. D. M. 1968. Tests of Approximations to Electromagnetic
Scattering by Spherical Particles. M.S. Thesis. Auburn University,
Auburn, AL.
5. Deirmendjian, D., and R. J. Clason. 1962. Light Scattering on Partially
Absorbing Homogeneous Spheres of Finite Size. Paper R393-PR, The RAND
Corporation, Santa Monica, CA.
6. Pilat, M. J., and D. S. Ensor. Plume Opacity and Particulate Mass Con-
centration. Atmos. Environ. 4:163-167, 1970.
207
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NEW PRECIPITATOR TECHNOLOGY FOR PARTICULATE CONTROL
By: J. R. Zarfoss
Environmental Elements Corporation
Subsidiary of Koppers Company, Inc.
Post Office Box 1318
Baltimore, Maryland 21203
ABSTRACT
All precipitator designs must accommodate the requirement of adequately
cleaning the internal components. However, the collection of highly
resistive particulate matter from boilers burning low sulphur coal is
considered to be one of the more demanding applications. The fundamental
capabilities needed to meet this challenge are the collecting surface
response to rapping and the electrical characteristics of the discharge
electrodes. This paper outlines a development program on this subject
which spans six years, beginning with laboratory studies and concluding
with the results from working installations. One of the basic studies
quantifies and compares the rapping response, full size, of three popular
collection surface designs. No evidence has been found to indicate that a
comparison of this type has ever been attempted before. Levels of surface
acceleration, frequency and uniformity are described. Techniques for
altering the voltage and current characteristics of the discharge
electrodes are also presented. This is not a theoretical study. All of
the information relates to actual measurements and is useful in all
precipitator designs.
INTRODUCTION
During the evolution of the electrostatic precipitator as a control
device for particulate matter, each variable pertinent to collection
efficiency has been reviewed many times. The objective each time has been
to achieve higher efficiency and, in particular, accomplish this under the
most difficult circumstances. Currently, manufacturers are faced with the
problem of collecting high resistive particulate matter from boilers
burning low sulphur coal. One of the variables of interest in this
application is the proper dislodgement of the particulate matter from the
collection surfaces and discharge electrodes. The basic motivation is to
minimize the influence of the collection and removal of this ash on the
voltage and current characteristics of these two fundamental precipitator
components.
It is generally accepted that if the collected layer of high resistive
material is thin, it will not unduly diminish the level of charging
current. As a result, collection surface rapping response specifications
often require 50 G's acceleration as a minimum acceptable level. When
these requirements were first released, precipitator manufacturers
responded with claims for their equipment that were disimilar. This
apparent inconsistency, all based on credible records, gave rise to the
question as to whether there was a single rapping technique more desirable
than any other.
208
-------
To resolve this question we initiated a multi-phase program to study
the dynamics of rapping and develop appropriate hardware. The project was
comprised of a literature search, a field pilot study, a comparison of
rapping response on three different full size collection surfaces and the
design and testing of new hardware.
This paper is a brief report on selected subjects from these studies.
Background
The published literature related to rapping was collected and
reviewed. This information was compared to our knowledge of rapping, which
had its beginning in 1962 with our first full size mechanical test
facility. Following are some of the subjects on which there is general
agreement.
Ninety percent of the authors agree with our experience that the most
relevant directional component of acceleration for consistently predicting
the removal of dust is the one perpendicular to the surface.
Measurements made during the subject project confirm published test
results and therories that the sheet metal acutally buckles when struck in
the plane of the metal. It physically moves in a serpentine manner.
The rapping shock and resulting wave transmission is similar to
dropping a pebble into a pond of water surrounded by irregular boundaries
in that the resulting ripples and their reflections add, subtract or cancel
at different locations. It should also be understood that the shock waves
on a collection surface are comprised of a spectrum of frequencies. The
resulting sheet metal motion is therefore extremely complex. As a result,
even under controlled conditions, repeatability of measurement is a
problem. Add to this the fact that the impact energy diminishes as it
moves away from the source and it is easily understood that the collection
surface response to a rapper cannot be uniform.
As a rule of thumb, the acceleration of the metal controls the
thickness of the collected layer and the rapping rate is related to the
rate of deposit.
When a rapper strikes a collecting surface in an energized
precipitator, only a small amount of material breaks free. The
agglomerated dust breaks free only in those places where the shock wave can
upset the balance between the mechanical forces within the layer, the
electrostatic forces and gravity. Visual and photographic observations
show that the removal of material looks like a miniature explosion in that
the particulate matter is violently projected horizontally. The large
agglomerates fall and the finely divided material moves downstream until it
is recollected. If too much material is removed at one time, the resulting
surge in dust concentration can influence the downstream voltage and
current characteristics, and from an outlet field, the result will be a
sudden increase in stack opacity.
209
-------
Pilot Phase
In order to quantify the level of acceleration best suited to ash
removal, a pliot precipitator was installed at a power station burning low
sulphur coal and equipped with a hot side precipitator. The pilot was
connected in a manner which permitted a portion of the flue gas to be taken
from either before or after the large precipitator. In addition, a heat
exchanger was installed ahead of the pilot unit to vary the temperature as
desired. The collection surface response to rapping was measured before
operation began making the unit a calibrated instrument. The results show
that rapping requirements can vary with temperature. At both cold side and
hot side temperatures the unit performing as an inlet field was best rapped
at between 15 and 25 G's (average). When performing as an outlet field at
the hot side condition, no change was required in rapper intensity,
however, at cold side temperatures, a range of 65 to 85 G's (average) was
required for best performance. Raising the rapping intensity above these
levels always caused excessive reentrainment and created a significant
increase in the scatter of efficiency data.
The conclusion is that 50 G minimum is acceptable as a design
specification. That is, the equipment should be capable of achieving this
level, but the actual operating values must be selected wisely because even
high resistivity ash can be rapped excessively.
Full Size Test Tower Evaluation
In order to establish an understanding of accepted rapping practice in
the air cleaning industry, three different types of collection surface
configurations were selected for comparison. One configuration consisted
of separated vertical panels joined only at the top and bottom by a common
member and rapped at the bottom. The second was a structural frame with
many sheet metal panels attached to it. The third was made of vertical
panels interlocked along their adjacent edges and attached to a stiffener
at the top and bottom. The latter two styles are top rapped. Each of the
three designs has a long history of good performance and in combination
they are believed to adequately establish a typical range of usable
characteristics.
Test specimens of types one and two were direct copies of other
manufacturers equipment and the third was our standard design. The
corresponding suspension system was also duplicated for each system. All
were installed in the largest and newest of our two test towers. All of
the collection surfaces were the same size, 3.94 meters wide by 14.76
meters high.
The analytical experience used for this phase of the project was
accumulated from the many tests conducted over the years in our mechanical
test facilities. This background provided a complete awareness of the
complexity of this kind of measurement and a concerted effort was made to
control as many variables as practical. Instrumentation and techniques
were selected with care, in fact, as many as fifty accelerometers were used
in order to eliminate variations resulting from relocation and
210
-------
attachment. In this way a variety of tests could be conducted without
disturbing the instruments or the test specimen. The measurement system
had a flat frequency response to SO KHz. The accelerometers weighed 0.4
grams and were attached with a quick curing adhesive. The acceleration
from each location was measured with a peak reading voltmeter (zero to
peak). A frequency spectrum analyzer was among the instruments used.
Rapping for all tests was of the single impulse type; specifically, a
mass falling by gravity. Each surface received an impulse of 13.56 joules
(10 ft. Ibs.). This value was selected arbitrarily and does not represent
field practice. To be consistent, a 27 joule (20 ft. Ibs.) impact was used
for the two systems which rap two plates simultaneously.
The two top rapped systems typically use two rappers, one near the
leading edge and one near the trailing edge. Previous testing experience
demonstrated that the two rappers essentially act independently, therefore,
the response to rapping was assumed to be symetrical about the vertical
centerline. The bottom rapped plate was fully instrumented because only
one rapper was used. This technique is consistent with the understanding
of dust removal as described earlier. That is, the layer thickness is
determined by the rapper closest to the location in question (maximum
acceleration).
The patterns of acceleration are shown in Figures 1, 2, and 3. The
differences are the result of the methods of construction and the influence
this has on the characteristics of wave propagation and the frequency
composition of the response. The frame or drum head construction produced
the strongest low frequencies, the lowest acceleration levels and,
therefore, the greatest displacement. The separated slender panels
contained the highest frequencies, highest acceleration and, therefore,
smaller metal displacement. The interconnected panels produced a response
characteristic between and overlapping the other two responses. The three
styles are similar in their lack of uniform distribution.
The significant frequencies ranged from 10's of Hz to 10,000 Hz. One
frequency spectrum for each style is shown below. Actually, the frequency
composition is not consistent over the surface of any of the test
specimens. The cause of this is the complexity of the wave motion as
mentioned in the background section of this paper. Therefore, these data
samples serve only to graphically display our analysis and cannot indicate
the variety of characteristics that can be found.
FREQUENCY SPECTRUM
0 TO 10KHz
SEPARATED PANELS
PANELS ON FRAME
ENELCO COLLECTION
SURFACE
WWWwJ^
211
-------
ENELCO COLLECTION SURFACE PANELS ATTACHED TO FRAME
RAPPING RESPONSE (G)
SIZE - 3.94m X 14.76m
FREQUENCY RANGE TO 30 KHZ
RAPPING ENERGY-13.56 JOULES
RAPPER RAPPER
t •
315
325
263
183
187
177
167
+
138
4
120
•f
173
863
782
587
320
340
338
350
+
233
+
198
•f
305
465
380
423
260
220
258
203
+
218
•f
175
•f
197
338
220
188
253
135
107
193
4
140
+
127
•f
122
338
220
188
253
135
107
193
•f
140
4
127
+
122
465
380
423
260
220
258
203
+
218
+
175
•»•
197
863
782
587
320
340
338
350
+
233
+
198
+
305
•
315
325
263
183
187
177
167
+
138
•f
120
•f
173
FIGURE 1
RAPPER RAPP
t . .
+
195
+
133
+
107
+
83
•f
70
•f
100
+
88
+
193
+
132
+
78
•»•
65
•f
75
•f
68
•f
90
•f
193
•f
132
+
78
+
65
+
75
•f
68
4-
90
•f
195
•»•
133
•»•
107
+
83
+
70
•»•
100
•f
88
:R
FIGURE 2
212
-------
SEPARATED PANELS
RAPPING RESPONSE (G)
RAPPING ENERGY-13.56 JOULES
FREQUENCY RANGE TO 30 KHZ
223
192
187
220
180
318
+
258
300
+
420
•f
577
217
183
198
268
203
252
+
218
•f
255
•f
443
+
572
223
207
200
182
182
242
+
252
•f
233
+
413
+
535
228
235
250
242
253
203
+
312
+
313
+
467
+
816
213
190
192
213
210
243
•f
288
•»•
343
+
488
+
650
295
232
285
250
^
265
323
+
332
+
420
+
555
•f
980
275
257
317
273
A
298
440
+
420
+
467
+
713
+
1067
ENELCO COLLECTION SURFACE
RAPPING RESPONSE (G)
RAPPING ENERGY-6.8 JOULES
FREQUENCY RANGE TO 30 KHZ
RAPPER
RAPPER
FIGURE 3
RAPPER
413
333
268
275
198
215
243
222
208
223
167
228
170
130
195
127
15$
146
!S2
182
140
102
1 52
155
142
130
155
202
123
533
387
297
417
447
240
343
317
300
357
218
257
337
318
283
278
27-7
$80
so5
235"
265
2*08
240
277
297
267
232
278
?SO
683
423
423
313
267
233
283
377
270
303
245
285
252
242
303
188
285
278
172
19*
163
238
2*30
193
170
140
222
220
?47
283
303
392
397
220
185
283
267
203
205
142
223
230
150
138
138
"90
235
18*8
158
183
14*2
ISO'
168
148
202
160
173
195
283
303
392
397
220
185
283
267
203
205
142
223
230
150
138
138
190
235
1§8
1*58
183*
14-2
ISO
168
148
202
160
173
195
683
423
423
313
267
233
283
377
270
303
245
285
252
242
303
188
28£
2^8
172
19*
16*3
238
230
193
170
140
222
220
247
533
387
297
417
447
240
343
317
300
357
218
257
337
318
283
278
257
$80
305
235-
20*5
208
240
277
297
267
232
278
•
250
413
333
268
275
198
215
243
222
208
223
167
228
170
130
195
127
15$
146
152
18*2
146
102
172
155
142
130
155
202
123
WG.=243.3G DISTR.=37.5*/
FIGURE 4
213
-------
Realizing that all three styles of collecting surfaces are capable of
providing good performance and discounting the influence of the mass of the
dust on the frequency content, it could be conjectured from their wide
range that frequency and displacement are variables of no practical
value. However, if there are desirable frequencies they would most likely
be found below 3,000 Hz which is the upper limit of the common frequencies
on these three clean surfaces.
The analysis of the data below 3000 Hz does not permit a selection of
one combination of acceleration and frequency as being typical and
therefore the best. In fact, based on the variations found on an
individual surface, it appears that a variety of combinations must be
accepted. Even if a good combination exists it is probable that the
practical limitations for design and fabrication leave acceleration as the
only controllable variable; which is what the single specification of
minimum acceleration implies. This is disappointing from a technical
viewpoint but it does relieve the difficulty and added cost of precision
engineering.
Additional testing of the interconnected panel design revealed that a
stronger top stiffener would improve rapping transmission and durability.
Test specimens using a new stiffener were installed for further testing.
The improved interconnected panel specimens were evaluated with a
higher density of measurement locations. The locations were spaced
uniformly vertically, but, one of three positions was randomly selected
horizontally to lessen the influence of instrument location. Two sets of
data were collected. The first contained all frequencies up to 30 KHz.
The second contained only those frequencies below 3 KHz because of the
observation described previously. See Figures 4 and 5. It is interesting
to note that the level of indicated acceleration was changed by altering
the frequency content but the distribution was not. (Distribution is
defined as the standard deviation expressed as a percentage of the
average.)
The 3 KHz test was continued in order to determine the energy required
to meet two logical forms of a 50 G specification. One form is the minimum
and the other is the average. Because of the transmission efficiency
resulting from directly striking the new top stiffener, only 4.3 joules
(3.2 ft. Ibs.) were required to provide a 50 G minimum. The corresponding
average value, however, is greater than the average value indicated in the
pilot study inplying that this amount of energy is not always necessary.
See Figure 6. An input of 1.15 joules (0.85 ft. Ibs.) produced a response
pattern with an average of 46 G and a minimum of 26 G. Which of these
forms is the best is not clear but knowing the range of dynamic response is
fundamental to selecting operating parameters and maintaining a history of
performance.
Additional information, for use when designing rappers for the top
rapped interconnected panel, was obtained by comparing the response from a
magnetically, pneumatically and gravity driven cylinder of metal. There
was no significant difference in response characteristics. Following this,
214
-------
ENELCO COLLECTION SURFACE
RAPPING RESPONSE (G)
FREQUENCY RANGE TO 3 KHZ
RAPPING ENERGY-6.8 JOULES
RAPPER RAPPER
{87
24*3
118*
120
l6o
i6s
uJ
•
92
110
112
•
72
88*
9*7
•
92
•
98
60
82*
270
246
1*85
217
200
126
257
122
138
140
145
158
150
125
123
105
108
75* 147
• •
70 92
88 145
• •
77 145
70 138
• c
75 85
83* 118
*80 147
8*0 105
• •
83 98
*82 110
9*0 137
293
208
170
213
?30
14*7
153
120
160
137
128
175
130
140
117
87
105
100
102
105
•
98
115
•
85
9*0
97*
*63
108
*98
102
222*
233
220
185
143
115
130
160
120
102
•
92
107
115
•
97
•
83
100
*98
90*
8*0
•
87
90*
7*8
•
83
•
77
8*0
98*
*88
7*7
*75
222
233
220
185
143
115
130
160
120
102
•
92
107
115
•
97
•
83
100
•
98
90*
8*0
•
87
90*
•
78
*
83
*77
8*0
98*
*88
•
77
*75
293
208
170
C
213
130
147
153
120
160
137
128
175
130
140
117
*87
105
100
102
105
•
98
115
*85
9*0
97*
•
63
108
*98
102
27*0
240
1*85
217
200
126
207
122
138
140
145
158
150
125
123
105
108
147
92*
145
145
138
85*
11*8
147
105
9*8
110
137
1 J
1*87
243
118*
120
100
108
117
•
92
110
112
•
72
88*
•
97
*92
•
98
6*0
82*
•
75
*70
88
•
77
•
70
•
75
83*
*80
8*0
•
83
•
82
9*0
RAPPING ENERGY-4.3 JOULES
RAPPER RAPPER
r
178
183
133
128
8*7
95
105
*97
118
8*7
*78
88*
6*9
*80
*9S
5*0
59*
61*
*52
63
*
67
*67
58
69*
*76
7*7
69*
*69
6*7
228
168
188
185
185
120
180
103
152
133
118
163
*120
107
108
*92
110
*95
85*
115
105
102
81*
102
101
*87
9*4
91*
114
217
162
117
170
105
125
142
107
103
132
102
*152
123
in
8*6
*63
77*
7*7
*69
89*
7*0
91*
*93
7*2
73*
*55
94*
*74
8*1
182
157
125
150
118
112
105
140
102
*93
6*4
87*
*92
•
79
56*
7*7
*63
63*
6*5
65
73*
6*7
81*
61
7*6
65*
*80
6*1
*77
182
157
125
150
118
112
105
140
102
*93
6*4
87*
*92
7*9
56*
7*7
*63
63*
6*5
65
73*
6*7
81*
*61
7*6
65*
*80
6*1
*77
217
162
117
170
105
125
142
107
103
132
102
152
123
117
86
*63
77*
7*7
*69
89*
7*0
91*
*93
7*2
73*
*55
94*
*74
8*1
228
168
188
185
185
120
180
103
152
133
118
163
*120
107
108
*92
110
*95
85*
115
105
102
81*
102
101
*87
9*4
91*
114
178
183
133
128
87
95
105
97
118
*87
*78
88*
.
69
*80
*95
5*0
59*
61*
*52
6*3
67*
*67
58
69*
*76
7*7
69*
*69
6*7
flVG.=122G DISTR.=38.17.
FIGURE 5
AVG.=102G DISTR.=37.17.
FIGURE 6
215
-------
the gravity device was used to evaluate the influence of velocity at time
of impact. Using a constant 27 joules (20 ft. Ibs.), various weights were
dropped from corresponding heights up to 3.28 meters (10 ft.). In general
the response had the same frequency components under all conditions.
However, the low velocity impact slightly raised the signal level of some
of the low frequencies and the high velocity strengthened the upper end of
the spectrum, but the difference is considered to be insignificant. It is
therefore possible to conclude that the single impulse rapper mechanism for
the interconnected panel style may be selected on the basis of economics
and preference, assuming the energy output is acceptable. The required
energy is of course a function of each system design.
Discharge Electrode Development
The challenge of collecting high resistivity dust with very high
efficiency has also influenced the requirements for discharge electrodes.
These now include the following.
1. Be suitable for tall systems, which are becoming more prevelant in
this application.
2. Possess cleaning characteristics like those of the collection
surfaces.
3. Enhance the collection efficiency as compared to wire electrodes.
4. Have high spark over voltage.
5. Have selectable voltage/current characteristics.
6. Be tolerant of in service abuse.
The electrode developed to meet these requirements is based on a
tubular shape. This characteristic alone responds to many of these
specifications. The tubes provide good vibration characteristics,
significnt additional collecting surface, durability, a strong electrical
field and high spark over voltage. Pointed corona emitters attached to the
tube provide early corona onset and the number of emitters per length of
tube determine the voltage/current characteristic.
The variability of the voltage/current relationship has a
significantly wide range considering that the large diameter tube extends
the voltage capability by raising the spark over limit. An example of this
flexibility is shown in Figure 7. It is evident that the slope of the El
curve can be varied to achieve the two best characteristics, i.e., early
corona onset combined with reasonable current usage at high voltage. These
data were obtained in air in the laboratory but the relationship has been
confirmed in actual operation.
It is typical of the breakdown voltage of air in the laboratory to
vary with temperature and humidity. Figure 8 demonstrates the spark over
advantage of the tubular shape during a time when the wire electrodes were
limited by sparking. The full size installations containing this electrode
exhibit little or no sparking after the inlet field, which, compared to
past experience, confirms the lab prediction. From earlier field
observations and this small amount of evidence, it is possible to
conjecture that a significant amount of sparking in weighted wire systems
216
-------
collecting high resitivity ash occurs in the vicinity of where the wires
pass the top and bottom of the collection surface.
DISCHARGE ELECTRODE
VOLTAGE AND CURRENT RELATIONSHIP
POWER SUPPLY
LIMIT
TUBULRR
RIGITRODE
SMOOTH WIRE
10 20 30 40 50 60 70 80
VOLTflGE CKV)
FIGURE 7
TUBULAR
RIGITRODE
10 20 30 40 50 60 70 80
VOLTflGE (KV)
FIGURE 8
The cleaning characteristic of these electrodes is interesting. In
addition to being capable of a 50 G minimum surface acceleration, the
vibration is sustained. In a clean state, the motion is not totally damped
for as long as 2 to 4 seconds. This action is similar to a musical
chime. The pointed pins, being attached to the highly active surface,
remain dependable corona emitters because they do not retain excessive dust
coatings.
Total System Capability
Three precipitators containing this new technology are in service and
three are under construction. The collection surface rapping is the same
for all collection surfaces in the operating units. A midrange value of
3.05 joules (2.25 ft. Ibs.) per collection surface was selected. It will
be difficult at best, and certainly premature at this time, to quantify an
enhancement factor over weighted wire for the new system. The only firm
data in hand is a 25% improvement in drift velocity determined by pilot
tests. Nevertheless, the test results from the first three installations
support the expectation that an exciting improvement in precipitator
technology has been achieved.
Acknowledgement
The test measurements and analysis were supervised by K. Teel, a
member of the Technical Department at the time, and his fine work
contributed to the success of the project.
217
-------
AN APPLICATION SUMMARY OF HIGH ENERGY SONIC CLEANING
APPLIED TO ELECTROSTATIC PRECIPITATORS
By:
Michael J. Berlant
KVB, INC.
18006 Skypark Blvd.
Irvine, CA 92714
ABSTRACT
Acousticlean sonic sootblowers, or "horns", are low frequency, high
energy acoustic devices that have demonstrated an ability to solve many
of the particulate buildup problems associated with the operation of
electrostatic precipitators. Particles clinging to surfaces are dis-
lodged by sound wave vibrational energy.
The paper describes four applications reducing particulate build-
up in the precipitator. The areas cleaned are the inlet duct, turning
vanes, distribution plates, and wires and collector plates. The result
of using the sonic cleaner has been an extension of precipitator on-
line times and an increase in efficiency.
INTRODUCTION
Low frequency, high energy sonic cleaning provides an operational and
economic alternative to traditional methods of cleaning particulate build-
up in electrostatic precipitators. Initially used by Inspiration Consoli-
dated Copper (ICC) company to mitigate particulate buildup on a precipi-
tator inlet distribution plate, the Acousticlean sonic sootblower is
currently used to clean particulate buildup throughout the precipitator.
The results of applications that followed ICC have been extended precipi-
tator on-line times and increased precipitator efficiency. These results
are due to continuous particulate removal provided by short, but frequent,
blowing of the sonic cleaners.
Areas of Particulate Buildup in the Precipitators
A wide variety of industries use electrostatic precipitators to re-
move solid particles from their flue gas discharge. The particulate in
the flue gas varies from pulp mill salt cake to copper smelter metallic
oxides to utility coal ash. The particulate may build up in one or more
of the following areas in the precipitator:
inlet duct
turning vanes
distributor plates
. wire electrodes and collector plates
ash hoppers
outlet duct
218
-------
Particulate buildup in these areas can require frequent shut-downs for
cleaning and can reduce operating efficiencies. Strategically located sonic
horns can mitigate or eliminate buildup in these areas.
Before discussing typical sonic horn applications in these problem areas,
the next section describes the horn.
The KVB Acousticlean Sonic Sootblower (Horn)
Figure 1 is a picture of the KVB horn. Horns are low frequency, high
energy acoustic devices—250 Hz and 145 dB. The bell is made of cast stain-
less steel and is good for temperatures of 1900°F (1040°C). There is only
one moving part—a titanium diaphragm.
The horns operate on compressed air in the 60 to 80 psi range. Plant
air is satisfactory and instrument air is not required. Air consumption
during insonation is about 60 SCFM. They are turned on and off by actuating
a 110 volt, normally closed, solenoid valve. In operation this valve is
controlled by an automatic electric timer.
Each horn weighs 55 pounds and measures about two feet in length and
one foot in diameter at the mouth of the bell. The bell is bolted to the
housing to facilitate installation. Diaphragms—which should last six
months to one year—are replaced by simply unbolting the back of the dia-
phragm housing. An oil mister in the air inlet line can be used to extend
the life of the diaphragm. In operation the diaphragm is cooled by a con-
tinuous air flow of three to five SCFM.
Soot and other particles clinging to surfaces are dislodged by sound
wave vibrational energy. The wave pressure fluidizes particles by breaking
their bond with other particles and the surfaces to which they cling. Once
"fluidized," particles will flow from surf aces by gravity or gas stream
pressure.
Sound pressure level is a physical measure of the strength of a sound
and is defined by the following equation:
L = 10 log
L = sound pressure level in dB
p = sound pressure in Pa
PO = reference sound pressure, 2 x 10 Pa
Sounding two horns simultaneously will double the sound pressure or
increase the energy level by 3 dB.
The "fluidizing" effect is compounded in an enclosed space where large,
solid surfaces reflect sound waves, creating a homogeneous vibrational energy
field.
219
-------
PAPER AND PULP MILL RECOVERY BOILER EXIT DUCTS/
PRECIPITATOR INLET DUCTS
Weyerhaeuser Company in Longview, Washington, is using ten horns in its
recovery boiler economizer hoppers and exit ducts/precipitator inlet ducts.
Saltcake buildup in the ducts gradually restricted load on the boiler and
channeled inlet air adversly to the precipitator.
This recovery boiler is a 1,090,000 Kilograms per day (1200 TPD) low-
odor design in which the flue gas flows directly from the economizer out-
'let to an electrostatic precipitator. The exit ducts to the precipitator
are inclined upward at a 45° angle, as shown in Figure 2. Saltcake build-
ups tend to occur in the rear sections of the economizer hoppers and in the
inclined exit ducts. The problem is believed to stem partly from high-sul-
fidity pulping, which appears to produce unusually sticky ash, as well as
from the sharp turn the flue gas must negotiate as it exits the boiler.
The problem was sufficiently severe that it gradually reduced maximum
load on the unit as each scheduled maintenance and cleaning period
approached.
The mill rejected the addition of more steam lances to solve this
problem because of their relatively high initial cost and the continuing
steam penalty required to operate them. Vibrators were also rejected
because they would apply unwanted stress to the ductwork'and also be-
cause they are intended to flow the solids downhill, which in this case
is against the gas flow. Horns were selected primarily because they
would fluidize the solids so that they would be carried with the flue
gas into the precipitator.
During the Christmas outage of 1978, four horns were installed in
the economizer hoppers and exit ducts as shown in Figure 2. Due to the
rapid rate of saltcake buildup and the sticky nature of the saltcake,
it was found best to sound the horns rather frequently. They each op-
erate for 10 seconds at three minute intervals. The horns have proven
successful in reducing the buildup problem to the extent that it no
longer restricts load on the unit.
Due to the shallowness of the exit ducts, which are only 1.22m
(four feet) deep, the sound energy from the horns does not have an
opportunity to spread very much before reaching the bottom of the
ducts. Therefore, each horn cleans only a fraction of the duct in
which it is located. Each horn appears to clean an area approximately
1.53m (five feet) in diameter. In order to keep larger fractions of
the ducts open, and thus provide a more comfortable margin of pluggage
protection, Weyerhaeuser installed four horns in these ducts.
PAPER AND PULP MILL PRECIPITATOR TURNING VANES
Horns have been used by ITT-Rayonier at Jesup, Georgia, to reduce
saltcake buildup at the inlets of two recovery boiler precipitators.
220
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Not to Scale
One Foot = 0.305m
Side Elevation
of Economizer
Exit Duct/ESP
Inlet Duct
PLAN VIEW OF ECONOMIZER EXIT DUCTS/ESP INLET DUCTS
FIGURE 2. Application of Horns to Recovery Boiler Economizer Exit Ducts/
Precipitator Inlet Duct.
221
-------
A secondary precipitator at the mill treats half the flue gas from three
recovery boilers having a combined rating of 682,000 kilograms per day (750
TPD) of pulp. The precipitator has a history of saltcake buildup between
turning vanes located in the inlet plenum. These deposits were observed
at all scheduled maintenance outages and were normally removed by washing.
During the Labor Day outage in 1979, two horns were installed on the top
of the precipitator inlet plenum as shown in Figure 3.
The horns were set to operate simultaneously for 30 seconds at ten
.minute intervals.
At the Christmas outage in 1979, after nearly four months of horn
operation, the turning vanes were observed to be free from saltcake build-
ups with the exception of those parts of the top vanes lying outside of
the conical sound patterns produced by the horns. The mill concluded
that the horns were effective in controlling saltcake buildups.
COPPER SMELTER PRECIPITATOR INLET DISTRIBUTION PLATES
Two horns have been operating in an electrostatic precipitator that
serves the flue gas from a copper smelter reverbatory furnace since July
1979. Prior to installation of the horns ash buildup in the inlet nozzle
would bridge the gap between the inlet distribution plates. The ash would
build upon itself until the flue gas was effectively channeled, resulting
in the nozzle being blanked off by plant personnel for cleaning every two
to three months. In January of this year the plant reported that after
eighteen months of operation with the horns that the distributor plates
have been clean and that the inlet nozzle has not been blanked off.
The copper smelter's reverbatory furnace is coal fired. The flue
gas from the furnace contains coal ash and smelter dust (metallic oxides) .
The flue gas from the furnace enters the precipitator at 330°C (625°F)
at a gas flow rate of about 5700 m /minute (200,000 ACFM) . The flue gas
is divided into three inlet nozzles one of which is currently blanked off.
Each nozzle has distribution grids of 7.3m x 7.3m (24 feet x 24 feet) and
9.2m x 9.2m (30 feet x 30 feet), 76.2 centimeters (30 inches) apart.
The horns are installed forward of the first plate about mid-way in
elevation as shown in Figure 4. The horns are operated simultaneously
for 30 seconds every 20 minutes. The plant has not replaced the original
diaphragms during the eighteen months of continuous operation.
The overall results of utilizing the KVB low frequency acoustic horns have
produced several significant benefits. Use of the horns has increased total
precipitator running time by eliminating the periodic shut downs to clean
the inlet nozzles. The efficiency of the precipitator has increased from
the even distribution of flue gas. The plant has saved the labor cost
of cleaning the plates and the inlet nozzle.
COAL FIRED UTILITY PRECIPITATOR
A coal-fired utility in Spain began using horns in their electrostatic
precipitator as a supplement to their rappers and vibrators about eighteen
222
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FRONT
SIDE
SECTION AA
r
JL
34'
30'
Not to Scale
One Foot = 0.305m
FIGURE 3. Application of Horns to clean turning vanes in Recovery
Boiler Precipitator Inlet Plenum.
223
-------
TOP VIEW
24'
FLUE GAS INLET
*- 30'
i!
30'
Not to Scale
One Foot = 0.305m
SIDE VIEW
FLUE GAS INLET 30'
FIGURE 4. Application of Horns to clean Inlet Distributor Plates on
Copper Smelter Precipitator.
224
-------
months ago. The utility's Puertollano Station installed the horn in the
roof of one precipitator chamber as shown in Figure 5.
The horns were installed after the plant had experienced problems that
were related to the firing of low-sulfur coal (high resistivity/low conduc-
tivity ash). Heavy buildups of ash would occur rapidly on the plates caus-
ing sparking with the precipitator. The sparking would continue until an
electrode would break. Electrode breakage was on the order of one per week.
Operation would continue with one field grounded but the loss of a second
field required shut down. Shut downs would occur every two weeks.
The horns are installed in a French design precipitator that serves a
220 megawatt, oil-or coal-fired boiler. Typically, the unit fires a low-
sulfur Bituminous coal with an approximate ash content of 37%.
The precipitator at the Puertollano Station is a two-chamber unit with
three fields per chamber as shown in Figure 6. The flue gas velocity
through the precipitator chambers is about 2 meters per second (6-7 feet
per second) at 100°C (212°F).
Because of the frequent precipitator shut downs, the plant initially
tried steam injection to alleviate the ash buildups. The steam lowered
the resistivity and increased the conductivity of the ash eliminating the
heavy buildup on the wires but at a daily cost of $3,000. Due to the high
operating costs with steam, the plant installed the horns.
Since initial horn operation began one and one half years ago, the
precipitator has not had to come down because of an electrode failure.
In addition to the elimination of steam injection, plant personnel have
noted that the precipitator chamber with the horns removes higher levels
of fly ash. This is evident when they compare the ash handling between
the chambers.
The horns operate in series, with five seconds of operation and a two
second delay between each horn on a continuous basis. The wire rapper cycle
is one minute and fifty five seconds every ten minutes. There are fourteen
collecting plate rappers that rap eight seconds each in a ten minute cycle.
The horn diaphragms are replaced every four to five months. The plant
is not using an oil mister that could extend diaphragm life. Plant per-
sonnel are very impressed with the effectiveness of the horns and they
intend to install nine additional horns in the second chamber of the pre-
cipitator.
CONCLUSIONS
The use of low frequency, high-energy acoustic horns significantly
reduced particulate collection problems in electrostatic precipitators.
The horns are effective on a variety of particulate types in a variety
of industrial categories.
225
-------
N3
r-o
FIGURE
5. Horn Installation in Roof of Utility Precipitator,
-------
TOP
47'
A
,P-6'
/.
"3.6'
6.6'
H-H
Not to Scale
One Foot = 0.305m
SIDE
FIGURE 6. Application of Horns to Plates and Wires in Coal-
Fired Utility Precipitator.
31'
227
-------
FIGURE 1. Acousticlean Sonic Sootblower.
228
-------
The horns effectively reduced particulate buildup around the precipitator
inlet ducts, turning vanes, distribution plates, and wire electrodes and col-
lection plates. Plants using the horns have saved labor costs, reduced more
costly alternative cleaning methods, extended the on-line time for the pre-
cipitator and, in some cases, observed an increase in precipitator effici-
ency.
229
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THE IMPACT OF INTELLIGENT PRECIPITATOR CONTROLS
By: Dr. Norman Z. Shilling
Robert 0. Reese
Jeff A. Fackler
Buell Emission Control Division
Envirotech Corporation
Lebanon, Pennsylvania ]7042
ABSTRACT
This paper describes both operational hardware and supporting software
which have been developed for microcomputer control of an electrostatic
precipitator. Particular emphasis is placed upon operator-computer inter-
action and the need to ensure acceptance of the control concept at the plant
level.
Specific examples of normal operator/control system interactions are
drawn from an actual microcomputer-controlled precipitator which is serving a
utility boiler. The microcomputer provides a significant scope of flexibility
to obtain maximum precipitator performance consistent with low power consump-
tion. Transformer-rectifier power disposition and rapping parameters are
controlled by opacity feedback and other key precipitator operating parameters.
The logical structure of the adaptive/recursive software which provides this
control is described. Features of microcomputer control are outlined which
will provide increased reliability and nearly failsafe operation.
INTRODUCTION
Intelligence is defined as the capacity for reasoning and understanding.
With regard to a microprocessor/microcomputer-controlled (i.e., intelligent)
precipitator, we would modify this definition to "the ability to provide a
logical sequence of responses based upon a perception of operating conditions".
The endowment of mental faculties to equipment that sometimes is viewed as the
manifestation of black magic may bring shivers to some. Hopefully, this paper
will put such fears to rest by rigorous definition of the benefits attainable
with microprocessor control. The questions which are addressed here are, in
turn, (1) how is it implemented in terms of both hardware and software, (2)
how is it structured to ensure acceptance and proper utilization by plant
personnel, and at the bottom line,(3) how is it expected to impact plant
operation?
In answer to the last question, and as a capsule summary of this presen-
tation, the Intelligent Precipitator will impact immediately on two fronts —
specifically, improved maintainability (and ultimately availability) and re-
duced operating power consumption. In plant operation, previously the sole
edict which came from "on high" was to keep the plant operating. Now the
directive is to keep the plant running and do it efficiently.
The hardware and interactive software described here are presently in
230
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service at an operating power plant. The high level software which provides
performance optimization is now being qualified. There are no technology
barriers standing between this point in time and universal adoption of this
concept. However, achievement of the full potential of computer control in
the plant will, in large part, depend upon acceptance in the "trenches"
through day-to-day operation, how it treats, and how it is treated by operat-
ing plant personnel. This aspect of operation constitutes a very important
aspect. Appropriately, it is discussed first.
OPERATOR/INTELLIGENT PRECIPITATOR COMMUNICATION
In the Buell Intelligent Precipitator, operational control proceeds on
two levels. Monitoring, logging and direct operator control constitute the
primary level. Here, detailed error and failure conditions are provided to
the operator, as well as key precipitator operational parameters via CRT,
typewriter, and control panel annunciation. At the operator's discretion,
and similar to present standard precipitator control systems, he can choose
normal threshold of sparking control in which the microcomputer defers TR
control to the stand-alone microprocessors (AVCON 2000 Boards). These would
normally have full responsibility for control in a standard system. The
operator also has the choice of using default rapping parameters or entering
his own. But this is where the functional similarity ends between standard
and Intelligent Precipitator controls.
With Intelligent Precipitator controls, the operator has the option to
make the control of rapper parameters and TR set operation the responsibility
of the microcomputer. Adaptive control decisions can be made by the Intelli-
gent Precipitator on the combined basis of opacity and long-term electrical
performance trends which are normally transparent to an operator during a
single shift, or even a 24-hour period.
First, however, we illustrate interactions at the primary level.
THE CRT
The first and most striking physical difference between standard and
computer controls begins at the CRT and chassis for the Intelligent Precipi-
tator (Figure 1). These controls will be located in the plant Control Room,
rather than at an area remote from other data. This simple physical change
in location will likely impact the operator's fundamental attitude towards
the precipitator, helping him to recognize it as an integral part of the plant.
To give an idea of the control flexibility, available commands include
the following:
Rapper System 1. Change of a rapper row round trip time
2. Change of a specific rapper frequency
3. Change of a rapper row lift (ft/lbs)
4. Change of a specific rapper lift (ft/lbs)
5. Obtain a graphic illustration of rapper configu-
ration by number and location
6. Display round trip summary
231
-------
7. Choose a high level rapper system control
TR System 8. Change TR control set point as a % of full KVA
9. Display TR control operating point summary
10. Display electrical condition operating summary
11. Choose high level control of TR voltages (power
consumption minimization)
General System 12. Display time
13. Set real time clock
14. Program tape copy
15. Copy from CRT or tape to keyboard
Actual CRT displays which, for example, are obtained for Commands #5,
#6 and #10 are shown in Figures 2, 3 and 4, respectively. With these controls
and commands in closer proximity to both operation and plant data, it is
likely that anticipatory changes in control corresponding to operating plant
conditions will be made. Also, precipitator operating trends leading to pos-
sible fault conditions will be more easily perceived due to detailed graphic
display and 24-hour data summary which can be called on the CRT.
FAULT DETECTION
The primary control level detects and announces various faults on the
terminal screen, performs automatic initial action, and logs the type and
time of failure in hardcopy on the typewriter and system tape. For a speci-
fic example of how major fault conditions are handled, consider the response
to a rapper short circuit: This fault will cause the computer to interrupt
any present tasks and handle the shorted rapper in the following manner:
1. Power is removed from the rapper upon completion of the present half
cycle.
2. A special program determines the rapper number and saves it.
3. An alarm sounds, alerting the operator.
4. The TIME, DATE and RAPPER NUMBER are displayed on the Terminal screen.
5. The above sequence will be repeated until the rapper is taken out of
service for repairs.
Some other faults that are addressed by the system are:
Rapper Open Circuit
Rapper High Current
Rapper Low Lift
Field Box — cable open condition
Field Box — power loss
TR Short
TR Open Circuit
TR Over Temperature
232
-------
Precipitator Below Energization Temperature
Precipitator High Temperature
Purge System Failure — fan or heaters
And, of course, any other additional precipitator or plant paramaters as
necessity or whim requires. The specific hardware configuration which accom-
plishes this is described in the next section.
INTELLIGENT PRECIPITATOR CONTROL ARRANGEMENT
The Intelligent Precipitator operates in a real time mode and implements
distributed rapper control, TR control, and analog/digital I/O control, all
connected to a central microcomputer via several data bus pathways. Figure 5
shows the Intelligent Precipitator layout. This arrangement reduces wiring
and installation cost while increasing precipitator control reliability.
The control system for the rapper matrix are microprocessor-based and
function independently of the host computer. They can be downloaded from the
host computer or connected to a local terminal via a serial data bus. The TR
controllers can be programmed to send and write data to the host computer via
a serial data bus. As previously mentioned, the T/R controllers can also
function independently of the host computer.
The various subsystems that comprise the control system are: (Figure 5)
I. AVC Control Center
The AVC Control Center is comprised of T/R automatic voltage control
cabinets, each having a full complement of analog meters, start-stop
switches, low voltage contactors, and power silicon control rectifiers
(SCR's). In addition, each T/R Automatic Voltage Control (AVC) cabinet
contains two companion boards:
a. The AVCON 2000 Automatic Voltage Controller Board monitors T/R
secondary current changes and closes the loop by phase-controlling
the power SCR's in the T/R primary circuit.
b. The Communications Board provides a serial interface between the Host
Computer and its associated AVCON 2000 board. T/R primary and second-
ary currents and voltages along with spark rate date are multiplexed,
digitized and transmitted on the bus to the Host Computer. The Host
sends formatted control data to each T/R AVC board through the Com-
munication Board interface.
The present configuration is comprised of a three-wire serial bus.
AVCON 2000 boards are daisy-chained on the serial bus up to a distance of
500 feet from the Host Computer. In the event the Host Computer is out
of service, the AVCON 2000's revert to automatic mode.
233
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II. Rapper Controller
Each Rapper Controller is microprocessor-based and functions inde-
pendently of the Host Computer. A precision zero crossing detector
serves as the master clock signal to time the operations. In addition, a
hand-held portable terminal can be used in place of the Host Computer
interface port to enter lift and timing data as well as display rapper
status.
Round trip times and lift values in foot-pounds can be downloaded to
each Rapper Controller via the serial interface bus at initialization
time. In the event of a power failure, the battery back-up mode of ope-
ration is invoked and the Rapper Control continues to function.
In the event of a rapper failure, the RAPPER NUMBER, FAULT, TIME AND
DATE are locally displayed on the local rapper status display and the
same data is transmitted to the Host Computer via the serial interface
bus.
The present configuration is comprised of a three-wire serial bus.
Rapper controllers can also be daisy-chained on the serial bus to a dis-
tance of 500 feet from the Host Computer.
III. Analog and Digital Input/Output Controller
The Analog and Digital I/O Controller is microprocessor-based and
functions independently of the Host Computer. Under this control, analog
signals such as temperature, pressure and opacity are multiplexed into
local memory buffers to be accessed subsequently by the Host Computer via
the serial interface bus. Contact closures are monitored and controlled
by the microprocessor controller, and status information is formatted to
be evaluated as required by the Host Computer. In the event of a power
failure, the battery back-up mode of operation is invoked and the I/O
Controller will continue to function.
IV. Fault Detection and Annunciation
In the event of a contact closure or loss of signal, the fault is
displayed on the local status panel of the I/O Controller. Additionally,
an error message is formatted and sent to the Host Computer for further
action. The present configuration is comprised of a three-wire serial
bus. Four I/O Controllers can be daisy-chained on the bus (700 I/O lines).
V. Host Computer
The Host Computer functions as the master control center, sending
and gathering information to and from the various remote control units
distributed over the several serial bus pathways. The Host Computer ope-
rates as a single job monitor in a real time operating environment. Tied
to the Host Computer is a special peripheral serial bus containing the CRT
display, input keyboard, data logging typewriter, and a dual cartridge
234
-------
tape storage unit. Specific equipment provided at the plant central room is:
a. Standard ASCII Keyboard used as the medium for operational interface
with the control system. At this keyboard, the operator can initiate
start-up or shutdown operations for all the T/Rs and rapper controllers
as well as the I/O Controller. In addition, the operator can request
printouts or invoke high level system algorithms for power consump-
tion minimization or rapping control.
b. A CRT for the display of all T/Rand rapper status information. Also,
alarm messages relative to the various precipitator controls are
displayed.
c. A data-logging typewriter providing an hourly hard copy summary of
T/R primary and secondary currents and voltages. In addition, all
alarms displayed on the CRT are printed out.
d. Cartridge Tape Storage
A dual Cartridge Tape unit provides the following:
1. Unit #0 contains the Master Precipitator Control Program.
2. Unit #1 contains a Scratch Tape to be used as the medium to
collect system status and faults on an hourly basis.
Upon initial system start-up or in the event of a power failure, an
automatic bootstrap loader program begins to read the program contained
on the Master Tape Cartridge into the Host Computer Memory. The Master
Program has a self-start feature and, through prompting, the operator can
enter, via the keyboard, precipitator parameters.
ADAPTIVE CONTROL SOFTWARE
As stated previously, the operator can defer rapping and TR control to
the Intelligent Precipitator. The Intelligent Precipitator has two adaptive
feedback control loops which control overall TR power levels and system rap-
ping parameters. This level of control adds another dimension to the capa-
bilities and benefits of Intelligent Precipitator control.
I. Power Consumption Minimization
ESPs, although relatively efficient in terms of power consumption
when compared to scrubbers, fabric filters or mechanical collectors, do
expend power in excess of that minimally required to solely charge and
collect particles. These losses are primarily due to electrical currents
between collector and emitter which are not directly involved in the
precipitation process. Such losses are sensitive to precipitator mechani-
cal design (i.e., electrode design, plate spacing, etc.) and powering
strategy (i.e., high electrical sectionalization). For ESPs which are
serving a base loaded process, the possible reduction in TR power will
235
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generally be small and proportional to preclpitator design margin for
statistical variability in coal and ash composition, uneven particle size
distribution, grinding mill variability, and temperature variations which
occur between regenerator cleanings. In this case, infrequent manual
adjustment of the TR controls will probably be satisfactory to obtain the
major portion of potential power savings. Power is reduced so as to
maintain the opacity within either regulatory opacity limits, or to
limits correlated with specific mass loadings.
For cyclic operation, the increase in specific collection area (SCA)
corresponding to load reduction provides the greatest potential for power
savings with microprocessor control. Generally, uncontrolled power in-
creases during boiler load reductions due to lowered flue gas tempera-
ture and corresponding flyash resistivity reduction.
The magnitude of power savings possible is extremely site specific
so that it is misleading to quote general numbers. However, power distri-
bution within a precipitator can have a significant effect upon the effi-
ciency obtainable for a given power consumption, or the converse problem
- power consumption required to obtain a given efficiency.
This effect is demonstrated by test data shown in Table 1 obtained
on a Buell rigid frame precipitator. Even with only four fields in depth,
it was possible to obtain performance improvement by modifying the distri-
bution of power to the fields. For example, in Test A, the power was
controlled at threshold of sparking by automatic voltage control. An
efficiency of 99-73% was obtained with 34.9 KW corona power. When the
power distribution from front to back was changed in Test B, the effi-
ciency increased to 99.85% at an overall power consumption of 29.56 KW—
a net increase in performance with a decrease in overall power consumption.
This type of power distribution is consistently and automatically sought
by the Intelligent Precipitator controls.
Table 1
Test A
1A
2A
3A
Test B
IB
2B
3B
- Effect of Improved Power
Volume
(ACFM)
138,278
143,507
144,968
137,741
140,627
144,279
Distribution
Cabinet Power
ABC
2.12
2.55
2.34
Mean
5.60
5.00
3.91
Mean
8
9
13
.84
.00
.20
Total KW
9-72
10.08
10.26
9
7
12
6
6
6
Total KW =
.35
.70
.00
34
.24
.24
.36
29
(KW)
12
13
11
D
.42
.75
.44
-9 KW
8.48
8.48
8.32
.56
Precipitator Efficiency
%
99
99
99
Mean 99
99
99
99
Mean 99
.76
.78
.72
.73
.88
.84
.84
.85
In this particular case, power was reduced to electrical fields which
were operating in current limited mode, so that excessive current could
be trimmed without a significant reduction in collection field strength.
236
-------
In some instances, it will be possible to achieve relative decreases in
power consumption which exceed the relative load reduction. The control
loop capable of performing this function is shown in Figure 6b. Opera-
tionally, there are various levels of complexity that could be chosen at
the customer's preference. Although the control loop in Figure 6b is
relatively complex, this configuration offers maximum flexibility and
potential for power savings. The key control parameters are suitable
integrated opacity level and individual TR secondary voltages V and
currents I. Additionally, the Intelligent control periodically perturbs
the TR currents to determine the local slopes of each of the 'V-I curves.
This latter feature of adaptive control—to specifically and continually
test to determine where operation is and where it should be to maximize
collection efficiency for a given power consumption—is where the Intel-
ligent Precipitator earns its name.
Changes in overall power level are made so as to maintain the outlet
opacity within the limits of 0LL and 0LU (Figure 6a). The band upper
opacity limit 0LU is chosen to fall below the regulated opacity limit 0R
by a margin e^. This provides suitable reaction time when opacity
exceeds 0LU. Total TR power is changed in discrete increments—positive
when the opacity signal exceeds the upper limit and negative when the
opacity falls below the lower limit. The control then applies this power
alteration to the TR which will yield the largest gain in overall effi-
ciency for a power increase, and the smallest decrease in overall effi-
ciency if a power reduction is called for.
Following the change in operating voltage, a pause period T^ is
required prior to acquisition of the next opacity level. This allows the
effects of any prior changes made by the control system to take hold.
The integration period is T£ and should either T^ or 1^ ^>e to° short,
unstable operation will result. If too long, significant drift of the
signal may occur between corrections.
Major activity in power disposition is likely to be concentrated in
the outlet fields of the precipitator; of course, a major power reduc-
tion, if optimally performed, will generally involve simultaneous power
reduction over several fields.
Finally, the Intelligent Precipitator is capable of discerning back
corona and will automatically adjust powering to TRs in this condition so
as to be operating at the maximum secondary voltage achievable.
II. Rapper Control
Rapping parameters are adjusted based on secondary voltage charac-
teristics. Rapper adjustment routines are invoked by the operator (after
a change in coal, for example) or by the main routine periodically, or in
response to a detected condition (such as excessive spark rate, back
corona, or low corona current).
The rapping adjustment routines measure and log corona onset voltage
237
-------
and voltage corresponding to a given spark rate. Corona onset voltage is
functionally defined as that point where secondary TR current exceeds a
specified threshold value.
Measured corona onset voltage is compared to a normal operating
range. If the measured value falls outside this range, emitter rapping
is increased. Similarly, measured sparking voltages are compared to the
normal ranges. If the measured value falls outside this range, rapping
to the associated plates is increased or decreased, depending on whether
the voltage is below or above this range.
If any rapping change is made, the parameter in question (corona
onset or sparking voltage) is measured ajain after a specific number of
rapping cycles to monitor response. This cycle may repeat several times
until either deterioration ceases, or rapping frequency, or intensity reach
maximum allowable values. At this point, the operator is notified. This
situation could arise from a change in ash or flue gas characteristics,
invalidating the "normal" values of sparking and corona onset voltages.
These values should, in this case, be updated by the operator.
Another routine is available to automatically control the precipita-
tor during boiler startup. This routine energizes only portions of the
precipitator as needed, starting from the precipitator back end, based
upon opacity feedback. Rapping intensity and frequency are held at their
maximum allowable value throughout startup while operating temperatures
are low. This routine reverts to normal operating mode when the flue gas
is above the dewpoint range.
Optionally, the Intelligent Precipitator can be configured to respond
to unusual or dangerous operating conditions. For example, boiler flame
and combustible detectors can be monitored and used as inputs to initiate
rapid precipitator shut-down. Parameters, such as coal feed rate and
boiler load can be input to the Intelligent Precipitator to take advantage
of its data logging capability or can also be used as feed-forward sig-
nals to the power control algorithms.
SUMMARY AND CONCLUSIONS
It has been seen that preclpitators constitute a very fertile ground for
minicomputer control. The advantages which will accrue from the adoption of
such control include simplified high voltage and rapper control wiring, more
convenient operator control, improved and more complete operator awareness of
precipitator operating trends and higher control system and precipitator
reliability. Adaptive feedback control will reduce precipitator corona power
close to the minimum required for given operating conditions, and will control
rapping to optimum values consistent with low emissions and maximum component
mechanical life. Intelligent Precipitator control will result in reduced
operating costs and higher reliability.
238
-------
Figure 1. Intelligent Precipitator CRT and Chassis
I'KU.ici IAIUK CuLLtcTTSG ANU EnTTTtNG
RAPPER MATRIX CONFIGURATION
R9
R8
R7
R6
R5
R4
R3
R2
Rl
RO
NOTE:
144
123
112
96
30
54
43
32
16
0
CO
1)
(145)
(129)
(113)
( 97)
( 81)
( 65)
( 49)
( 33)
( 17)
( 1)
Cl
THE BRACKETED
146
130
114
98
32
56
50
34
13
2
C2
RAPPERS
INTENSITIES CAN '(EVER
147
131
US
99
33
67
51
J5
19
3
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EXCEED
(148)
(132)
(116)
(100)
( 84)
( 63)
( 52)
( 36)
( 20)
( 4)
C4
I EMITTING
149
133
117
101
35
69
53
37
21
5
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5 FOOT-POUNDS.
Figure 2. CRT Rapper Configuration Display
RAPPEK PARAMEmR SUMMARY
ROW
0
NOTE
NO. RAPPER TO.
000
(001)
302
203
(394)
335
: THE ( ) ABOVE DENOT
"LIFT" VALUE GREATER
5 FT-L3S AT OUTPUT T
OPERATING
EVERY
12 MIN.
18 MIN.
13 MIN.
13 MIN.
13 MIN.
SM MIN.
ES "HE EMIT
^y.M 5 "-
IME.
-ibl KIG
LIFT
FT-L3S
5
20
22
15
15
23
TING RAPPERS
-BS WILL SE
RAPS
i
i
1
1
i
. ANY
SET T3
Figure 3. CRT Display Following Change of an Individual Raoper Time
239
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PRECIPITATOR SUMMARY DATA
«ED 02-18-81 TIME 10:49:00
UNIT MO. 1
TR *1A 056 AMPS 270 VAC 213 MA
TR «8 090 AMPS 244 VAC 313 MA
TR #1C 076 AMPS 280 VAC 212 MA
TR #10 081 AMPS 285 VAC 640 MA
054 XV 16' MIN
050 KY 14' MIN
043 KY 3' MIN
047 KV 10' MIN
TR *2A 048 AMPS 327 VAC
TR «8 070 AMPS 228 VAC
TR i*2C 071 AMPS 232 VAC
TR #20 090 AMPS 243 VAC
UNIT NO. 2
306 MA
306 MA
540 MA
500 MA
050 KV
050 KV
049 KV
046 KY
5' MIN
7' MIN
10' MIN
7' MIN
PRIMARY PRIMARY SECONDARY SECONDARY SPARK
CURRENT VOLTAGE CURRENT VOLTAGE RATE STATUS
Figure 4. CRT Display - Electrical Operating Condition Summary
c
Figure 5. Real-Time Intelligent Precipitator Control Arrangement
CONfACT
5TMS1M6
rOMMCT
comix
AMOOtCVIIAl tMFUT/OUTPUf COMTnOL
EXPW-I^IOM CAPAfllLITIES
(STATUS H '
AVC CONTROL CEMTtn
I 1
1
T/d Hi
240
-------
OPACITY
0
TIME (HOU3S) .
6a. Definition of Opacity Deadband Limits
I SECONDARY 70LTAGS
i AND CtTRRENT
FEEDBACK:
GAS FLOW
•
(
1 ; |V(,.V'-U'
I i
PRECIPIIATOS
i
FIELDS
1
6b. Feedback Control Loop
Figure 6. Power Consumption Control Loop
241
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AN ENERGY MANAGEMENT SYSTEM
FOR ELECTROSTATIC PRECIPITATORS
By: Robert R. Crynack and Martin P. Downey
Wheelabrator-Frye Inc.
Air Pollution Control Division
600 Grant Street
Pittsburgh, PA 15219
ABSTRACT
As the emphasis of air pollution control regulation shifts toward
maintaining daily compliance with stringent standards, the user must
direct more attention to maintaining optimum performance from his control
equipment. Modern electrostatic preicipitators have become increasingly
larger with more power supplies and electrical auxiliaries which demand
monitoring by operating personnel to ensure code compliance. An Energy
Management System is proposed which can monitor precipitator electrical
equipment and optimize energy consumption while maintaining continuous
compliance. The Energy Management System is a microprocessor-based
device which is connected to the power supply controls and auxiliaries
and regulates electrical power in response to actual on-line precipitator
operational needs. A prototype Energy Management System, which controls
the corona power, has been operating for over one year with a high
degree of success on a precipitator serving a utility boiler.
INTRODUCTION
In recent years industry has been forced to purchase more conserva-
tively designed air pollution control equipment to assure daily compliance
with stringent standards. In the area of electrostatic precipitators on
large scale industrial processes, users have found it necessary to
specify and purchase larger units, often with redundant collecting area
and a high degree of electrical sectionalization. This has resulted in
higher maintenance and operating costs of the equipment.
Good engineering design practice demands a reasonable amount of
conservativism for any equipment that must withstand the rigors of a
heavy industrial environment. This can be illustrated in the case of an
electrostatic precipitator serving a utility coal-fired boiler. Modern
power plants are generally designed for a 20 to 30 year life, during
which time the coal supply may come from a variety of sources that
demand a range of design tolerances. When dealing with a range of coal
characteristics, a boiler designer must size his furnace for the lowest
heating value, highest moisture and highest ash content. This in turn
presents the worst case sizing parameter for the precipitator because of
the resulting largest flue gas volume and highest dust loading. The
precipitator and the boiler must be sized to handle the worst conditions
that can be anticipated over their projected design life. Yet during
actual operation more favorable conditions may be encountered. For instance,
242
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fuels may be used that produce a more collectable ash or the boiler may
not operate at its maximum continuous rating (MCR).
ENERGY MANAGEMENT CONCEPT
The concept of the Energy Management System (EMS) is to provide a
means of monitoring and controlling all sub-systems of the electrostatic
precipitator. The EMS will ultimately provide the user with operational
and equipment status information to allow him to operate and maintain
good efficiency of the precipitator. The EMS provides a single source
of precipitator control rather than individual controls operating
independently. More effective utilization of corona power is possible.
At the same time, power consumption can be reduced while maintaining
emissions below compliance levels. The EMS can automatically respond to
changes in process conditions and increase precipitator power when
operating conditions demand it.
The transformer/rectifier (T/R) sets and controls which supply
corona power to the precipitator, consume the most significant portion
of power. The primary function of the BIS will be to monitor and control
corona power and still meet mass emission requirements. The EMS obtains
an input signal from a tranmissometer (opacity meter) and adjusts the
precipitator power to maintain a preset opacity level. The opacity,
used as a measure of the mass emission rate, can be maintained at a
specified level through a variety of operating conditions.
CORONA POWER
As defined by the Deutsch-Anderson equation, for a given migration
velocity the size of the precipitator increases with increasing efficien-
cies and gas volumes. The relationship between corona power and collection
has been explored in theory and supported with field data by White (1).
The corona power density, expressed in watts per square foot of collecting
area, has good correlation with efficiency up to 98 percent. For higher
efficiencies, White's data has shown that a higher rate of corona power
is required for increasing efficiency. For these efficiencies corona
power was examined in watts per thousand ACFM, referred to as specific
corona power. Figure 1 shows the relationship of efficiency versus
specific corona power, where both White's curve and WFI data for one
specific installation are plotted. The significance of this data is
that the rate of increase in efficiency diminishes with increasing
specific corona power. A similar trend can be seen in the relationship
between outlet residual and specific corona power for the same installation
as shown in Figure 2.
Correlation between corona power and collecting area can be derived
mathematically by examining the relationships among corona power density,
specific corona power, and specific collection area (SCA). In high
resistivity applications where corona power density is low, a large SCA
is required to obtain the specific corona power necessary to obtain a
given efficiency. For low resistivity applications where corona power
densities are relatively high, a small SCA is required to obtain the
243
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same specific corona power and efficiency.
For a given application, a specific corona power can be selected to
achieve a specified efficiency. However, good practice demands providing
power supplies that are capable of delivering higher power densities
than are required. When sizing a T/R, consideration must be given to
variations in operating conditions and ash resistivity. At the same
time, present precipitator control logic centers around the concept of
seeking the highest level of corona power regardless of dust concentra-
tion or gas volume. Standard precipitator controls automatically seek
the highest spark level or maximum rated current of the T/R.
When all of these worst case conditions are present, all of these
sizing precautions are necessary. However, if process conditions change
and operation becomes more favorable for precipitation, power in a
precipitator will tend to increase. Process conditions such as a
reduction in boiler load and favorable particulate chemistry will create
this situation. This increased corona power comes at a time when less
corona power is required to maintain emission levels.
PRECIPITATOR POWER REQUIREMENTS
The design and electrical load requirements for a precipitator on a
coal-fired boiler unit will be examined. Table I shows a summary of
typical design parameters for a cold side ESP to serve a large size
utility boiler. Present code requirements for particulate mandate a
maximum outlet of 0.03 Ibs/MBTU, which typically corresponds to an
outlet residual of 0.008 gr/ACF and an efficiency of 99.8% for a Western
sub-bituminous coal. Redundancy in the collecting area is often
specified to allow for the loss of electrical bus sections due to
potential failure of the material handling equipment, high voltage
electrodes and electrical energization equipment.
Table II shows an electrical load summary for a precipitator
system. No consideration has been given to power consumption of the I.D.
fans or of the ash removal equipment. A significant point from the
summary is that there is a large number of subsystems which will require
service and maintenance. In addition, with larger precipitators having
a large number of T/R units, it becomes very difficult to understand the
operational status of the unit at any one time. For instance, a plant
operator taking T/R control cabinet readings has a difficult time
interpreting any more than if the power is up or down in the precipitator
and has no concept of whether this indicates higher or lower particulate
emissions. In the current state of the art design, all of these sub-
systems operate in a open loop mode, operating independently with no
central monitor or control.
Regarding the electrical load summary in Table II, the connected
load tabulates power required at the distribution transformer, while the
expected power summarizes the operating power consumption that could be
anticipated at MCR. Note that the T/R's and controls consume approx-
imately 791 of the total normal operating load. A value of 500 watts/1000
244
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ACEM was selected as a reasonable specific corona power required to meet
the outlet emissions. This calculates to a corona power of 1500 KW for
the volume given in this example. Then the corona power was converted
to line power using a factor of 1.25, which approximates the power
losses in the T/R unit, linear reactor and the thyristor package. This
yields the final value of 1875 KW, which represents the line power
required from the plant distribution transformers.
OPACITY AND PARTICLE CONCENTRATION RELATIONSHIP
The opacity signal from a transmissometer is the key input to the
EMS. According to Bouguer's Law, the optical density is proportional to
the particle concentration in the gas. The constant of proportionality
differs with density, size and optical properties of the particulate.
The constants of proportionality can be calculated if all parameters are
known, but these parameters are difficult to establish. It is more
practical to determine the proportionality constants experimentally.
Through a series of tests, the relationship between optical density and
particulate concentration can be established along with its confidence
limits.
A transmissometer measures the ratio of the amount of light
transmitted through the gas stream (I) to the initial amount of light
(I0). The transmittance (T) is defined as the ratio of I/IO- Opacity
is then defined as:
Opacity = 1 - T = 1 - (I/I0)
The relationship between optical density and opacity is given as:
Optical Density (OD) = Iog10 (^-^-L^ = log10 (1/T).
Although a transmissometer measures transmittance and thus opacity,
the relationship between opacity and optical density is defined. Many
transmissometers will provide a readout of both opacity and optical
density. Thus, particle concentration can be correlated with either
optical density or opacity. This relationship has been experimentally
shown in a variety of applications (2,3).
THE EQUIPMENT
The EMS hardware can take on any level of sophistication, depending
on the number of inputs, complexity of operation, and number of outputs.
The equipment described here is a developmental prototype system used to
test the applicability and capability of such a system under actual
operating field conditions. This system monitors and controls the
corona power which is the most significant portion of the precipitator
electrical load.
The EMS is structured around a programmable controller and an
interface panel. The function of the programmable controller is to
continuously monitor all incoming signals (inputs), perform basic
operations based on these inputs, and provide outgoing signals (outputs)
on the basis of the programmed logic. Using relay format (ladder
diagram) programming, this microprocessor based device performs the
245
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logic, timing, counting, and simple arithmetic functions needed to
perform the desired control algorithm. The interface panel contains
hardware to (a) monitor and display opacity, (b) provide system inputs
to modify EMS operation, (c) indicate power reduction levels and (d)
digital to analog (D/A) converters to provide signals to regulate the
power in individual analog T/R controls.
Although the EMS program can be modified using a programming panel,
the interface panel provides for changing three inputs to the EMS. In
this prototype thumbwheel switches are used for this purpose. These
three control inputs are (a) opacity setpoint, (b) response period and
(c) priority level. The opacity setpoint can be adjusted to the desired
value using a two-digit, 10 segment thumbwheel switch. The opacity
feedback signal from the transmissometer is compared to the setpoint and
power is adjusted so as to force the two values to be equal. The
response period is the parameter that controls the rate at which the EMS
will react to an opacity error. The rate at which power is changed
depends upon the opacity error as well as the setting of the response
period. Each controllable precipitator section is assigned a priority
level from 0 to 9, selectable using a single-digit thumbwheel switch.
This level assignment determines the order in which power is increased
or decreased in the various precipitator sections.
The EMS interface panel has a series of seven segment readouts to
indicate the corona current level of the individual precipitator sections.
A "9" indicates a 90% reduction while a zero indicates no reduction
(full power).
THE OPERATION
The EMS samples the opacity signal and updates the stored opacity
value using a digital filter. The opacity value is compared to the
preset opacity setpoint input from the interface panel. The EMS then
adjusts the precipitator power upward or downward to maintain the
opacity at the setpoint. The EMS responds differently depending on
whether the opacity exceeds the setpoint or is less than the setpoint.
The speed of response is determined by the response period input from
the interface panel and the magnitude of the opacity error (difference
between actual opacity and setpoint opacity).
Upon initialization of the system, if the opacity is below the set
point opacity, the power is first reduced in 10% (corona current) steps
with "0" priority controls until the minimum power level is reached.
The EMS will then begin to reduce the power on priority level "1"
controls. This will continue until all priority levels are completed or
until the opacity equals the set point. If actual opacity is above the
set point, the EMS will increase precipitator power in 10% increments.
The power will be increased in successively lower priority controls
until maximum power is reached or until the opacity setpoint is reached.
The rate at which power is adjusted is a function of (1) selected
response time, (2) opacity error and (3) opacity being above or below
the set point. The level of power reduction is displayed on the single
246
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digit readout for each precipitator control panel.
THE TEST SITE
A prototype Energy Management System for corona power was installed
on a 156 MW coal-fired boiler in November 1979. The rated gas volume is
751,000 ACFM at a temperature of 300°F at the precipitator inlet. The
design SCA is 716 and plate spacing is 10 inches. This is a two chamber,
six field precipitator. Each field of each chamber is powered by one
T/R set rated at 45 kv and 2500 ma.
The coal burned at this station is referred to as Decker Coal,
mined in southern Montana. The sulfur content of the coal is approx-
imately 0.6%. When these units were sized in 1974, it was thought that
this would be a very difficult ash to collect because of the low sulfur
content of the coal. At that time, the effect of sodium in the coal was
not known. The sodium in the ash (reported as sodium oxide) is about
8.71. It has been established that ash from low-sulfur coal is not
difficult to collect if the sodium content is relatively high. The
performance of these precipitators substantiates this fact.
In May 1978, a series of reduced power tests were conducted on
these precipitators. Under normal operating conditions, all fields
except the first field operate at full rated (2500 ma) corona current.
The inlet field generally operates in a sparking mode at less than 1000
ma. Although precipitator voltage (KV) meters were not supplied with
these units, measurements showed that the precipitator voltage is about
40-47 kv at full-rated corona current. It was determined that precip-
itator performance remained approximately the same whether 6, 5 or 4
fields were in operation at full corona power. The outlet emission
level was less than 2.3 mg/cu.m. (0.001 gr./cu.ft.). Reducing the
corona power to 75% and then to 50% of full-rated corona current with
four field operation showed almost no change in outlet particulate
concentration or in the opacity level of 0 to 1%. It was when only two
fields were energized at a corona power of 25% of rated current value
that the mass emission level increased by a factor of 10 and the opacity
jumped above 10%. This is the data plotted in Figures 1 and 2. These
results indicate that an EMS would provide a substantial savings in
energy with no significant impact on emissions.
OPERATING EXPERIENCE
The prototype EMS was installed and commissioned during the week of
November 5, 1979. The EMS has worked effectively in over sixteen months
of operation. The EMS automatically increases and decreases corona
power in response to changes in opacity, and thus mass emission. The EMS
has automatically responded to boiler upsets, boiler load changes, and
electrical failure of the enegization equipment. Little maintenance has
been required for the EMS, but periodic cleaning of the optics of the
transmissometer is required to provide an accurate opacity measurement.
Before installation of the EMS, plant personnel manually reduced
247
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corona current to about 50% of rated values in order to conserve on
power. The installation of the EMS resulted in significantly more power
savings. Furthermore, the automatic response of the EMS eliminated the
need for operating personnel to monitor and adjust the power when
opacity levels began to increase. The EMS is able to reduce the corona
current in the entire precipitator to 10% of the full rated value and
maintain that level of power with opacity increasing to only 5%. There
is a substantial energy savings at this installation. One must bear in
mind that this Decker coal, together with the large SCA precipitator,
provide an extreme case but an excellent test facility.
COST ANALYSIS
Based on statistical information published by the Edison Electric
Institute (4), the energy consumption costs of a precipitator can be
calculated. In 1979, the average cost of fuel for a coal-fired boiler
was approximately 1.33 cents per net kilowatt-hour (KWH). Based on
average operating expenses for investor-owned electric utilities, the
cost of generation (including fuel), was about three cents per KWH.
Bear in mind these numbers are for 1979 and the 1981 figures would be
higher.
The amount of power consumption savings and cost per KWH are site
specific. Using the above costs of energy, a 10% reduction in the corona
power for one year would result in a savings of over $21,000 per year in
fuel costs alone and a savings of over $49,000 in production costs.
Based on an installed cost of approximately $100,000 for this EMS
equipment on a typical 750 MW boiler, the payback period would be about
five years if fuel costs are considered and only 2 years if production
costs are considered. These figures are based on the average expected
power consumption of 1875 KW given in the example in Table II. These
figures do not consider the advantages of central monitoring and control
of the corona power that result in simplified operation and maintenance
of the electrostatic precipitator.
SUMMARY
Conservatively designed precipitators are necessary to maintain
daily compliance with stringent air pollution control codes. An Energy
Management System (EMS) is proposed to effectively monitor and control
corona power. Over sixteen months of field operation of a prototype
EMS has verified its capability and reliability. This microprocessor-
based device monitors opacity and automatically regulates corona power
to maintain a maximum opacity level, and thus, a maximum emission level.
The relationship between power consumption and precipitator performance
and between opacity and particulate emissions are discussed. Reduced
power tests were performed on a 156 MW coal-fired boiler which
demonstrated the need for a central management and power reduction
controller.
While the EMS is monitoring and automatically responding to varia-
tions in operating conditions, power consumption savings can be
248
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significant on installations where worst case design limits are not
reached. Although the amount of power savings depends on many factors, a
ten percent reduction in power consumption would offset the cost of the
EMS in a few years. Although this paper is directed toward utility
applications where precipitators are larger and more conservatively
sized, the EMS is applicable to industrial applications as well. In the
future the EMS will be expanded to monitor and control most of the
subsystems and auxiliaries of an electrostatic precipitator.
REFERENCES
1. White, Harry J. Electrostatic Precipitation of Fly Ash.
Pittsburgh, Air Pollution Control Association Reprint Series,
1977. p. 22-23.
2. Beutner, Heinz P. Smoke Density Measurement With an On-Stack
Transmissometer. APCA Journal. 24:865-871, September, 1974.
3. Brennan, R. J., et al., Review of Concurrent Mass Emission and
Opacity Measurements for Coal-burning Utility and Industrial
Boilers. EPA Report No. 600/7-80-062. March, 1980.
4. Statistical Year Book of the Electric Utility Industry - 1979.
Washington, B.C. Edison Electric Institute. November, 1980.
249
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9995
g 99.9
UJ
5
998-
m
UJ 99.5
U
oc
>-
o
UJ
U
U.
UJ
99
98
95
90
FIGURE: 1 RELATIONSHIP OF SPECIFIC CORONA POWER
AND EFFICIENCY
200
400 600 800 1000 1200 1400
SPECIFIC CORONA POWER (WATTS/1000 ACFM)
1600
1800
FIGURE: 2
0.02
0.01
§ 0.005
Q 0.002
55
UJ
tt 0.001
£ 0.0005-
o
0.0002 •
0.0001
RELATIONSHIP OF SPECIFIC CORONA POWER
AND OUTLET RESIDUAL
200 400 600 800 1000 1200 1400
SPECIFIC CORONA POWER (WATTS/ACFM)
1600
1800
250
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TABLE I - SPECIFIED DESIGN PARAMETER SUMMARY
Station Nominal Generating Capacity -
Type of Fuel -
Air Pollution Code Requirements for Particulate
Maximum Allowable Particulate Emission
Maximum Allowable Opacity
Maximum Flue Gas Volume at Air Heater Outlet
Precipitator Inlet Grain Loading
Outlet Residual (Equiv. to 0.03 Ibs/MBTU)
Design Efficiency
Design Specific Collection Area (SCA)
Collecting Area Redundancy
Total Installed SCA Required
750 MW
Western Sub-bituminous Coal
(Low Sulfur - Low Sodium)
0.03 Ibs./MBTU
20%
3,000,000 ACFM
4.0 gr/ACF
0.008 gr/ACF
99.8%
650 ft.2/!000 ACFM
10%
715 ft.2/1000 ACFM
TABLE II - ELECTROSTATIC PRECIPITATOR LOAD SUMMARY
Subsystem
1)
2)
3)
4)
5)
6)
n
8)
9)
10)
m
T/R's and Controls
Hopper Heating Units
Rapper Motors
Insulator Heaters
Insulator Purge Sys.
Insolation & Louvered
Dampers
Hopper Vibrators
Hopper Level Indicators
Control Room - HVAC
Roof Weather Enclosure
Ventilating Equip.
Area Liahtinq
No. of
Units
96
112
114
448
8
12
112
112
2
8
Connected Power
(KW)
4750
730
65
358
484
149
19
5
48
16
30
Expected Power
At MCR (KW)
1875
365
54
0
0
0
3
5
48
16
15
TOTAL
6654
2381
251
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RELATIONSHIP BETWEEN ELECTROSTATIC PRECIPITATOR PERFORMANCE
AND RECORDKEEPING PRACTICES
By: S. P. Schliesser
PEDCo Environmental, Inc.
505 S. Duke St., Suite 503
Durham, N.C. 27701
ABSTRACT
This paper discusses the sensitive relationship between the performance
of electrostatic precipitators (ESPs) to the quality of recordkeeping, spe-
cific to the aaalysis of voltage current (V-I) curves and corona power-mass
emission correlations. The author contends that improved recordkeeping
practices will mutually benefit both the operator and regulatory agency.
Strategic recordkeeping will permit the operator to effectively diagnose
restrictive performance problems, enabling corrective changes to be made on a
more timely and regular basis. For regulatory agencies, these records pro-
vide a means other than opacity to evaluate the compliance status of the
unit. V-I curves and corona power levels constitute the basis for evaluating
ESP operation and maintenance (O&M) levels, along with continuous particulate
emission levels. A fundamental characterization of ESPs is presented, limi-
ted to using organized electrical data as the guideline for behavior and
performance.
INTRODUCTION
Qualitative evidence recently acquired demonstrates a strong relation-
ship between ESP performance and recordkeeping practices.(1) The investiga-
tion evaluated several ESPs by classifying performance and recordkeeping
levels into five designated categories. A detailed inspection and file
review determined the performance and recordkeeping level assigned to each
source. Table 1 identifies the criteria used in this study to classify the
performance and recordkeeping levels. Figure 1 illustrates the results of
the classification and shows the strong relationship between performance and
recordkeeping levels. Note that the correlation applies across the range of
recordkeeping/performance levels and industrial source categories studied
(i.e., utilities, portland cement, arid kraft pulp industries). The conclu-
sions drawn by the author are that a relationship exists between performance
and recordkeeping at most sources and that this relationship becomes causal
when records are used for diagnostic: purposes. These conclusions are sup-
ported by the author's experience with EPA's mobile ESP.
STRATEGIC RECORDKEEPING
Strategic ESP recordkeeping practices consist of obtaining, organizing,
and comparing transformer-rectifier (T-R) set voltage and current levels.
The initial collection of this electrical data begins with the design speci-
fications and the set of air load V-I curves conducted during equipment check
out. The V-I curves and corona power levels experienced and collected during
tne initial performance test will constitute the technical base for initial
252
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and continuous, compliance determinations. Continued collection of this
voltage-current data during air load tests and regular operation will con-
tinue to serve as the measure of equipment readiness and performance. Thus,
a complete ESP recordkeeping package consists of electrical data collected
from all phases of equipment design, initial check-out and performance test-
ing, and continued operation and maintenance periods. Both V-I curves and
corona power levels are the supplemental means of an ESP evaluation, availa-
ble for common use by operators, regulators, manufacturers, and consultants.
INSTRUMENTATION AND KEY PARAMETER RECORDKEEPING
The most important ESP parameters for regular recording are the second-
ary electrical levels. The secondary voltage and current readings for each.
transformer-rectifier (T-R) set should be logged at least once per shift, and
spark rate meter levels should also be recorded. Even though primary elec-
trical meters are more commonly used, secondary meters are now being recom-
mended by vendors,(2) enlightened users,(3) and consultants.(4) Secondary
metering is preferred since it directly measures the electrical levels to the
discharge wires; primary meters monitor the electrical levels fed to the T-R
sets, and obscure the diagnosis of common problems within the unit. Other
essential data sets to be regularly logged are provided in reference 2, and
include source operating data, fuel analysis, ash analysis, electrode clean-
ing equipment data, ash removal system data, internal component inspection.
data, and replacement parts log.
RECORDKEEPING - A MEANS OF MINIMIZING MAINTENANCE
Two key engineering tools can be incorporated into a maintenance and
recordkeeping program to improve ESP performance with minimum manpower re-
quirements. These two tools are 1) the voltage-current curves and 2) the
corona power-emissions correlation.
The key maintenance tool is the V-I curve. The characteristic profile
of the V-I relationship can be used during off-line (air load) and on-line
(gas load) conditions to understand the behavior of an ESP. It will serve as
an "eyeball" to ESP operators by graphically illustrating the conditions of
the internal wires and plates. Interpretation of V-I curves does not require
extensive training, and it will accomplish the following: 1) assure proper
operating status, 2) define high-voltage power loss from the T-R set to the
internal bus bars, 3) indicate short or open circuiting in bus sections, 4)
indicate effective changes in discharge wire size, either wire shrinkage or
ash buildup, 5) indicate alignment problems between wires and plates, 6)
indicate excessive deposits on collection plates, 7) indicate sharp edges on
plates, baffles, 8) indicate air inleakage, 9) indicate ash buildup into the
energized region, and 10) indicate changes in gas composition, temperature,
resistivity, conditioning agents, space charge effects and gas through-
put. (4,5)
A V-I curve can be obtained in less than 5 minutes, since a minimum of 4
voltage-current data sets is sufficient to map a curve. The corona initi-
ation point and the critical operating limit need to be determined, along
with at least two intermediate points. The controller needs to be put in the
253
-------
manual, and not the automatic, mode. The corona initiation point is deter-
mined by gradually energizing the T-R set until a detectable secondary cur-
rent level is achieved. Generally, corona is initiated in the range of 16 to
22 kV. Record the secondary voltage and corresponding secondary current
level. Continue to incrementally energize the field in increasing power-
levels and record the respective voltage and current levels at a minimum of 3
more points. As each energization level becomes stable, the electrical
readings are recorded. Any of three critical limits will determine the
maximum corona point achievable for the prevailing conditions: 1) T-R set
current limit, 2) T-R set voltage limit, and 3) spark limit. Note and record
the limiting case. A standardized form with electrical data formating and a
grid with voltage and current graduations should be used to expedite this
exercise (see reference 2).
Because of the complexity of ESP units, a staged troubleshooting ap-
proach is necessary to isolate conditions and to assure that each element is
operational. Air load V-I curves provide the first set of data necessary for
troubleshooting; an ESP before it goes on line. A comparison of air load V-l
curves taken after an outage with those taken during a time of suitable
credibility (i.e., initial installation), one can assess the operational
status of an ESP. Reasonable agreement between the reference and outage air
load V-I curve is evidence that the particular field is fully operational.
Lack of reasonable agreement between the curves is evidence that a problem
exists. The compilation and comparison of air load V-I curves for each T-R
set in the ESP system provide evidence as to which fields are ready and which
need attention. Figure 2 presents a series of air load V-I curves. Each
shows reasonable agreement with the other with the exception of field 3,
which shows a secondary power leakage problem. With reasonable experience or
training one can determine the nature of the problem by interpreting the
deviant character of the V-I curve.
The air-load procedure includes: 1) preparing the ESP system for regu-
lar operation, 2) providing a nominal level of ambient airflow through the
ESP, 3) placing the controller in the manual mode, 4) energizing each T-R set
and recording voltage and corresponding current levels over the achievable
range of electrical operating conditions, 5) graphing the tabulated secondary
voltage-current data sets, and 6) comparing the graphed secondary V-I results
for each field (or T-R set) with a) the other fields (under the same environ-
mental conditions) and b) the V-I curves taken in the past (under similar
environmental conditions). Elaboration of this sequence of activities and
their significance is contained in reference 1. It is strongly recommended
that operators follow the manufacturer's procedures during this exercise.
Substantial levels of ozone will be generated from corona formation during
air-load measurements, and the ozone needs to be safely vented before reen-
tering the unit.
Figure 3 depicts the theoretical relationship between air load and gas
load V-I curves. The uppermost curve, labelled "no mass loading," represents
an air load V-I curve in that it describes the V-I relationship without the
presence and effect of particulate. The middle V-I curve represents at
outlet field voltage-current relationship. The bottom curve represents an
inlet field V-I profile. Note the progressive shift in the V-I curves
254
-------
resulting from the relative amount of particulate flux experienced for these
three conditions. Particulate flux is equivalent to the surface areal rate
of particulate and is dependent on particle size distribution and gas
throughput levels. Generally speaking, then, the air load V-I curves will
resemble gas load curves, but typically will be shifted to the left because
cf the absence of particulate flux.
One method of checking gas load V-I curves is the same as that used for
air load curves (i.e., compare the reference V-I curve with the one in ques-
tion). Another method consists of common graphing of the V-I curves for each
ESP field, as 'shown in Figure A. This figure shows a series of V-I curves
taken during normal operation of a cold-side ESP treating high sulfur fly
ash. Note the progressive shift in the V-I curves resulting from the rela-
tive amount of particulate flux experienced for the three fields. Also note
the gradual decrease in the operating voltage and the gradual increase in the
current density from inlet to outlet. The slopes and sequences of these V-I
curves provide evidence that this ESP is operating and performing properly.
Deviations from these slopes and sequencing are evidence that the respective
field is experiencing some kind of trouble. Again, one can interpret the
problem from the nature of the deviant V-I curve.
This organized'approach to the use of air load and gas load V-I curves
can serve as aa important part of an O&M plan for any ESP and will apply to
all manufacturer types and vintages. Note, however, that the V-I curves in
this report demonstrate the general use of this approach. The practical use
of this approach requires obtaining site-specific and manufacturer-specific
V-I curves. Once this V-I approach is integrated into regular O&M plans, it
can be used to prioritize the fields warranting attention before an outage.
It will provide evidence as to which fields need repair and which fields are
operationally sound.
CORONA POWER - EMISSIONS CORRELATION
Now that voltage and current levels are realized to provide evidence of
performance for each field, a second engineering tool, corona power, can be
used to indicate the particulate removal performance level of the total ESP
system. Corona power is a measure of the presence and intensity of the
electrical energy effectively used in the precipitation process. Effective
use of corona power excludes secondary power leakage levels and reverse
corona conditions, both definable from V-I curves. Corona power is the
product of the average voltage and ave;rage current from all T-R sets. Corona
power density is related to collection efficiency through the equation:(6)
n = l-e-°-°6kl(VV) (Eq. 1)
where
n = collection efficiency
k = empirical parameter; for fly ash, typically 0.5 to 0.7
255
-------
V = corona voltage, volts (secondary voltage)
avg
I = corona current, amps (secondary current)
P = (V
c avg avg
P /V = corona power density, watts/ 1000 acfm
For a multifield precipitator, P is the sum of the individual corona
power levels for each T-R set. Figure 5 shows actual performance results on
ESP efficiency through the use of corona power density levels from many fly
ash studies. Emission levels have been correlated with ESP collection effi-
ciency to illustrate that corona power density levels are directly indicative
of emission levels. Note, however, that the numbers in Figure 5 are purely
illustrative and do not represent all fly ash cases. Again, site-specific:
and manufacturer-specific data would have to be collected to correlate corona
power density levels with specific levels of ESP fly ash emissions. The
corona power density relationship wit.h removal efficiency is not limited to
only fly ash collection, as characteristic relationships have been found for
other industrial applications. (7) These industries include pulp and paper,
cement, municipal incinerators, and steel source categories. As continuous
compliance and recordkeeping practices are implemented, a corona power-
emission level relationship could become a viable method of accounting for
continuous ESP performance levels in most industrial source categories.
CONCLUSION
Strategic recordkeeping of voltage and current data has been demon-
strated to be an effective method to characterize and diagnose ESP behavior.
Voltage-current data collected and organized into V-I curves and corona power
density units are the supplemental tools to characterize ESP O&M and perform-
ance. Benefits to the operator and regulatory agency can be realized as this;
methodology is practiced and understood.
ACKNOWLEDGEMENTS
The author needs to acknowledge that the entirety of this report is
referenced literature, merely compiled and limited to 10 pages. The princi-
pal investigators behind this material are present or previous members of
Southern Research Institute and Research-Cottrell, Inc., partially repre-
sented by the authors listed in the endnotes.
256
-------
ENDNOTES
1. Schliesser, S. P., and J. R. Richards. Development of Guideline Docu-
ment for State Operating and Maintenance Recordkeeping Programs (draft),
December 1980.
2. Bibbo, P. P.. and P. Aa. Increasing Precipitator Reliability by Proper
Logging and Interpretation of Operational Parameters - An Operator's
Guide. In: Second Symposium on the Transfer and Utilization of Particu-
late Control Technology, Vol. II, Electrostatic Precipitators. EPA-600-
/9-80-039b, September 1980. pp. 219-241.
3. Raymond, R. K. Electrostatic Precipitators - Electrical Problems and
Solutions. In: Second Symposium on the Transfer and Utilization of
Particulate Control Technology, Vol. II, Electrostatic Precipitators.
EPA-600/9-80-039b, September 1980. pp. 173-188.
4. McDonald, J. P., and A. H. Dean. A Manual for the Use of Electrostatic
Precipitation to Collect Flyash Particles. EPA-600/8-80-025, May 1980.
5- Banks, S. M. , J. R. McDonald, and L. E. Sparks. Voltage-Current Data
from Electrostatic Precipitators Under Normal and Abnormal Conditions.
In: Proceedings: Particulate Collection Problems Using ESP's in the
Metallurgical Industry. EPA-600/2-77-208, October 1977.
6. White, H. J. Electrostatic Precipitation of Flyash. APCA Reprint
Series, July 1977. pp. 22, 23.
7. Oglesby, S., and G. B. Nichols. A Manual of Electrostatic Precipitator
Technology, Parts I and II, PB 196 380 and PB 196 381. August 1970.
257
-------
TABLE 1. CRITERIA FOR RECORDKKEPING AND PERFORMANCE LEVELS
Level of Recordkeeping
The air pollution control equip-
ment and fan systems are devoid
of monitoring instruments. No
operating records can be taken.
2. Air pollution control systems
have some of the necessary instru-
ments, however, it is difficult
to ensure compliance. These in-
struments are not always properly
maintained and some will be ino-
operative a large fraction of the
operating hours. Operating rec-
ords are not taken.
3. All the instruments considered
necessary to evaluate compliance
are available. Because these in-
struments are checked regularly,
most are operational at any given
time. Although operating records
are maintained routinely, they are
often incomplete.
4. All the instruments considered
necessary to evaluate compliance
are available. These instruments
are checked and calibrated on a
regular schedule, therefore, most
are operational and indicates
correct data at any given time.
Operating records are complete
and these are reviewed routinely
to identify possible compliance
problems.
5. Sophisticated instrument systems
useful for evaluating compliance
and optimizing performance are
available. These instruments
are checked and calibrated regu-
larly to ensure quality data. Op-
erating records are reviewed reg-
ularly to ensure compliance and
to optimize performance. A diag-
nostic repair log is maintained
for each ccn.trcl device.
Level of Performance
1. The air pollution control device
is in an advanced state of deter-
ioration. Excursions above mass
and visible emission levels are
probably frequent and substantial.
2. There are frequent excess emis-
sion incidents which are largely
preventable. Problems are not
corrected in a timely manner.
Nevertheless, the units are kept.
in compliance or near design lim-
itations a majority (>50%) of the
time by corrective maintenance.
Excess emission incidents are
relatively infrequent and at
least \ are due to "nonprevent-
able" factors. Units remain in
compliance or near design limi-
tations at least 90% of the oper-
ating hours and malfunctions are
quickly identified.
Air pollution control devices
remain in compliance or near de-
sign limitations a high percent-
age (>98%) of the time. Malfunc-
tions and/or upsets are generally
of the "nonpreventable" type
only.
5. Operation of control devices is;
optimized to levels well below
applicable mass and visisble
emissions requirements. Malfunc-
tions or upsets are very infre-
frequent and only due to unpre-
dictable, "nonpreventable" inci-
dents .
258
-------
LEVEL OF RECORDKEEPING
Figure 1. Relationship between performance and
recordkeeping for several ESP cases.(1)
35 40 45 50
SECONDARY VOLTAGE, kV
Figure 2. Examples of air load voltage-current curves
for an ESP off-line. (1)
259
-------
I I I I I I
_ INLET MASS LOADING " 9.16 X 1
-------
99.9
0.02
c
OJ
99 —
95 —
o
£ 90
o
o
50 —
100 200 300 400 500
SPECIFIC CORONA POWER, watts/1000 acfm
600
Figure 5. Efficiency versus specific corona power density
extended to high collection efficiencies, based on
field test data.(6)
261
-------
AN OPERATION AND MAINTENANCE PROGRAM FOR A
PHOSPHATE ROCK ELECTROSTATIC PRECIPITATOR
By: D. B. Rimberg, Ph.D.
North American PEMCO Inc.
P.O. Box 655
Bardonia, N.Y. 10954
ABSTRACT
An extensive investigation was performed on a weighted wire electrostat-
ic precipitator to improve its performance on opacity. The application was
on a phosphate rock fertilizer calciner. The program was designed to upgrade
precipitator performance without major investment in new pollution control
equipment. An extensive inspection, repair and replacement program was com-
menced to identify and rectify electro/mechanical problems. Through a samp-
ling and testing program, it was determined that resistivity conditioning
by moisture control was required. The program resulted in achieving compli-
ance with no capital equipment investment. Sampled grain loading were re-
duced by a factor of ten. A regulated preventive maintenance program was in-
stituted, thereby maintaining continuous mass and more importantly, opacity
compliance status.
INTRODUCTION
The principle purpose of the phosphate fertilizer industry is to convert
insoluble phosphate rock into water soluble phosphorus fertilizers for plant
uptake. Florida possesses major phosphate rock deposits and accounts for ap-
proximately 78% of the nation's rock fertilizer production, the western
states about 14%, the remaining from Tennessee and North Carolina.
Typically, phosphate fertilizer production initiates with crushing the
phosphate rock and mixing it with aqueous sulfuric acid to produce phosphoric
acid, insoluble calcium sulfate dihydrate (gypsum) and fluorine compounds.
This reaction is approximated by the equation:
2H20 + Ca3(P04) + 3H2S04-» 2H3P04 + 3CaSO + 2H 0
Water+Phosphate Ore+Sulfuric Acid-»Phosphoric Acid +Gypsum
The phosphoric acid produced is 30-32% P 0 . This acid is then used to make
various grades of fertilizers.
The precipitated gypsum is filtered from the acid, sluiced with recycled
pond water and pumped to a gypsum pond. Fumes from the attact vessel are
usually vented to scrubbers for fluoride removal before being passed to the
atmosphere.
When utilizing western rock, a preliminary processing step is required
before rock grinding, namely roasting (calcining). This process is necessary
to handle undesirable organic matter (2%-8% by weight). This organic matter
if not removed tends to stabilize a foam layer on the surface of the acid
reactors. The presence of the organic material also produces a slimy gypsum
262
-------
filter cake which is slow filtering and difficult to wash.
Calcining also supports the decomposition of carbonates which are pres-
ent in the rock. Reduction in carbonate concentration reduces the release of
carbon dioxide gas which would otherwise add to the foam problem.
Current practices in calcining allow for the roasting to occur at 1200°F
to 1600 F in a multi-stage fluid roaster. The fluid bed roasters are norm-
ally equipped with cyclone collectors to capture particles which are liber-
ated from the fluidized bed and returned to the process (Figure 1). However,
extremely small particles pass through the cyclone and require additional
collection equipment such as scrubbers or electrostatic precipitators. In
the present application, an electrostatic precipitator was employed to col-
lect cyclone throughput.
Problem Background and Troubleshooting Program
The subject electrostatic precipitator, although in compliance for mass
emissions, could not constantly comply with opacity regulations. (Intermit-
tent puffing from the stack was prevelant). Also, the precipitator often
exhibited excessive sparking and reduced operating voltage. An expensive
automatic voltage control system was installed and still the problem persis-
ted. A replacement electrostatic precipitator system was being considered as
a solution for an installed cost of $500,000 (1978 dollars).
Analysis of the problem was subsequently categorized into two areas:
(1) characterization of the contaminants outlet of the calciner, aftercooler
and electrostatic precipitator inlet and outlet: (2) electrostatic precipi-
tator equipment mechanical/electrical malfunction.
A multiphase program was implemented to diagnose the various problems.
The phases were divided in the following manner:
Phase I: Problem Identification
Phase II: Implementation
Phase III: Sampling & Testing
Phase IV: Preventive Maintenance
Equipment Description
The design specifications for the electrostatic precipitator employed to
control the calciner emissions are provided in Table I.
The precipitator was installed in 1966/1967 and subsequently became sub-
ject to State emission regulations rate and an opacity of 40% for existing
sources. (Needless to say, 1980 regulations are much more stringent).
Phase I: Problem Identification
General Observations/Interpretation^
The pretreatment simple cyclones and aftercooler cyclone were not signi-
263
-------
ficantly reducing particulate loading to the precipitator. This was appar-
ent from previously obtained particle size sampling data, (Table Test G)
which revealed particles approximately 50 percent by weight larger than 10
microns downstream of the cyclones. Accordingly, this size particle should
be easily removed by the existing cyclones.
Inspection of interconnecting material's handling system revealed that
the product elevator duct allowed ambient air into the system. Aside from
the duct handling particulate emissions from the conveyor system, the ambient
air with entrained moisture was suspected to promote sporadic condensation
with subsequent contaminant buildup in the fan and precipitator.
Previous information and onsite observations indicated correlation of
stream moisture and opacity. A major portion of the moisture entered the
stream through cooling water injection nozzles in the aftercooler (Figure 1) .
The moisture was believed to affect particle resistivity.
Frequent temperature changes in process were thought to be reaching dew
point in the precipitator.
Rappers'-Nine of the 17 rappers (vibrators) were inoperative, malfunc-
tioning, or missing. The complete rapper system contained many inoperable
components.
Timer-Rappers were not sequenced or timed properly.
Insulators^-One high voltage insulator was cracked.
Wire Frame Stabilizer-Loose insulation.
High Voltage Bus Ducts-Gasketing and several bolts on three bus duct
hatches missing.
Insulator Compartment Ventilation System-Contained air leaks and dirty
filters; blower was incapable of overcoming positive pressure in the precipi-
tator housing.
Additional Equipment Required-No temperature monitor was present at the
inlet of the precipitator.
Recommendations-
Observe stack opacity while manually controlling water injection.
Renovate, repair and replace old rappers.
Replace broken insulator.
Secure stabilizer insulators.
Install new gaskets and insulator compartment blower and filter.
Install thermocouple probe upstream of precipitator to determine if dew
point is reached.
Inspect and clean cyclones.
A sampling and testing program was devised to characterize the cyclones
and precipitator inlet and outlet streams. Parameters measured included
grain loading (ASME-WP50), particle size (impactor and electron microscope),
moisture grainmetric), temperature, opacity, and pertinent process variables.
A prerequisite in acquiring the data was to minimize sampling duration ("five
minutes or less) to permit observations of peak concentrations.
264
-------
Phase II; Implementation
ma
Rapper Units-Nine new rapper units were installed and adjusted. The re-
aning seven units were rebuilt and adjusted. One of the two gas inlet dis-
tribution plate rappers (which had been missing since the precipitator was
originally installed) was not replaced since previous operating experience
revealed no contaminant buildup and therefore the single existing rapper was
considered sufficient.
Rapper Mounts-All twelve of the plate rapper mounts were disassembled,
and reinstalled. Three worn anvils and pins were replaced.
The four wire frame rapper mounts were disassembled and cleaned. Four
new shaft insulators were installed. (It was suspected that these insulators
had probably never been inspected, cleaned or replaced since the precipitator
was installed). A new cap for one of the insulators was machined and instal-
led.
Rapper Timers-New contacts and cam followers were installed in the timers.
Cam timing and contact clearances were adjusted.
A new starting capacitor was installed in the motor drive circuit.
Insulators-All insulators were inspected, cleaned and coated with sili-
cone. Two insulators which could not be cleaned properly were replaced.
All insulator bushing gaskets were replaced.
Wire Frame Stabilizers-All four stabilizers at the bottom of the wire
frames were cleaned and securely fastened to the wire frames. New asbestos
pads were also installed.
Bus Ducts Insulator Housings, Hatches-The bus ducts and insulator hous~
ings were cleaned. New gasketing was installed on all hatches and all miss-
ing bolts were replaced; new studs were installed where required.
Insulator Compartment and Ventilating System-New air filters were in-
stalled. Heater and fan operation were checked.
Duct air leaks around the heater was repaired.
Air distribution ducting was unplugged and cleaned. Baffling at the en-
trance to the insulator housings was modified to provide less restrictions
to airflow.
Internal Inspection-An internal inspection of wires,, frames and housing,
was performed. All wires and other components were found to be intact.
The internal components of the precipitator were cleaned as required.
Temperature Sensors-Thermocouple probes monitoring precipitator inlet
and outlet temperatures were installed. A chart recorder and digital readout
were provided in the control room to continuously monitor the respective
temperatures.
Phase III: Sampling & Testing
To ascertain the effectiveness of the aforementioned mechanical service,
repair and replacement phase, a sampling and testing program was commenced.
At the outset, an airload test was performed to establish the baseline pre-
265
-------
cipitator operating conditions. Following this, the sampling and testing
program was initiated. These tests were designed to acquire inlet and outlet
particle size distribution by both inertial impaction and electron microscopy
methods. Also, sampling for grainloading, along the opacity observations,
were continuously performed during the entire sampling period.
The test program was initiated and evaluated for a given production rate
(Test A) and then at a higher rate (Test B). Opacity observations of the
frequency and duration of "puffs" were simultaneously recorded. To examine
the effect of aftercooler water injection, Test C was performed at Test A
production rate. The water injection rate during Test C was manually con-
trolled and maintained above lOgpm minimum while quantitative sampling was
performed. The results of these tests are shown in Table II. For comparison
purposes, previous sampling tests are also given in Table II.
To expedite particulate sampling, single point isokinetic samples were
extracted after the average flow rate was determined. Inlet and outlet samp-
ling was performed for five and twenty miiiutes respectively.
Sampling for scanning electron microscopy (SEM) particle size distri-
bution was performed by "in stack" membrane (0.30 micron), filters. Sampling
duration at the inlet was one second, and outlet twenty seconds.
Sampling and Testing Results-
Grainloading, Particle Size (Impactor)-Quantitative and qualitative re-
sults from Table II for Test C indicate an outlet concentration of 0.014 GR/
AFC and opacity less than 5% with an efficiency of 99.7%. These results
compared with previous outlet data (>. 109) GR/AFC) were the most gratifying
to date. The reason for this was primarily due to the manual control of the
aftercooler water rate and the recently completed electrostatic precipitator
service and maintenance program.
The apparent decrease in precipitator inlet particle size from 10.7
microns in Test G to less than four microns during Test A and C, reflected
the maintenance work performed on the cyclones. However, the corresponding
inlet dust load still was less than anticipated.
Since the variation of the production rates for Tests A and B were sig-
nificant, it was concluded that emissions reduction was strictly related to
improved precipitator performance. Generally speaking, Tests A and B showed
substantial improvement in precipitator performance compared with the pre-
vious Tests D-H given in Table III,
Particle Size (Scanning Electron Microscopy)-Since visibility or light
scattering from a plume is largely determined by geometric particle size (and
refractive index) it was deemed necessary to characterize submicron size dis-
tribution by SEE. in the range from 0.2-1.0 micron (in intervals of 0.2
microns; Table III). The cumulative frequency size distribution by number
and weight with their corresponding number (NMD) and mass median diameters
(HMD) and geometric standard deviation are given in Table III. Larger parti-
266
-------
cles (>1.0 micron) were not counted since they do not produce significant
light scattering and would also require numerous SEM's to be produced and
evaluated at low magnification.
The size distribution obtained from the SEM's regardless of their inlet
and outlet conditions, reveal a number medium diameter (NMD) range from 0.19-
.32 microns the data of which is given in Table III. These results are ex-
pected since electrostatic precipitators are relatively inefficient for col-
lection of particles of less than one micron. Since number concentration
measurements (particles per unit volume) could not be obtained because of the
difficulty in controlling inlet sampling time (approximately one second) a
valid comparison between submicron inlet and outlet number concentrations
could not be made.
The major value in acquiring the SEM's was to verify that the plume
opacity was produced by high numbers of submicron particles. One could
easily be mislead if the impactor data only was considered since size distri-
bution obtained in this manner give an outlet MMD of 1.2. microns and greater.
Critical Service Items-
The following items were critical to proper precipitator operation and it
was recommended that plant personnel check them regularly:
Rapper System (Weekly)-Check and adjust rappers in place at thirty per-
cent power (30%).
Check rapper shafts for freedom of movement where it passes through the
housing.
Check timer for burned contacts.
Insulators (when excessive arcing occurs)-Check all insulators for
cracks, excessive dust buildup (more than 1/8" thick), and arcing tracks.
(Be sure to check rapper rod insulators in insulator housings).
Check lower stabilizers.
Recoat insulators with silicqne after cleaning.
Vent and Heater System (Monthly)-Check heater for proper temperature.
Check air filters.
Check system for adequate airflow at insulator housings.
Bus Ducts (when open)-Be sure gasketing and bolts on all hatches are in-
tact.
CONCLUSIONS
Precipitator Capability
When properly serviced and maintained, the existing equipment was cap-
able of adequately controlling the calciner emissions within the environ-
mental requirements.
Calciner Liquid Flow Rates
To minimize the periodic "puffing" of the exhaust plume an automatic
267
-------
water control system on the aftercooler was installed. The controlled mois-
ture content of the airstream will increase the overall precipitator collec-
tion efficiency.
Temperature Monitors
The temperature monitors on the precipitator inlet and outlet aided the
operators in maintaining the optimum temperature in the precipitator required
for efficient collection. This also prevented moisture from condensing in
the precipitator.
Opacity
Plume opacity occurred when the airstream contained high concentrations
of submicron particles less than 0.32 microns.
268
-------
CYCLONE
FEED
CALCINER
WATER
INJECTION
CYCLONE
r
AFTERCOOLER
CYCLONE
ESP
TO ASH
STORAGE
PRODUCT
Figure 1. SCHEMATIC DIAGRAM OF CALCINER SYSTEM
269
-------
TABLE I. ELECTROSTATIC PRECIPITATOR - DESIGN SPECIFICATIONS
Normal Operating Conditions
Flowrate:
Temperature:
Pressure:
Inlet loading, approximate:
Gas velocity thru collector:
Retention time:
Type of suspended matter:
Estimated Operating Requirements
Draft loss (pressure drop from the
inlet to the outlet of the collec-
tion equipment, not including
nozzles):
Total connected load, base
offering:
Electrical characteristics:
Collection Equipment
Number of electrostatic
precipitators:
Number of cells per
precipitator width:
Number of fields per pre-
cipitator length:
Design pressure, positive:
Casing thickness:
Collecting surfaces -
Gas passages per cell-field:
Spacing of gas passages:
Surface size:
High voltage electrode diameter:
Collecting surface rappers per
cell-field:
High voltage system rappers per
cell-field:
Destribution device rappers, total:
Electrical Energizer and Control Equipment
Energizer sets:
Transformer ratings:
Rectifier circuit:
Rapper control panel:
70,000 CFM (nominal)
234 - 285 °F
Positive
6-7.5 gr/acf
3.26 fps
5.51 sec
phosphate dust
0.5" VWC
81 KW
440 v, 60 cy, 3
ph
15" VWC
3/16"
24
9"
9' x 20'
.1055"
2
2
1
50 KV 1200 MA
full wave
1
270
-------
TABLE n.
RESULTS OF SAMPLING
. FLOWRATE
LOCATION TEMP °F ACFM
MASS NO.
MOISTURE CONC. OUST LOAD MED. DIA. MED. DIA. PRODUCTION EFFICIENCY
(MICRON)* (MICRON)* RATE (TPH)
OPACITY NO. PUFFS DURATION
% m. SEC.
INLET
OUTLET
INLET
OUTLET
INLET
OUTLET
INLET
OUTLET
INLET
OUTLET
INLET
OUTLET
INLET
OUTLET
INLET
OUTLET
265^3
265i3
265-3
265^3
265i3
265i3
325
313
330
312
335
320
331
310
335
313
61940
65755
70120
65000
71000
-
63100
63600
56600
17
28
18.3
22.5
22.6
24.4
17.6
22.1
14.3
27.7
14.1
17.7
14.3
16.7
11.3
28.5
,
4.1
0.014
3.8
0.027
5.3
0,022
6.2
0.5
8.01
0.109
NA
0.192
6.430
0.107
4.590
0.121
2199
7.56
2160
15.2
3190
13.2
3454
278
4874
66.3
NA
103.8
3505
58.3
2227
58.7
4.0 (0.74)
1.2 (0.80)
2.7 (0.68)
1.8 (0.80)
4.0 (0.68)
1.2 (0.69)
NA
NA
NA
NA
NA
NA
10.7
NA
NA
NA
0.32
0.19 c
0.22
0.29 B
0.19
0.24 A
NA
NA D
NA
NA E
NA
NA F
NA
NA G
NA
NA H
99.7
<5 — 10 10 SEC
99.3
<10 . 30 10-30 SEC
99.6
<10 ~> 30 10-30 SEC
99.2
98.6
98.3 - - -
97.4
* HMD AND NMB OBTAINED BY EEH BELOW ONE MICRON ONLY
+ BY IMPACTOR
-------
TABLE III. PARTICLE SIZE DISTRIBUTION
TEST
- INLET
A
- OUTLET
- INLET
- OUTLET
KJ
•-J
- INLET
- OUTLET
NO %
CUM %
WT %
CUM %
NO %
CUM %
WT %
CUM %
NO %
CUM %
WT %
CUM %
NO %
CUM %
WT %
CUM %
NO %
CUM %
WT %
CUM %
NO %
CUM %
WT %
CUM 55
SCANNING
0.2
26.44
26.44
0.20
0.20
54.06
54.06
0.65
0.65
48.08
48.08
0.72
0.72
31.88
31.88
0.28
0.28
53.44
53.44
0.92
0.92
43.63
43.63
0.69
0.69
ELECTRON MICROSCOPY
0.2 - 0.4
26.44
52.88
5.29
5.49
22.10
76.16
7.19
7.84
28.02
76.10
11.25
11.97
33.15
65.03
7.79
8.07
28.07
81.51
13.09
14.01
32.67
76.30
13.90
14.59
0.4 - 0.6
28.81
81.69
26.68
32.17
11.72
87.88
17.65
25.49
15.93
92.03
29.62
41.59
19.49
84.52
21.21
29.28
10.80
92.31
23.31
37.32
17.29
93.59
34.04
48.63
0.6 - 0.8
10.85
92.54
27.56
59.75
6.89
94.77
28.46
53.95
4.87
96.90
24.83
66.42
8.20
92.72
24.48
53.76
5.13
97.44
30.38
67.70
3.68
97.27
19.91
68.54
0.8 - 0.10
7.46
100.00
40.27
100.00
5.24
100.00
46.06
100.00
3.10
100.00
33.58
100.00
7.29
100.00
46.24
100.00
2.56
100.00
32^9
100.00
2.74
100.00
31.46
100.00
NMF
MMD
4-
0.32
2.0
0.74
1.54
0.19
2.58
0.80
1.66
0.22
2.0
0.68
1.6
0.29
2.1
0.8
1.7
0.19
2.1
0.68
1.7
0.24
1.9
0.69
1.7
-------
ELECTROSTATIC PRECIPITATOR PERFORMANCE
WITH PULSE EXCITATION
by
Donald Rugg
Michael Durham
George Rinard
Denver Research Institute, Denver, Colorado
and
Leslie Sparks
Industrial Environmental Research Laboratory
Environmental Protection Agency
Research Triangle Park, North Carolina
ABSTRACT
A laboratory electrostatic precipitator was energized by pulse power
supplies. The voltage-current characteristics were measured under clean and
high-resistivity dust conditions. The results, which illustrate the
relationships between corona current and the peak and average voltages, are
shown. Charge-to-mass ratios, particle-size distributions, and mass
efficiencies were measured. The data were analyzed to determine the major
factors which account for the increase in mass efficiency for pulse
excitation compared to efficiencies obtained with dc excitation. The data
and the results of the analysis are presented.
INTRODUCTION
Pulse excitation, consisting of an average voltage with a pulse voltage
superimposed upon it, was applied to a laboratory electrostatic precipitator
(ESP). Measurements were made to obtain experimental data which would assist
in understanding and evaluating the basic concepts of pulse excitation.
The electrical characteristics of interest were the peak voltage,
average voltage, average current, and current distribution over the collector
plates These characteristics were measured at 150°C (300°F) under both
clean and high-resistivity dust (6 x 1012 ohm-cm) conditions The results
show the changes in the voltage-current relationship due to high-resistivity
dusts and also provide a basis for selecting the operating levels of peak
voltage, average voltage, and average current for optimum ESP performance.
Charge-to-mass ratios and mass penetration measurements were made to
determine the charging and collecting characteristics of the ESP wit.pulse
excitation. Also, a Meteorology Research Incorporated (MRI) Plant Process
Visiometer (PPV) was used to monitor the relative outlet opacity. These
273
-------
results were compared to measurements made using dc excitation in an attempt
to determine if improvement in efficiency was due to higher charge on the
particles or to higher field strength for particle collection.
DESCRIPTION OF PULSE POWER SUPPLY
A sketch of the pulse power supply is shown in Figure 1. The circuit is
similar to the ones described by Lausen [1] and Masuda [2].
The controls consist of a variable pulse repetition rate (PRR) of 0 to
110 pulses per second (pps) and a variable pulse amplitude of 0 to 55 kV. A
capacitor in the primary of the 1:50 step-up transformer is charged to a
voltage v which determines the pulse amplitude. The SCR switch is triggered
by a timfhg circuit which determines the PRR, and the capacitor is connected
to the pulse transformer for one cycle of primary current. Figure 2 (a)
shows that the primary capacitor discharges during the first half-cycle of
primary current and recharges during the second half-cycle. The output pulse
v is shown in Figure 2 (b). The output voltage increases during the first
ha"lf-cycle and decreases during the next half-cycle. This duration, which is
considered to be the pulse width, is about 220 us for one power supply and
about 180 us for the other.
The output pulse was capacitor-coupled to the corona discharge
electrode. A dc bias voltage, variable from 0 to 60 kV, was added to the
pulse voltage through a blocking diode. Therefore, the pulse power supply
permitted independent control over peak and average voltages and PRR.
ESP VOLTAGE-CURRENT CHARACTERISTICS
Pulse excitation consists of an average voltage with a pulse voltage
superimposed upon it. Measurements were made to determine the extent to
which the corona current can be regarded as consisting of two independent
components, one due to the pulse voltage, and the other due to the average
voltage.
Wire electrodes 3.18 mm (1/8-in.) in diameter were placed in the ESP at
a spacing of 22.9 cm (9 in.). Measurements were made at 150°C (300°F) for
both clean and dirty conditions. The average current vs. average voltage
(Vft/I.) curves were measured using dc excitation and pulse excitation. For
puTse excitation, the peak voltage, which is the sum of the pulse voltage and
the average voltage, was maintained at 60 kV and the PRR was set at 110 pps.
The results of these measurements are shown in Figure 3. For clean
conditions and dc excitation, the corona onset voltage was 26 kV. For clean
conditions and pulse excitation, there was corona current due to the pulse
voltage when the average voltage was only 5 kV. As the average voltage was
increased and the peak voltage was held constant at 60 kV, the current
increased until the average voltage was about 15 kV. This current increase
was probably due to the increase in time that the pulse voltage was above
corona onset. The current density remained constant at 12 nA/cm2 as the
average voltage was increased from 15 kV to 25 kV. This indicates that the
current was due to the pulse voltage and was independent of the average
274
-------
CONTROLS
PRR
0-IIOpps
PULSE
AMPLITUDE
0-55kV
T
SCR
SWITCH
50 M v0 ESP
t
{
BIAS
VOLTAGE
y
FIGURE I. PULSE POWER SUPPLY
500
400
^300
5 200
100
0,
0.05
ms
o ) Primary Capacitor Voltage
0.1
b) Output Vollage
FIGURE 2. PULSE POWER SUPPLY WAVEFORMS
275
-------
1.6
1.4
1.2
1.0
0.8
K3
•^1
ON
o
§ 0.6-t-20
-15
0.41
-10
0.2-
-5
-50
-45
-40
-35
-30
-25
CLEAN
DIRTY
ONSET OF CONTINUOUS
CORONA OR SPARKING
10
20
CORONA VOLTAGE, kV
30
40
FIGURE 3.
AVERAGE CURRENT vs AVERAGE VOLTAGE FOR 3.18mm (l/8-in.)WIRE
WITH/WITHOUT 60 kV PEAK PULSE.
-------
voltage, which was below dc corona onset. For average voltages above 25 kV,
the corona current increased rapidly as shown by the curve for clean
conditions. This indicates that the corona current was being sustained
between pulses by the average voltage. Occasionally, sparking rather than
continuous corona would occur when the average voltage reached 25 kV.
For dirty conditions and dc excitation, the corona onset voltage was
26 kV (the same as for clean conditions). However, as the dc voltage was
increased, the current increased abruptly, as shown in Figure 3. As the
voltage was reduced, the corona current did not cease until the voltage was
18 kV. This hysteresis in the V./I. curve indicated the presence of back
corona.
For dirty conditions and pulse excitation, the V./I. curve was similar
to the clean-condition curve when the average voltage was below 21 kV. It
appears that the current was due to the pulse voltage and not to the average
voltage. As Figure 3 shows, when average voltage was increased above 21 kV
and sparking did not occur, the current increased abruptly, indicating that
the average voltage was sustaining corona current between pulses. Also, the
hysteresis in the V./I. curve for dirty conditions and pulse excitation
indicates that back corona was produced and did not cease until the average
voltage was reduced below 18 kV. This was the same voltage at which corona
ceased with dc excitation.
The effects of reducing the PRR were observed. For average voltages
below the onset of continuous corona, the corona current decreased as the PRR
was decreased. However, corona current could be controlled by the PRR only
if the average voltage was maintained below the onset of continuous corona.
Current distributions on the collector plate were measured under dirty
high-resistivity conditions for dc and pulse excitation. A 0.279 m2 (3 ft2)
area on one collector plate was divided into 96 isolated cells 29 cm2 in area
and the current to each cell was measured. For dc excitation and an average
current density of 5 nA/cm2, there was no current on 90% of the collector
plate area and high current densities on a few cells. This indicates that
back corona was established on these localized areas. For pulse excitation
without continuous corona and at about the same average current density, the
current was uniform over the collector plate. When the average voltage was
high enough to produce continuous corona current, the additional current was
not uniformly distributed over the collector plate. This again indicates
that under pulse excitation, back corona was established when continuous
corona current was present.
The curves in Figure 3 show that the corona current can be regarded as
consisting of a component due to the pulse voltage and a component due to the
average voltage. When corona current was due to only the pulse voltage, the
current distribution was uniform and back corona did not exist for the high-
resistivity dirty conditions. However, if the average voltage was high
enough to sustain corona current between pulses, then it appeared that back
corona existed. With dust, the onset of continuous corona occurred at
average voltages of 18 kV to 26 kV, depending upon the amount of pulse corona
current. 277
-------
ESP CHARGING AND COLLECTING CHARACTERISTICS
Charge-to-mass ratio, particle size distribution, and mass penetration
measurements were made to determine ESP charging and collecting character-
istics of high-resistivity fly ash with pulse excitation. Since charging and
collection of particles may be a function of both peak and average voltages
[3], tests were run at two different average voltage levels to determine
their effect upon charging and collecting. The test was repeated using dc
voltage in order to make direct comparisons between the two types of
excitation.
The laboratory ESP consisted of one 22.9 cm (9 in.) wide channel, which
was 1.22 m (4 ft) high and 4.88 m (16 ft) long. The corona electrodes were
3.18mm (1/8-in.) wires, spaced 22.9cm (9 in.) apart, and the total
collector plate area was 11.9 m2 (128 ft2). The gas velocity was 2 m/sec
(6.65 ft/sec), which resulted in an SCA of 21 sec/m (107 ftVlOOO acfm).
Mass loading and impactor measurements were made across the inlet and outlet
of the ESP. These measurements were made at three sampling ports (top,
center, and bottom) at each location. Also, the charge and mass were
measured at a center port located 1.22 m (4 ft) upstream from the outlet
sampling ports. Mass penetration, inlet and outlet particle size distribu-
tion, and Q/M ratio were determined from these measurements.
The experimental results of the three tests are listed in Table I. In
all three tests, the dust at the inlet had a mass median diameter of 4.9 [im
and a geometric standard deviation of 3. In Test No. 1, the peak voltage was
set at 60 kV, which was slightly below the sparking voltage; the average
voltage was set at 20 kV, which was below the onset of continuous corona or
back corona; and the current density was adjusted to 8.4 nA/cm2 by the PRR.
The measured Q/M was 19.6 uC/g and the mass penetration was 0.118. The
modified migration velocity, iu., was 0.22 m/sec. Several investigators [4, 5]
consider the empirically derived ID. to be a measure of ESP performance, and
ratios of to. are referred to as improvement factors.
Test No. 2 was the same as Test No. 1, except the average voltage was
reduced from 20 kV to 15 kV. The Q/M ratio was 17.6 pC/g, which was 10% less
than in the first test. The mass penetration of 0.115 and modified migration
velocity of 0.22 m/sec were essentially unchanged. The mass median diameter
of the particles at the outlet was 2.5 urn compared to 1.75 urn in Test No, 1.
In part, this difference was probably a result of making only one impactor
measurement at each of the three outlet sampling ports during a test. The
effects of lowering the average voltage were not large enough to be deter-
mined from the results of Test No. 1 and Test No. 2.
In Test No. 3, dc excitation was used. The average voltage was 27.6 kV
and the current density was about 9 nA/cm2. This operating point, and the
average voltage and current operating points for the first two tests, are
shown in Figure 3. The dc operating point was kept near the increasing
voltage V./Ift curve by manually decreasing and then increasing the voltage
whenever the current rose above 12 to 14 nA/cm2. This procedure kept the
outlet opacity at a minimum level. Although the average voltage was higher
278
-------
TABLE I: EXPERIMENTAL RESULTS
Test No. 1 Test No. 2 Test No. 3
din, (jm 4-9 4.9 4.9
°in 3.0 3.0 3.0
V , kV 60 60
VA, kV 20 15 27.6
JA, nA/cm2 8.4 7.6 8.9
SCA, sec/m 21 21 21
Q/M, nC/g 19.6 17.6 6.0
Mout/Min °-118 °-115 °'248
uik*, m/sec 0.22 0.22 0.093
dQut, [am 1.75 2.5 3.0
"out 2'° 2"4 2'7
Resistivity = 6 x 1012 ohm-cm
*w, = [In (M ,-M. )]2/SCA
k out in
than during the two pulse excitation tests, Q/M was only 6.0 pC/g, the mass
penetration was 0.248, and 10. was 0.093 m/sec. The outlet particles had a
mass median diameter of 3 urn, which was larger than in the first two tests.
The larger size particles were expected since the mass penetration was
larger. In comparison to dc excitation, the improvement factor for pulse
excitation was 2.36.
The effect of operating with the average voltage above the onset of
continuous corona was determined by observing the PPV output which is a
relative measure of the outlet opacity. Initially, the average voltage was
set at 27 kV and the pulse source was off. Then a 25 kV pulse was added to
the average voltage to produce a peak voltage of 52 kV and the outlet opacity
decreased. The peak was kept at 52 kV and the average voltage decreased to
10 kV. Again, the outlet opacity decreased. These observations indicate
that the best performance was achieved with pulse excitation when the average
voltage was below the onset of continuous corona.
The Q/M ratio depends upon the particle size distribution, ion density,
treatment time, and field strength. To assist in understanding this
relationship, Q/M ratios were calculated as a function of applied dc voltage
on the ESP for three different particle-size distributions, assuming constant
279
-------
current density and constant treatment time. The results are shown in
Figure 4. It appears that a dc charging voltage of 50 kV to 60 kV would
produce the same Q/M ratios that were measured in the pulse excitation tests.
This equivalent de-charging voltage was considerably higher than the average
voltage. The de-charging voltage of 27.6 kV in Test No. 3 should have
produced a Q/M ratio of 10 pC/g. Since the measured Q/M ratio was only 6
|jC/g, it appears that many particles were never charged or that particles
lost their charge through collection and reentrainment.
The ESP performance for various de-charging and collecting voltages was
calculated. The charge and penetration, as a function of particle size, were
determined using field and diffusion charging theory and the classical
Deutsch equation for collecting. The results were integrated to calculate
the theoretical Q/M ratio and penetration. The modified migration velocity,
u>. , was calculated from the theoretical penetration. The inlet size
distribution, current densities, and SCA were assumed to be the same as in
the experimental tests.
Column A in Table II shows theoretical results for charging and
collecting voltages of 20 kV. The calculated Q/M ratio was low and the
penetration was high in comparison to Test No. 1. This indicated that both
charging and collecting were better than for an ESP operating at 20 kV dc
without high-resistivity dust problems. The theoretical results for 60 kV
charging voltage and 20 kV collecting voltage are listed in Column B. In
comparison to Test No. 1, the calculated Q/M was high, indicating that the
effective charging voltage was less than the 60 kV peak voltage. The
calculated penetration was high, indicating that the effective collecting
voltage was higher than the 20 kV average. The dc conditions of Test No. 3
were used to calculate the values in Column C. The theoretical penetration
was lower than measured values. This indicates that the ESP performance was
low with dc excitation because of the high-resistivity dust.
TABLE II: CALCULATED ESP PERFORMANCE
FOR VARIOUS CHARGING AND COLLECTING VOLTAGES
din, pm 4.9 4.9 4.9
-------
26
24
22
20
18
16
P" 14
12
10
8
6
4
2
0
o
0.
0
10
20
I
30
kV
40
= 30pm
- 2.7
50
60
FIGURE 4. CALCULATED Q/M RATIOS FOR VARIOUS CHARGING VOLTAGES
281
-------
CONCLUDING REMARKS
Maximum ESP efficiency was achieved by operating with the peak voltage
slightly below sparking, the average voltage below the onset of continuous
corona, and the PRR at its maximum rate. Under these conditions, the corona
current was uniformly distributed over the collector plate and there was no
indication of back corona. However, when the average voltage was high enough
to sustain corona current, there were indications of back corona and the ESP
outlet opacity increased. Therefore, in evaluating pulse excitation, it is
important to know under which of the two average voltage conditions the ESP
was operating.
The improvement in efficiency with pulse excitation in comparison to dc
excitation appears to be due to a higher charge on the particles and a higher
field strength for particle collection.
REFERENCES
[1] Lausen, P.; Henrikson, H.; and Petersen, H. ; "Energy Conserving
Pulse Energization of Precipitators;: IEEE-IAS Conference,
Cleveland, Ohio; October, 1979.
[2] Masuda, S.; Obata, G.; and Hirai, J. ; "A Pulse Voltage Source for
Electrostatic Precipitators;" Proc. IEEE-IAS Conference, Toronto,
Canada; October, 1978.
[3] Masuda, S.; and Mizuno, A.; "Maximum Charge of a Spherical Particle
Imparted by Pulse Charging;" Proc. 1978 International Workshop on
Electric Charges in Dielectrics, Kyoto, Japan; October, 1978.
[4] Petersen, H. ; "New Trends in Electrostatic Precipitation - Wide
Duct Spacing, Precharging, Pulse Energization;" IEEE Cement
Industry Technical Conference, Toronto, Canada; May, 1980.
[5] Feldman, P.; and Milde, H. ; "Pulse Energization for Enhanced
Electrostatic Precipitation in High Resistivity Applications;"
Symposium on Transfer and Utilization of Particulate Control
Technology, Vol. 1, (Denver, CO; July, 1978); EPA-600/7-79-044a
(NTIS No. PB 295226); February, 1979.
282
-------
DEVELOPMENT OF A CHARGING DEVICE FOR HIGH-RESISTIVITY DUST
USING HEATED AND COOLED ELECTRODES
By: G. Rinard, M. Durham, D. Rugg, Denver Research Institute, Denver, CO
L. Sparks, U.S. EPA, Industrial Environmental Research Laboratory,
Research Triangle Park, NC
ABSTRACT
An efficient cooled-pipe charger/collector which is capable of control-
ling back ionization and allowing efficient charging of particles has been
developed. It has also been shown to be an excellent collector. Feasibility
tests were conducted, utilizing parallel heated-pipes and corona-discharge
wires placed in a plane normal to gas flow, to determine if the dust resist-
ivity, and thus back ionization, could be controlled by heating a small
collector surface area. The success of these tests led to the development of
a more practical design utilizing cooling on the collector pipes. Cooled
pipes are more practical for many applications since they do not require the
input of high quality heat. The results of the testing of the heated and
cooled electrodes that led to the present design are given.
INTRODUCTION
The electrostatic precipitator offers advantages in controlling parti-
culate emission for many industries. However, the operation of electrostatic
precipitators in collecting fine, high-resistivity dust is a problem. The
size of a standard Cottrell-type precipitator necessary for controlling these
problem sources of dust is often not cost effective. The most important
factor in the operation of a standard Cottrell-type precipitator is the
electrical resistivity of the dust collected. The most common problem
encountered in the use of Cottrell precipitators in industrial application
occurs when the electrical resistivity of the dust is too high (greater than
1011 Q-cm). In the presence of high-resistivity dust, the negative ions
produced by corona generation produce an excessive field in the dust layer
resulting in back ionization. Although the exact nature of back ionization
is not completely understood, the electrical characteristics produced and the
deleterious effect on particle collection are well known. Back ionization is
characterized by an operating voltage considerably lower and operating
current considerably higher than those obtainable under clean plate operating
conditions. Since back ionization is produced stably at a voltage lower than
that required for normal operation, effective uni-polar ionization is
greatly reduced. This, in conjunction with the presence of positive ions
produced at the plate, has an overall effect of greatly reducing the effi-
ciency of charging and collecting the dust particles. Back-ionization
effects can so overwhelm the operation of an electrostatic precipitator as to
make it effectively useless as a dust collector.
The electrostatic precipitator would become more practical for collec-
tion of high-resistivity dust if it could be designed to eliminate the
possibility of back corona being produced. A survey of the technology shows
283
-------
that this is the goal of most novel precipitator concepts (Bush, et al.,
1980; Gelfand, etal., 1980; Masuda, etal., 1978a; Pontius, etal., 1979).
These concepts rely on means that attempt to separate the charging and
collecting processes. The two processes may be separated and performed in
different parts of the precipitator, in which case the unit is usually
referred to as a two-stage electrostatic precipitator. The purpose of the
first stage is to charge, without collecting, the particles, thus avoiding
production of back ionization. The purpose of the second stage is to collect
the particles under conditions of high electric field and low current, again
avoiding production of back ionization. These two processes may also be
separated in time by means of varying the precipitator corona voltage
waveform. The high-voltage waveform used for this purpose is a DC voltage
with an impressed pulse of long or short duration (Feldman and Milde, 1979;
Lausen, etal., 1979; Masuda, etal., 1978b; White, 1952). This type of
waveform is applied to two or three electrode designs.
In order to study a concept originally investigated by Penny (1950,
1962) and White (1956-59 as reported by White, 1974), a precharger was tested
which consisted of parallel heated-pipes and corona discharge wires. These
initial tests were conducted to determine if the dust resistivity, and thus
back ionization, could be controlled by heating only a small (pipe) collector
surface area. The primary objective was to determine the characteristics of
a precharger when operating with high-resistivity dust but not in back
corona. The results were very encouraging in that not only were the parti-
cles charged to a high level, but a considerable quantity of the dust was
collected by this configuration. Further tests were conducted to optimize
the heated-pipe charger/collector and determine its practicality. These
tests, while encouraging, indicated that a considerable quantity of high-
quality heat was required for heated-pipe operation. Therefore, tests
were conducted with the same wire/pipe configuration except that the pipes
were cooled to control resistivity. For these tests the moisture content of
the test-gas stream was raised to levels normally encountered in flue-gas
streams. The results of the tests on both the heated- and cooled-pipe
charger/collector are given below. This work has led to an important concept
in prechargers. The parameters necessary for good particle charging are the
same as those necessary for good particle collection. Therefore, if the
precharger can be designed to control back ionization due to collected
high-resistivity dust, the overall collecting efficiency of the two stage-ESP
can be greatly enhanced.
HEATED-PIPE TESTING
Initial testing of the heated-pipe system occurred in the 0.472 m3/sec
(1000 acfm) EPA pilot precipitator in Room H-300 of EPA's Environmental
Research Center in Research Triangle Park, North Carolina. Two heated-pipe
systems were set up with one in the first section and the other in the third
section of the pilot-scale ESP. Each heated-pipe system consisted of two 6
cm (2-3/8 in.) pipes each containing two 1500 W electric heaters. The two
pipes were mounted onto the collector plates directly across from each other
in the front third of the section. The corona electrode consisted of a
single 0.32 cm (1/8-in.) or 0.16 cm (1/16-in.) wire aligned with the center
of the pipes. Two focusing electrodes consisting of 1.27 cm (1/2-in.) rods
284
-------
were placed 7.62 cm (3 in.) upstream and downstream of the wire. The purpose
of these electrodes was to focus the electric field in such a manner that all
of the current would go to the heated pipes and not to the unheated collector
plate.
The heaters were connected to a timer/control unit so that the duty
cycle of the heater could be varied. No thermocouple was mounted on the
outside of the pipe because it would interfere with the electrical conditions
of the system, and because it would not measure the temperature of the
outside surface of the dust layer that was of interest.
The laboratory-measured electrical resistivity for the dust used was
2 * 1012 fi-cm for the experimental condition. Figure 1 is a plot of clean
and dirty voltage current characteristics as a function of the internal
temperature of the pipes. These tests are for 0.16 cm (1/16-in.) corona
wire. Initially 0.32 cm (1/8-in.) wire was used but this produced only a
small operating range between the corona onset and the sparking voltages. As
can be seen from Figure 1, the clean curves all have about the same shape
except that as the temperature of the pipe is increased, the current
increases for a given voltage and the sparking voltage decreases. This can
be expected from the change in the air density in the vicinity of the pipes.
The unheated pipe, T = 165°C (330°F), displays the sharply rising character-
istics of back ionization.
Mass-concentration tests were run on the inlet and outlet of the precip-
itator to determine the effect of these improvements in electrical conditions
on collection efficiency. The precipitator was set up with the heated pipes
in sections 1 and 3 and parallel-plate electrodes operating at 40 kV in
sections 2 and 4. Three simultaneous inlet and outlet tests were run with
the pipes unheated and the average penetration was 31.2 percent. The pipes
were then heated to 595°C (1100°F) and seven tests were run, and the
penetration was reduced to 7 percent. The field strength for the pipe
section was 3.7 kV/cm.
Further testing was done with the pipe spacing increased to 27.9 cm
(11 in.) which is more representative of a multichannel unit with 6 cm
(2-3/8 in.) pipes on 22.9 cm (9 in.) centers. For this spacing the field
strength could be increased to 4.5 kV/cm. For these tests the overall
penetration was reduced to 3.8 percent. Charge-to-mass measurements were
made following the pipe section. The average of five tests was 7.22 Mc/8-
These measurements also indicated that each pipe section had a collection
efficiency of more than 50 percent.
After repeating the tests at Denver Research Institute's Cherry Creek
Field Site on a multichannel unit, attempts were made to reduce the input
power necessary to keep the pipes hot. Smaller pipes and various methods to
reduce heat loss were tried. None proved sufficiently successful to make the
heated-pipe concept practical. Another problem anticipated with heated pipes
is that they could exhibit the same deteriorating performance over a period
of time that is experienced in some hot-side precipitators.
285
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COOLED-PIPE TESTING
Because of the practical problems with heated pipes it was decided to
try to take advantage of the decreased resistivity on the cold side of the
resistivity curve. Super cold-side precipitators have been demonstrated
successfully in Japan (Drehmel, et al., 1979). In this case, the collecting
plates of the entire ESP are cooled by means of water-filled compartments.
The collected dust is removed from the collection surfaces by means of
mechanical scrapers since the water-filled plates cannot be rapped by conven-
tional means. This problem could be overcome using the wire/pipe design,
since the area of the cooled surface would be greatly reduced. The
cooled-pipe concept would have several advantages over the heated pipes if
both work equally well. The cooled pipes would be removing a low-quality
waste heat from the gas stream rather than adding high-quality heat to the
gas. The cooled pipes would also be operating in the region of surface-
controlled resistivity rather than bulk resistivity and would therefore be
more a function of the components of the gas stream than the bulk material of
the fly ash.
A water-pipe manifold and a cooling system were designed to test the
cold-pipe concept. The manifold consists of seven pipes spaced 22.9 cm
(9 in.) center to center welded to an upper and a lower header. Water enters
the bottom header, rises through the cooled pipes, and exits on the opposite
side of the upper header. Water temperature is measured at the inlet and the
outlet of the system in order to monitor the temperature drop through the
system and calculate the heat removed from the gas stream. Two separate
systems were built using 6 cm (2-3/8 in.) and 3.81 cm (1-1/2 in.) outside
diameter pipes.
The dust resistivity for these tests was the same as that used in the
experiments at EPA's Environmental Research Center. The dust resistivity at
cold-side temperatures is dependent on moisture content of the flue gas.
Water was sprayed into the system at a constant rate and wet-bulb/dry-bulb
measurements were made to determine the volumetric moisture content of the
gas stream entering the precipitator. This can be controlled in the test
unit from 0 to 14 percent. Most data were taken at 10-percent moisture,
which is typical of power plant flue gas.
A series of tests were run which included voltage-current character-
istics and charge/mass data for both sets of cooled pipes. The data for the
3.81 cm (1-1/2 in.) pipes are presented in Table 1, and the curves are
plotted in Figure 2 for three different inlet-water temperatures. With no
water in the pipes the VI curve is nearly vertical at about 20 kV. When the
water was added to the pipes and the inlet temperature was adjusted to
29°C (85°F), 38°C (101°F), and 47°C (117°F), the electrical conditions
improved and data all fell on the same curve. No clean-pipe data was taken
at this time but later measurements indicate that the cooled-pipe data lie
along the clean-pipe curve. The highest operating voltage, 49 kV, was
obtained for the intermediate temperature of 38°C (101°F). At 8.3°C (15°F)
below and above this temperature, sparking occurred at a lower voltage. When
operating with an inlet temperature of 29°C (85°F), the lower header and
287
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10
00
CO
-------
vertical pipes were dry but condensation was occurring on the upper header.
This was probably due to the fact that the upper pipe is in an area of
stagnant air flow. The condensate dripping from the upper pipe led to the
lower operating voltage at this temperature, and a spark was initiated each
time a drop of water fell from the manifold toward the high-voltage
electrode. At both of the other temperatures the collected dust on all pipe
surfaces was completely dry. It appears, therefore, that the cooled pipes
operate best at a temperature above the water dew point of the gas stream.
TABLE 1. OPERATING CHARACTERISTICS OF THE
3.8 cm (1.5 in.) COOLED PIPES WITH 0.16 cm (1/16-in.) WIRES
Tin
°C
29
39
47
(°F)
(85)
(102)
(117)
V
kV
42
46
42
I
mA
4
3
6
.3
.9
.5
Q/M
MC/g
3
4
3
.7
.3
.6
m/v
g/m
1
0
1
3/min
.00
.91
.12
Heat
Out
W/m3/min
15
15
17
.5
.5
.0
The data for the 6.0 cm (2.375 in.) cooled pipes, given in Table 2, is
similar to that for the smaller ones. The VI curves are given in Figure 3.
Without cooling, severe back ionization, resulting in very high current,
occurs with operating voltages between 15 and 20 kV. Although no data were
taken at 29°C (85°F), the data at 4l.6°C (107°F) and 45.5°C (114°F) both fall
close to the curve for clean conditions, with the higher operating voltages
being obtained at 4l.6°C (107°F). For both sets of pipes the temperature
drop from the inlet to the outlet was maintained between 2.8 and 5.5°C (5 and
10°F). Comparing the data between the two sets of cooled pipes it can be
seen that (as with the heated pipes), although higher voltages can be
obtained with the smaller pipes, taking into account the increased gap
between the corona wire and the pipes, the larger pipes had the higher field
strengths.
TABLE 2. OPERATING CHARACTERISTICS OF THE
6.0 cm (2.375 in.) COOLED PIPES WITH 0.16 cm (1/16-in.) WIRES
Tin
°C (°F)
27 (80)
41.7 (107)
42 (108)
V
kV
40
42
32
I
mA
6.6
6.8
2.85
Q/M
MC/g
3.9
4.6
3.7
m/v
g/m3/min
0.66
0.75
1.00
Heat Out
W/m3/min
24.7
21.2
21.2
With the cooled pipes it was possible to operate at a voltage approxi-
mately 30 to 40 percent higher than with the heated pipes. However, the
289
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O TEMP. = 42°C(I07°F)
+ TEMP. =46°C(II4°F)
D TEMR =!49°C(300°F)
20 25 30
CORONA VOLTAGE, kV
Figure 3. Voltage-Current Characteristics of the 6.0 cm (2.375 in.) Cooled-Pipe Electrodes
-------
charge/mass values were not as high as those obtained at lower voltages with
the heated pipes. This cannot be explained at this time. The mass loading
following the cooled pipes was slightly higher, but the feed rate of dust was
much higher for these tests than for the hot-pipe tests. It should be noted
that the opacity monitors were much lower for the cooled pipes when the dust
feed rate was the same as for the heated pipes. This indicates that the
cooled pipes were better collectors than the heated pipes.
Besides the better operating conditions of the cooled pipes, the
low-quality heat removed from the gas stream was less than half the quantity
of the high-quality heat needed to be added to the heated pipes. The cooled
pipes take less than 1 W of thermal energy from each ft3 of air which has
an effect of lowering the flue gas temperature 1.0°C (2°F) per section of
cooled pipes.
EFFICIENCY TESTS WITH A SINGLE SECTION OF COOLED PIPES AND
HIGH-VOLTAGE PLATES
The purpose of this series of mass-efficiency tests was to determine the
collection efficiency of a single section of a precipitator with cooled pipes
as a charger/collector and high-voltage plates as a collector. The charging
section consisted of a set of seven 6 cm (2-3/8 in.) diameter pipes spaced
22.9 cm (9 in.) center to center with 3.18 mm (1/8 in.) corona wire
electrodes. The collector section consisted of seven collecting plates
spaced 22.9 cm (9 in.) alternating with six high-voltage plates. The nominal
plate size was 1.1 x 1.6 m (3.6 x 5.2 ft) for a total collection area
(excluding high-voltage plates) of 21 m2 (225 ft2). Dust resistivity at the
operating gas temperature was 1012 Q-cm.
The pipe voltage was set at 42-43 kV. The plates were operated at
approximately 2 to 4 kV lower than the point where back corona started. This
was approximately 48 kV. The results obtained were quite impressive. With a
specific collection area of less than 11 sec/m (55 ft2/1000 acfm), the
collection efficiency was 84.4 percent. This is especially good on a test
machine designed for testing mechanical characteristics and therefore didn't
have any baffles to prevent sneakage.
TESTING OF COOLED-PIPE CONCEPT ON ACTUAL FLUE GAS
After successful tests of the cooled-pipe charger/collector in the
laboratory, a small test unit was constructed for testing under actual
flue-gas conditions. The purpose of the unit was to determine if there was
any component in the actual flue gas which would prevent the cooled-pipe
concept from working as it did in the laboratory. Tests were made with this
"Tiny TEP" at the Coors Power Plant in Golden, Colorado, and at the Valmont
Station near Boulder, Colorado.
The chamber in the Tiny TEP is a 0.31 m (1 ft) cube. The corona wire is
3.18 mm (1/8-in.) in diameter and uses four cooled pipes 3.1 cm (1.5 in.) in
diameter with centers 11.43 cm (4.5 in.) from the corona wire. The corona
wire is connected to a negative high-voltage power supply with meters which
measure voltage and current. 291
-------
The results of tests under actual flue-gas conditions at the Coors Power
Plant are shown in Figure 4. The clean VI curve and the dirty VI curve with
the internal cooled-pipe temperature at 118°C (244°F) are shown. The
difference between the two curves shows that back corona occurs when the
pipes are not cooled. Sparkover voltages and current were measured as the
internal pipe temperature was varied. When the internal temperature of the
cooled pipe was 31°C (88°F), the VI characteristics were essentially the same
as if the pipes were clean, except sparkover occurred at about 49 kV as shown
in Figure 4. As the temperature was increased to 36°C (96°F), the current
and voltage at sparkover decreased. However, the sparkover point lies on the
clean VI curve which indicates that when the dust layer breaks down, a spark
(rather than stable back corona) results. At about 43°C (109°F) the current
at sparkover started to increase indicating that positive ions from back
corona were present. As the temperature was increased to 53°C (127°F) or
above, the sparkover point lies near the 118°C (244°F) dirty VI curve showing
that stable back corona was established on the collector electrodes. The
dust layer thickness on the cooled pipes affected the temperature of the
cooling water which was needed to operate the Tiny TEP at high sparkover
voltages and currents.
The test results at the Valmont Station were similar to those obtained
in the laboratory and at the Coors Power Plant. The Tiny TEP tests showed
that the cooled pipes produced the desired electrical characteristics under
actual flue-gas conditions. They also showed that the laboratory conditions,
with reentrained Coors dust, accurately simulate actual power-plant stack
conditions.
CONCLUDING REMARKS
The results of the above test program indicate that back corona can be
effectively eliminated in the pipe-type precharger by either heating or
cooling the pipes, the more practical device being when the pipes are cooled.
When back corona is eliminated, the pipes can be operated at field
intensities and current densities considerably higher than typical wire plate
ESP's. The charger also exhibits appreciable collection efficiency in excess
of 50 percent per pipe section.
REFERENCES
Bush, P.V., D.H. Pontius, W.B. Smith, and I.E. Sparks (1980), "Field
Evaluation of the SoRI-EPA Precharger-Collector System," presented at the
73rd Annual Meeting of the Air Pollution Control Association, Montreal,
Quebec, June 22-27.
Drehmel, B.C., C.H. Gooding, and G.B. Nichols (1979), "Particulate Control
Highlights: Recent Developments in Japan," EPA-600/8-79-031a (NTIS PB
80-148802), November.
Feldman, P.L., and H.I. Milde (1979), "Pulsed Energization for Enhanced
Electrostatic Precipitation in High Resistivity Applications," Symposium on
the Transfer and Utilization of Particulate Control Technology Volume 1
EPA-600/7-79-044a (NTIS PB 295226), February, pp. 253-274.
292
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UJ
1.6
1.4 -
I43°C GAS TEMPERATURE
-2.0 7% VOL. HUMIDITY
-y VI CURVE
* SPARKOVER VOLTAGE AND CURRENT
1.2-
UJ
tc. l.O
1C
o
<
O 0.8
K
o
u
-1.5
0.6
0.4
0.2
-1.0
-0.5
IO
kV/cm
2
I
20 30
CORONA VOLTAGE, kV
40
50
Figure 4. Effect of Water Temperature on the Sparkover Voltage of the Cooled-Pipe Electrodes
Operating on an Actual Flue Gas Stream.
-------
Gelfand, P.C., D. Norman, W.V. Piulle, H.W. Spenser, and O.J. Tassicker
(1980), "Results of High Intensity lonizer/Precipitator Evaluation at the
EPRI Test Facility," presented at the 73rd Annual Meeting of the Air
Pollution Control Association, Montreal, Quebec, June 22-27.
Lausen, P., H. Henriksen, and H. Petersen (1979), "Energy Conserving Pulse
Energization of Precipitators," IEEE-IAS Conference, Cleveland, Ohio,
October.
Masuda, S., M. Washizu, A. Mizuno, and K. Akutsu (1978a), "Boxer Charger - A
Novel Charging Device for High Resistivity Powders," Proc. IEEE-IAS Annual
Meeting, Toronto, Ontario, October.
Masuda, S., G. Obata, and J. Harai (1978b), "A Pulse Voltage Source for
Electrostatic Precipitators," Proc. IEEE-IAS Conference, Toronto, Ontario,
October.
Penny, G.W. (1950), British Patent 643,363, September 20.
Penny, G.W. (1962), Industrial Precipitator with Temperature Controlled
Electrodes. U.S. Patent 3,026,964, March 27.
Pontius, D.H., P.V. Bush, and L.E. Sparks (1979), "A New Precharger for
Two-Stage Electrostatic Precipitation of High Resistivity Dust," Proceedings:
Symposium on the Transfer and Utilization of Particulate Control Technology:
Volume 1. EPA-600/7-79-044a (NTIS PB 295227), February, pp. 275-285.
White, H.J. (1952), "A Pulse Method for Supplying High-Voltage Power for
Electrostatic Precipitation," Trans. AIEE, November, pp. 326-329.
White, H.J. (1974), "Resistivity Problems in Electrostatic Precipitation,"
J. Air Poll. Control Assoc. 24 4, p. 313, April.
294
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THE EVALUATION OF NOVEL ELECTROSTATIC PRECIPITATOR
SYSTEMS USING A TRANSPORTABLE PROTOTYPE
By: G. Rinard, M. Durham, D. Rugg, J. Armstrong
Denver Research Institute, Denver, CO
L Sparks, J. Abbott
U.S. EPA, Industrial Environmental Research Laboratory
Research Triangle Park, NC
ABSTRACT
A program is presently being conducted to advance the development of
economically feasible, two-stage electrostatic precipitators for collection
of high-resistivity dust. The objectives of this program are to: 1) evaluate
alternative precipitator designs, 2) optimize the downstream collector for
use with a precharger, and 3) evaluate the SoRI precharger on various sources
of high-resistivity dust. These goals will be achieved through the design,
fabrication, and testing of a transportable electrostatic precipitator (TEP)
on problem sources of high-resistivity dust. In order to determine alternative
precipitator designs for testing in the TEP, a program was undertaken to
investigate novel precharger and collector technology. The design specifi-
cations for the TEP and configuration for the first series of testing are
presented.
INTRODUCTION
Electrostatic precipitators have historically been the primary air
pollution control device for controlling particulate matter from coal-fired
boilers. Precipitators are used because they perform reliably and require
minimum operating and maintenance costs. However, as more industrial and
utility boilers were switched to coal and the burning of low sulfur coals
increased, problems arose in the operation of precipitators. The burning of
low-sulfur coals produces a high-resistivity fly ash (greater that 1011
ohm-cm). High-resistivity ash leads to back ionization which greatly reduces
the operating performance of precipitators. To compensate for this, it was
necessary to build precipitators many times larger than was previously required,
and the use of precipitators became less attractive.
The Particulate Technology Branch of EPA's Industrial Environmental
Research Laboratory at Research Triangle Park, NC, began performing in-house
research and began funding contracted research to develop an economically
feasible electrostatic device to collect high-resistivity dusts. From the
early stages of this research, it was apparent that the effort should be
directed toward developing a two-stage system in which the main functions of
charging and collecting were separated. The first phase of research was
directed toward developing a device to charge high-resistivity dusts. As
part of this program, EPA and the Southern Research Institute (SoRI) developed
a novel tri-electrode system to precharge particles before they entered a
collecting device. This precharger was tested by SoRI in the laboratory on
reentrained fly ash and in a pilot precipitator on a slipstream of a utility
boiler.
To advance the research on two-stage precipitation, EPA awarded a grant
to the Denver Research Institute. The main objectives of the grant were to:
295
-------
o Evaluate alternative precipitator designs.
o Optimize the downstream collector for use with a precharger.
o Evaluate the SoRI precharger on other sources of high-resistivity
dusts.
To attain these objectives DRI first undertook a program to investigate
novel precipitator technology. This involved searching the literature,
personal contacts with scientists and engineers working in this field, and
continuously reviewing other related EPA funded projects. Concepts that were
decided to be promising were then tested in the laboratory and in some cases
in the field. In order to thoroughly evaluate these alternative precipitator
designs, a testing program will be conducted. This program consists of:
o Design and fabrication of a transportable electrostatic
precipitator (TEP).
o Testing of the TEP on problem sources of high-resistivity dust.
The design philosophy of the TEP was to develop a system which allowed
for maximum flexibility, accuracy, and utility in the investigation of
advanced two-stage electrostatic precipitator concepts. The mobility of the
precipitator is important in order to be able to try these concepts directly
on various problem sources at widely spaced geographical locations. In
addition, the precipitator had to be large enough to provide meaningful
engineering data for scale-up to full-sized precipitators. To fairly evaluate
the novel precipitator design, its characteristics had to be compared with
those of a standard Cottrell design. The electrical parameters of the
collector segment of a two-stage unit may be considerably different than
those of the standard single-stage design. In particular the electric field
intensity should be higher, and the corona current lower than in the standard
single-stage design. The TEP was so designed that it could be reconfigured
from single-stage to two-stage operation.
DESIGN SPECIFICATIONS
A set of design specifications to define the parameter limits and opera-
tional characteristics of the TEP were first established. These specifications
were then used as guidelines in the precipitator design. Consideration was
given to the type of industry at which the TEP would be tested; the type of
precipitator technology to be tested; the physical size necessary for producing
data suitable for full scale-up; requirements for flexibility in reconfiguring
the TEP to different precipitator technologies; practical operating pressures
and temperatures; durability; safety; and ease of operation. The specifications
established are:
o The TEP precharger (PC) and collector sections are of modular
construction for ease of shipping and for flexibility in section
configuration at various test sites. All disassembled components
of the TEP are of a size suitable for transporting on standard
flat-bed trailers.
296
-------
o The high voltage electrode and collector plate assemblies of the PC
and collector sections are designed for easy installation, reconfig-
uration, and removal from the TEP.
o The collector sections will accommodate collector plates 1.5 m
(5 ft) long and 3.66 m (12 ft) high. The high-voltage supports are
designed to accommodate various corona-generating structures as
well as flat plates. The channel spacing of a collector section is
variable and consists of six channels at a typical 22.9 cm (9 in.)
plate-to-plate spacing.
o The precharger sections are sufficiently long to accommodate
different precharger technologies. The tops of the precharger
sections are independent and easily modified to accommodate the
various precharger technologies.
o Each collecting and PC section is a separate electrical section.
Power supplies and controls suitable for operation with all the
various technologies are: 1) for the collector section operating
with wire electrodes, a minimum of 50 kV and 100 mA; 2) in the
collector section with plates, a minimum of 100 kV and 10 mA; 3)
for the precharger section with pipe electrodes, a minimum of 50 kV
and 50 mA; 4) for the SoRI precharger grid, a minimum of 15 kV and
200 mA; and 5) specially constructed pulsing supplies for operating
collector sections with pulse excitation.
o The maximum TEP operating temperature is 427°C (800°F).
o The TEP operating gas flow range is 4.72-7.08 mVsec (10,000-15,000
acfm) with average gas velocities of 0.91-1.5 m/sec (3-5 ft/sec).
o At a 22.9 cm (9 in.) plate-to-plate spacing, the SCA per collector
section is 14.2 sec/m (72 ftVlOOO acfm) and 9.5 sec/m (48 ftVlOOO
acfm) for flow rates of 4.72 mVsec (10,000 acfm) and 7.08 mVsec
(15,000 acfm), respectively.
o All TEP components are so constructed to be able to withstand a
minimum negative pressure of 6.2 kPa (25 in. H20). A centrifugal
blower is utilized to overcome all pressure drops in the gas flow
system.
o Supplemental electrical heating is provided to maintain ducting and
precipitator temperatures during operation and to preheat the TEP
system upon start-up.
o Three 10.2 cm (4 in.) sampling ports are located on the downstream
side of each precharger section: one near the top, one in the
middle, and one near the bottom. Other ports for temperature
measurement and gas sampling will be provided as required.
o A portable sampling trailer is provided for the purposes of gas
sampling, particulate sampling, data acquisition, and data reduction.
297
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o A portable instrumentation trailer is provided for controlling the
TEP, automatically recording TEP operating characteristics, and
reduction of all TEP data.
o Since the TEP utilizes hazardously high voltages, safety interlock
systems and procedures have been established to eliminate any
electrical hazards to the operating crew or any other personnel.
TEP DESIGN
A formal Preliminary Design Review was held between the project officers
of EPA and appropriate DRI personnel. A comprehensive presentation of the
conceptual design alternatives was conducted and design recommendations
presented. Joint decisions were made concerning design philosophy, major
operational objectives, and data acquisition and processing. Work on the
final design was then started. The final design configuration is the result
of the evaluation of the new technology, site surveys, provisions for data
acquisition and processing requirements, operator safety and convenience, and
the specifications of operating parameters with the established design goals.
The main TEP assembly is presented in Figure 1 which shows the elevation
of the TEP unit including the inlet and outlet duct components. In this
drawing the TEP has four collector sections each preceded by a PC section.
Each collector section includes dust hoppers and an overhead compartment
which houses the high-voltage feed-throughs and hanger supports for plate and
corona frame assemblies. As stated above, the collector plates will be 1.5 m
(5 ft) long and 3.66 m (12 ft) high. Each collector section is 2.1 m (7 ft)
long. The final section will house a device to control rapping reentrainment.
Each PC section is designed so that it can be attached to either end of
a collector section or another precharger section. The precharger sections
are capable of accommodating various precharging concepts. These sections
also include hoppers and overhead compartments for rappers, hanger supports
for plate and/or grid assemblies, and HV feed-throughs. The precharger
segments are 0.91 m (3 ft) long.
The direction of gas flow in this drawing is from the left to the right.
Gas is slipstreamed from the source being sampled and is conveyed to the TEP
through a thermally insulated circular duct having an inside diameter of
0.61 m (2 ft). This duct is attached to the first TEP inlet cone segment
where the dust-laden flue gas begins to decelerate in a controlled manner.
The TEP entrance cone design has been established through air flow modeling.
The results of the modeling effort show that good quality gas flow which
meets the IGCI standards can be maintained within the full-size TEP using a
combination of inlet diverging cones having half angles of 15° and 20° and
two 40 percent open diffuser plates. Once the gas passes through the TEP, it
enters two 45° half angle converging cones which in turn are connected to a
0.61 m (2 ft) ID duct which returns the gas to the source being sampled. The
exterior surfaces of the inlet and outlet cones are thermally insulated. A
centrifugal blower is located in the return duct to overcome pressure drops
through the TEP and the delivery and return ducting. A bypass branch
connecting, the inlet and outlet ducting is located at the blower position.
An electric heater in the bypass branch is used to preheat the TEP during
298
-------
Figure 1. Elevation Views of the Transportable Electrostatic Precipitator.
-------
start-up to prevent condensation in the TEP. Valves are used to control the
gas flow through the TEP and to direct the gas through either the bypass
branch in a closed loop mode or to sample gas from the source and to return
it. Atmospheric air ports with control dampers in the closed-loop system
allow for rapid cooling of the system during shutdown.
A scaffolding support structure extends outward toward the front and
back of the main unit and is accessible by means of stairways. This structure
is more clearly shown by the end elevation (lower left). On the back of the
precipitator, commercial rolling scaffolding is erected for purposes of
sampling and access to the upper portions of the precipitator. The front
section of each collector section is accessible by means of doors as shown in
Figure 2. A specially designed dolly rides along guide rails on the scaffolding
support at the front of the precipitator. This dolly may be positioned in
front of each collector section with collector doors open. Fold-down rails
from the dolly are then placed in position to allow scaffolding riding on the
dolly to be moved into the collector section. This allows access into the
collector section for the purposes of installing and modifying collector
plate and corona electrode components. A cantilevered outboard support is
used for installing and removing the internal components of the precipitator.
All internal components are mounted on slotted track. With the doors open,
extensions of the slotted track may be installed and supported by the outboard
support. When installing the internal components of the precipitator, each
component is brought into position beneath the outdoor support by means of a
fork lift. The component is then attached to the support and moved into the
precipitator. The process is reversed when removing internal components.
Each PC and collector section has a separate hopper to minimize sneakage.
Further reduction in sneakage is provided by simple baffles. Rotary air lock
valves are used at the outlets of the hoppers so that collected dust can be
removed independently from each hopper while the TEP is operating. The
hoppers, which are thermally insulated, are equipped with dust level indicating
devices and vibrators. The hoppers are emptied by means of two screw conveyors.
Figure 2 shows the collector section assembly. The overall outside dimensions
of the collector assembly are 2.1 m by 2.1 m by 8.2 m (7 ft by 7 ft by 27 ft)
tall. The unit is constructed of standard structural steel components. Each
outside wall of the collector assembly contains 4 in. of internal fiberglass
insulation. The primary feature of the collector section shown in Figure 2
is the access doors. These doors are suspended by specially designed hinges
allowing the doors to close parallel to the sides of the precipitator in
port-hole fashion. This simplifies gasketing and sealing of the doors.
These hinges also allow the doors to open completely and lie flat along the
side of the precipitator in the open position. The doors are secured when
closed by means of quick release clamps along all sealing surfaces of each
door. Since the precipitator is designed for operation under negative pressure,
these simple door closures are sufficient. Sealing is accomplished on all
sealing surfaces of the doors by means of a heat resistant, covered, Inconel
mesh (tadpole) gasket. In addition the doors are restrained by means of a
rigid plate to prevent complete collapse of the gaskets. These types of
gaskets were chosen to provide the sealing necessary and yet allow for some
300
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misalignment due to fabrication of the mechanical components. All panels of
the collector section, as well as the rest of the TEP unit, are reinforced to
withstand a total negative pressure of 6.2 kPa (25 in. H20) and 44.7 m/sec
(100 mph) wind loading. Stress analyses have been conducted on all exterior
components to ensure that the TEP is structurally sound.
Figure 2 also shows the support mechanism for the high-voltage electrodes
and the collector plate. The voltage insulators are especially designed and
fabricated by Coors Porcelain of Golden, Colorado. High voltage is conducted
to the high-voltage carrier channel by means of the metal insulator rod.
Support for the collector plates is very similar to that for the high-voltage
electrode except that no high-voltage insulation is required. The collector
plate suspension is extended through the top of the precipitator in such a
manner that load cells may be used to measure the weight of each collector
plate and thus determine the total accumulated dust loading. The high-voltage
electrode and collector-plate carrier channels are so designed as to allow
completely variable spacing of the high voltage and collector electrodes.
The construction of the precharger section is very similar to that of a
collector section. The various components of the precharger section are
assembled by bolting them to the ends of the collector section or flow
straightening units. Access to the precharger sections is by means of the
doors on the collection sections and removable panels on the precharger
sections. This is necessary due to the geometric shape of the precharger
section. With all high-voltage electrode and collector plates removed from,
and the scaffolding inserted into, the collector section, the precharger
section on either side of this collector section is completely accessible.
The precharger assembly is designed to allow complete flexibility for the use
of various precharger concepts. The only component of the precharger assembly
requiring redesign for a new type precharger is the top section. This section
is easily removable from the rest of the precharger section. Except for the
shape, the hopper of the precharger assembly is identical for the collector
section.
As stated above, the TEP is designed to operate to temperatures of 427°C
(800°F). This will allow the system to be operated in either a cold-side,
149 to 204°C (300 to 400°F), or a hot-side, 371 to 427°C (700 to 800°F),
mode. In addition, the system is capable of operating at sites located at
sea level to altitudes of 1980 m (6,500 ft).
The rapping system which will be employed in the collector sections for
the collector plates and the high-voltage wire frames or high-voltage plates
will be series of hammers which strike the individual plates or wire frames.
The selection of the hammer system is based on the results of laboratory
tests which evaluated the effectiveness of using pneumatic impactors to rap
complete fields of dust laden plates versus the individual hammer rapping of
each plate.
The collection of reentrained dust is the reason for the provision of
having PC sections preceding each collector section. Dust from upstream
collector and PC that is returned to the gas stream due to rapping must be
recharged by downstream PC sections so that it can be effectively recaptured.
The TEP can be operated, however, with selected PC sections either de-energized
or empty. 301
-------
IT*
A
Figure 2. Side and Front Views of a Typical Collector Section.
302
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TESTING AT THE VALMONT POWER PLANT
Work on the task of selecting appropriate test sites commenced early in
the project. A survey of selected industries was made for determination of
design parameters for the TEP. Design parameters were selected which would
allow the operation of the TEP in virtually all industries except the cement
industry. The excessively high negative pressures encountered in this industry
imposed an unreasonable constraint on the design of the TEP.
Contact was made with officials of the Public Service Company of Colorado
(PSCo) concerning the possibility of the utilization of one of PSCo's power
generating stations for the first TEP test site. All of PSCo's plants were
considered and the 180 MW Unit 5 at the Valmont Station in Boulder, Colorado,
was selected. This is a base-loaded unit. Both in-situ and laboratory tests
have been made on unconditioned fly ash at Valmont. The ash resistivity at
cold-side temperatures is approximately 1013Q cm.
Site preparation at Valmont is nearly complete. The major portion of
the TEP has been constructed. Final assembly of the TEP at Valmont is
scheduled for July 1981. The slipstream at Valmont will be taken before the
preheater and cooled to cold-side temperatures by means of a heat exchanger.
This will allow very flexible control of the operating temperature of the
TEP.
The plan is to remain at Valmont for a series of evaluation and optimi-
zation testing. The first series of tests will consist of a SoRI precharger
followed by two collector sections with parallel plate electrodes, a second
SoRI precharger, again followed by two collector sections with parallel plate
electrodes, and finally a third SoRI precharger as the last TEP section. The
TEP configuration for the second series of tests will consist of replacing
the first and second SoRI prechargers with cold pipe charger-collectors. In
this manner a direct comparison will be made between the effectiveness of the
SoRI and cold pipe concepts. It is envisioned that two additional units of
whichever charger concept proves to be the better will be built in the future
for inclusion in the initially empty charger sections of the TEP located
between the first and second and the third and fourth TEP collector sections.
The final series of tests at Valmont will be conducted to optimize the
precipitator parameters.
FUTURE TESTING
The configuration of the TEP as established during the Valmont program
will be tested at various sources of high-resistivity dust. Present plans
are that the next two sites will be one more power plant and a steel mill.
Testing at each site will be long enough to collect data and optimize
precipitator performance characteristics for each source.
Further operation at these sources will be conducted to demonstrate the
technology for each application. During this phase of the program, transfer
of this technology to potential manufacturers and users will be pursued.
303
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ANALYSIS OF THE ELECTRICAL AND CHARGING CHARACTERISTICS
OF A THREE ELECTRODE PRECHARGER
By: K.J. McLean
University of Wollongong,
Wollongong. N.S.W. 2500, Australia.
ABSTRACT
The operation of the three electrode precharger is analysed using a
comprehensive set of electrical and charge/mass measurements. The electrical
measurements are made with clean and contaminated electrodes, smooth and
perforated grids, and for a wide range of grid and corona voltages.
Particular consideration is given to the magnitude and direction of the grid
current flow. It is concluded that biasing the grid reduces the back corona
component of the total current in the main gas stream for a restricted range
of voltages and that the main action of the biased grid is to suppress or
reduce the formation of back corona rather than to act as a collector of the
positive ions.
INTRODUCTION
One of the most serious limitations of electrostatic precipitators is
that their performance deteriorates when the particulate being collected has
a high resistivity. A phenomenon, commonly called 'back corona', is formed
on the deposited dust layer which degrades the precipitator's performance by
reducing the sparkover voltage, producing reverse charging positive ions,
distorting the electric field pattern and probably increasing particle re-
entrainment.
A wide range of techniques have been investigated to overcome this high
resistivity prolem of which one important group is the precharger (1,2,3,6).
In the precharger, the effect of back corona is minimised by either reversing
the field direction (1), introducing a biased third electrode to suppress
back corona (2), using high gas velocities to prevent particle deposition (3)
and reducing the resistivity of the ash on the collecting electrode by
changing its temperature (6).
One of these units is a pilot scale precharger, designed by Southern
Research Institute and installed at the U.S. Environmental Protection Agency's
Industrial Environmental Research Laboratory, Research Triangle Park N.C.
The unit is described elsewhere (2) and some of its overall performance
characteristics have been published (4).
The purpose of this paper is to establish a technique by which the
operation of this type of precharger may be analysed from measurements of the
304
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electrical parameters.
The specific results recorded in this paper are applicable only to this
precharger, to the particular high resistivity fly ash tested and other
operating conditions stated in this paper. However, the technique of
analysis described should be universally applicable and the basic mode of
operation for other units collecting different ashes can be expected to
follow a similar pattern.
CURRENT FLOW PATTERN
The main currents that can be expected to flow in the precharger are
shown in Figure 1.
v
T
t
/ 1
lc
NEGATIVE SUPPLY
PRECHARGER WALLS
"I
'9 \ GRID
Vg"P^
hb
GROUNDED
PLATE ~f ^77 DEPOSITED DUST LAYER
Figure 1: Diagrammatic Representation of Currents Flowing
in Precharger.
305
-------
Where: Ic Total corona current measured by an external meter
Ig Total grid current measured by an external meter
Ic- Total negative ion corona current to the grid
Ix- Stray negative ion current
Ig- Corona negative ion current terminating on the grid
Ip- Corona negative ion current passing through the grid to
the plate
Ix+ Back corona positive ion current due to stray current
Ig+ Back corona positive ion current from grid
Ip+ Back corona positive ion current from the particle layer
on the plate
Ipg+ Part of Ip+ collected by the grid
Ipc+ Part of Ip+ which passes through the grid openings into
the gas space
Igb Grid to plate breakdown current
Igbc Proportion of Igb injected into gas space
Igbg Proportion of Igb collected by the grid
The resistance Rfo is necessary to provide an impedance path for grid current
when it flows from the supply to the grid. If this is not present, the grid
power supply loses control of the grid voltage level.
The voltages present are:
Vc Voltage of corona wire to ground
Vg Voltage of grid to ground
(Vc-Vg) Gas gap voltage
Some important current relationships are:
*§ = V + Jg+ - ^Pg+ + Xgbg) W
Ic = Ix- + Ic- + Ipc+ + Ig+ + Igbc + Ix+ (2)
It is of particular importance to note the direction of the current flow in
the grid circuit. If there is only corona negative ion current Ig- and back
corona off the grid Ig+, an ammeter connected in the circuit as shown will
give a positive reading. The presence of Ipg+ or Igbg will at first reduce
this value and then reverse the direction of the meter reading. Hence, the
sign and the direction of variation in magnitude of this grid current can be
used to determine which back corona currents are present.
The relative magnitudes of these currents will vary over a wide range of
values and in some instances, certain currents will be insignificant and may
be neglected.
EXPERIMENTAL RESULTS
Electrical Transparency
This is one of the most important parameters that affects the operation
of the precharger. It is defined as the ratio of the current passing through
306
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the grid to the plate, divided by the total current approaching the grid.
Since it is not possible to measure the plate current directly, the electrical
transparency is given by:
Ic - Ig
Ic - Ie
(3)
where Ie is an estimate of the current flowing to the smooth edges of the
grid. Measurements were made with clean electrodes at 300°F and the results
are shown in Figure 2. The characteristics show a dependence on current
density.
100
80
cc.
<
60
OL
\-
O
20
0.1 0.2 0.3 0.4
vg/(vc - vg)
0.5
0,6
0.7
Figure 2: Electrical Transparency.
A. Vc-Vg = 11 kV Ic
C. = 15 kV
130 yA B. Vc-Vg = 13 kV Ic = 370 yA
650 yA = 17 kV = 1000 yA
A careful set of laboratory scale measurements and a theoretical
analysis (5) shows that the electrical transparency for a grid of constant
optical transparency is a function of Eg/E0 and is given by:
If*
where: E0
K
tan
fig tairl
cot
the electric field just above the grid
the electric field between the grid and plate
constant
angle at which the field direction changes
307
-------
In an ideal case, all the results plotted with Eg/Eo as an abcessor should
fall on a single curve.
The reason for the electrical transparency curves of the precharger not
coinciding for all current densities is probably due to variations in the
values of Eo and Eg caused by the changes in space charge with current
density.
Smooth Grid Electrical Characteristics
The perforated screens of the precharger grids were replaced with solid
smooth aluminium sheets and the corona characteristics measured for both clean
and contaminated grids. One set of results are plotted in Figure 3, for
Vg = 5 KV.
3,0
10
11 12 13
GAS GAP VOLTAGE (Vc - vJ , KV
15
16
Figure 3: Total Corona Characteristics - Vg = 5 kV.
A. Clean smooth grid. B. Clean perforated grid.
C. Contaminated perforated grid. D. Contaminated smooth grid,
308
-------
Perforated Grid Electrical Characteristics
The perforated screens were refitted to the grid and the clean electrical
characteristics measured. Dust was injected with the grid biased as strongly
as possible so as to reduce the amount of dust deposited on the grid itself.
Conditions were allowed to stabilise and a range of electrical measurements
made. One set of typical results are plotted in Figures 3 and 4.
1500
1000
500
o:
o:
13
u
-1000
-2000
-3000
INCREASE DUE TO GRID PLATE
CIRCULATING CURRENT
•T-.
6 i 7
GRID VOLTAGE, Vn
GRID TO PLATE BREAKDOWN ZONE
Figure 4: Typical Total Corona and Grid Current - Vc-Vg = 13 kV.
A. Total corona current with clean electrodes.
B. Total corona current with contaminated electrodes.
C. Grid current with contaminated electrodes.
309
-------
The characteristics for other (Vc-Vg) values had this same general shape.
Once the grid-to-plate breakdown occurred, the circulating current could be
easily increased to about 10 mA and was independent of (Vc-Vg). This voltage
could even be reduced to zero and the breakdown current would still flow if
Vg is maintained. In all cases, the total corona current increased with the
magnitude of the circulating current. The total back corona current appears
to be controlled by grid biasing for (Vc-Vg) up to a maximum value which is
approximately 14 kV for the conditions of the test. At higher values (i.e.,,
16 kV) the back corona current is substantially higher than the negative ion
current.
Conditions were then established at ambient temperature to allow the
grid to become very dirty. The electrical characteristics were then measued
for various conditions at 300°F. A typical set of results are plotted on
Figure 5.
2000
1500
£1000
500
GRID VOLTAGE, Vg, KV
Figure 5: Typical Corona and Grid Currents for Very Dirty
Electrodes - Vc-Vg = 13 kV.
Charge/Mass Measurements
The Southern Research Institute probe was used to make these charge/mass
measurements. The input to the probe was located 50 mm off the centre line
of the middle electrode, halfway up the duct immediately following the
precharger. The total charge was measured by a 610 C, Keithley Electrometer
and samples were taken over a three minute period.
310
-------
In order to measure the effect of (Vc-Vg) and hence the relative
magnitude of the back corona current, the grid voltage was fixed at 5 kV and
Q/M measured for increasing values of (Vc-Vg). The results are shown plotted
in Figure 6.
Similar measurements were also made with the grids in a very dirty
condition corresponding to the electrical conditions which are also shown
plotted in Figure 6.
10 12 1H 16
GAS GAP VOLTAGE (Vc - Vg), KV
Figure 6: Variation of Q/M with Gas Gap Voltage - Vg
A. Moderately dirty grid.
B. Very dirty grid.
= 5 kV.
DISCUSSION
From these tests it may be concluded that the biased third electrode
placef c°lose To thf c^llectin-g plate reduces the magnitude of the back corona
compared with that in a conventional two electrode precipitator. This
conclusion is supported by the following:
(1) Comparison of the total corona currents of the contaminated smooth
and perforated grids as shown in Figure 3. For all values of
(Vc-Vg) the total current is less with the perforated biased grid.
(2) Variation of the total corona current with Afferent grid biases
as shown in Figure A. For a limited range of (Vc-Vg) and to a
voltage Vg, the total corona current is not much
311
-------
greater than the clean electrode negative ion current,
indicating a significant reduction in the generation of back
corona current.
(3) Variation of total corona current with grid bias for very
dirty grids, as shown in Figure 5.
(4) The Q/M measurements show that this ratio increases with
increasing magnitudes of (Vc-Vg) to a maximum at about 14 kV
and then begins to reduce. The turnover corresponds exactly
with the value at which the back corona current begins to be
a significant proportion of the electron current as shown in
Figure 3. Charging is significantly lower when the grids are
contaminated.
Although the formation of back corona can potentially take place from the
grid surface and the plate, a careful examination of the magnitude and
direction of the grid current, for a relatively clean grid, indicates that the
grid is not emitting a significant proportion of positive ion current nor is
it receiving a significant positive ion current from the plate. Hence, what
positive ion current is being measured by Ic, must be coming direct from the
plate and passing through the grid aperature to the discharge electrode;
following the same flux lines that bring in the negative ions.
When breakdown occurs between the grid and the plate, a substantial
current circulates in the grid loop. It is suggested that this breakdown is
initiated when the electrical transparency is high, about 80%, and some of
the positive ion back corona current is sufficiently close to the grid to be
captured by it. Once this occurs a low impedance path is generated and a
large current is circulated by the grid power supply.
No significant part of this current is generated by the incoming corona
negative ions. The measurements however do indicate that some proportion of
this current escapes into the gas space and flows to the discharge electrode.
This breakdown occurs just on one grid and it is not unreasonable to specu-
late that it is very localised.
CONCLUSIONS AND COMMENTS
For the successful operation of the three electrode precipitator as a
precharger it is necessary to carefully adjust the gas gap and grid voltages.
The tests show that there is a mode of operation in which the back corona is
suppressed and good charging of the inlet particles is possible.
An alternative application of the triode precipitator is to use it in a
hybrid system as the final collecting stage. Its main function would be to
provide a high collection efficiency zone which can charge and collect the
reentrained fly ash. The aerodynamic shielding and electric field pattern
produced by the grid should reduce any reentrainment when this last zone is
rapped.
312
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ACKNOWLEDGEMENT
This project was funded by the U.S. Environmental Protection Agency,
Contract No.68-02-3143. The authors are grateful for the assistance given
by G.H. Ramsey, B.E. Daniel and R.E. Valentine in carrying out the tests.
ENDNOTES
1. Masuda, S., Nakatani, H., and Mizuno, A. Boxer-charger, A Novel
Charging Device. (Presented at the EPA-Symposium on Transfer and
Utilisation of Particulate Control Technology, Denver, Colorado, 1979).
2. Pontius, D.H., Bush, P.V. and Smith, W.B. Electrostatic Precipitators
for Collection of High Intensity Ash. Environmental Protection Agency
Report No. EPA-600/7-79-189, August, 1979.
3. Air Pollution Systems, Inc. Development Program for an Ionizer-
Precipitator Fine Particle Dust Collection System as Applied to Coal Fired
Utility Steam Generators: Final Report, Vol.1: Technical and Economy
Summary. EPRI FP-291. Palo Alto, C.A. 1976.
4. Sparks, L.E., Ramsey, G.H. and Daniel, B.E. Collection of Fly Ash with
High REsistivity in a Pilot Plant Electrostatic Precipitator Preceded by
the EPA/SORI Precharger. Air Poll. Cont. Ass., 29: 745-7, 1979.
5. McLean, K.J., Herceg, Z. and Boccola, R.I. Electrical Transparency
of a Corona Triode. Jn. Electrostatics, 9: 211-222, January, 1981.
6. Rinard, G. , Durham, M. , Rugg, D. Development of a Charging Device for
High Resistivity Dust using Heated and Cooling Electrodes. (Presented
at the 3rd EPA-Symposium on Transfer and Utilisation of Particulate
Control Technology, Orlando, Florida, 1981).
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PARTICLE CHARGING IN AN ELECTROSTATIC PRECIPITATQR BY PULSE AND DC VOLTAGES
By: L. E. Sparks, G. H. Ramsey, R. E. Valentine, and J. H. Abbott
Industrial Environmental Research Laboratory
U. S. Environmental Protection Agency
Research Triangle Park, N. C. 27711
ABSTRACT
Measurements of particle charge as a function of particle radius
for dc and pulse energization were made at the exit of a pilot plant
electrostatic precipitator. A Milliken cell was used to make the measure-
ments. Measurements were made at three values of dust electrical
resistivity—low (2 x 10 ohm-cm), moderate (2 x 10 ohm-cm), and high
(2 x 10 ohm-cm). All experiments were conducted using a resuspended
flyash. In order to compare the charging characteristics of dc and
pulse supplies, the average current densities for both cases were kept
identical. The results are compared with theory and previous experimental
data. The data show that there is no difference in particle charge for
pulse and dc when the dc is operated without back corona.
INTRODUCTION
Pulse power for electrostatic precipitators has been offered as a
possible solution to the problems associated with collecting dust with
high electrical resistivity_in electrostatic precipitators. Petersen and
Lausen, Feldman and Milde, and others have presented data to show a
significant improvement in electrostatic precipitator performance for
pulse versus dc power supply.
Because pulse power appeared to have significant performance
advantages over dc, an experimental program was developed to investigate
pulse power in cooperation with Denver Research Institute.
Denver Research designed and built the pulse power supplies and then
delivered them to the Particulate Technology Branch of EPA's
Industrial Environmental Research Laboratory at Research Triangle Park,
North Carolina (IERL-RTP). All of the experiments were conducted in the
IERL-RTP in-house electrostatic precipitator.
The experiments discussed in this paper were designed to compare
the particle charging characteristics of pulse and dc when the electro-
static precipitator was collecting dust with high, moderate, and low
electrical resistivity. The results of these experiments are presented
in this paper.
EXPERIMENTAL EQUIPMENT
The experiments were conducted in a single-lane pilot-plant electro-
static precipitator located at IERL-RTP. The electrostatic precipitator
has been completely described by Lawless et al. so only a brief descrip-
tion will be given here.
314
-------
The electrostatic precipitator is shown in Figure 1. The electro-
static precipitator is a single-lane, four-electrical-section electrostatic
precipitator. For these experiments Sections 1 and 2, and Sections 3
and 4 were electrically connected so that only two power supplies were
needed to energize the electrostatic precipitator.
The pulse power supply was designed and constructed by Denver
Research Institute. The pulse height and pulse rate were adjustable
from 0 kV to about 50 kV and from 0 to about 110 pulses per second. The
pulse width was about 100 ysec. A plot showing the pulse shape and width
is shown in Figure 2.
A of the pulse power supply is shown in Figure 3. A capacitor in
the primary of the 50:1 step-up transformer is charged to a voltage V
which determines the pulse amplitude. The SCR switch is triggered by°a
timing circuit which determines the pulse repetition rate and the capacitor
is connected to the pulse transformer for one cycle of primary current.
The primary capacitor discharges during the first half cycle of the
primary current and recharges during the second half cycle.
The output pulse was capacitor coupled to the corona discharge
electrode system. A dc bias voltage, which was variable from 0 to 60
kV, was added to the pulse voltage through a blocking diode. Therefore,
the pulse power supply permitted independent control over peak and
average voltages.
For these experiments the pulse height and pulse rate were adjusted
to give the highest allowable current density at the plate that did not
give rise to sparking or back corona. The dc bias voltage was set below
the corona onset voltage. The exact conditions depended on the dust
resistivity and are given later.
The aerosol used for the experiments was flyash which was redispersed
using sandblast guns fed with a vibrating screw feeder. Previous experience
has shown that this is an excellent method of producing an aerosol.
MEASUREMENT APPARATUS
The charge and diameter of individual particles were determined
using a technique and apparatus developed and described by McDonald et
al. The technique consists of extracting a sample gas volume from the
ESP and directing part of the gas flow into a modified Milliken measurement
cell. A single particle is then isolated and its upward and downward
motion under the influence of a uniform electric field can be measured.
The particle charge and diameter can be determined by knowing the time
required to move up and down a given distance in the electric field.
Figure 4 shows a drawing of the apparatus inserted into an ESP.
The gas sample is extracted through 5 cm diameter tubing. Because the
technique is limited to particles with diameters less than 4 ym, isokinetic
sampling is not required. The tubing leading to the test chamber contains
a butterfly valve which controls the flow of aerosol into the test
315
-------
chamber. The valve is opened when a sample is acquired and then closed
while the measurements are being made. When the valve is open, the pump
is turned on, and an aerosol sample is obtained. When a sufficient
number of particles are in the measurement cell, the pump is turned off
and the valve is turned off. A very short time after the valve is
closed, particle motion due to the gas flow ceases and the motion of the
particles is controlled solely by the gravitational field, viscous drag,
and the electric field in the measurement cell.
Measurements are made only after all motion due to the gas flow has
ceased.
After the particle motion due to gas flow has ceased, the time
required for an individual particle to travel a known distance up and
down in the electic field is measured. Typically the up and down time
for a single particle is determined 3 to 4 times. A new particle is
then selected and the process is repeated. Eventually, the particle
concentration in the cell becomes very small, and a new sample is obtained.
Data from the Milliken experiment are reduced on a TRS-80 micro-
computer. The computer calculates the particle charge and diameter for
each measurement.
TEST PLAN
The experiments were designed to provide data on particle charge as
a function of particle diameter for dc and pulse under three conditions
of electrical resistivity of the dust—low resistivity (2 x 10 ohm-
cm),,, moderate resistivity (2 x 10 ohm-cm), and high resistivity (2 x
10 ohm-cm). The electrical resistivity was varied by changing the
operating temperature of the electrostatic precipitator. The low
resistivity runs were made at ambient temperature (23°C), the moderate
resistivity runs at 218°C, and the high resistivity runs at 150°C.
The high resistivity runs were made with matched current densities
at the plate. The current density was about 5 na/cm . Operation above
this current density resulted in back corona and poor performance for
both the pulse and dc cases. It was found that stable operation at this
current density allowed both the pulse and dc to operate in optimum
fashion.
The moderate resistivity runs were made again at matched current
densities at the plate. The exact current density to use was determined
by adjusting the pulse height and pulse rate to give the lowest reading
on the opacity monitor. The current density at the plate for this case
was 12 na/cm which was found to be the best operating point for the dc
also. The low resistivity experiments were conducted to determine if
pulsing significantly affected the charge on the particles either due to
the high pulse voltage or due to the pulse of ions produced by the
pulse. Consequently, the experiments were conducted at low current
densities similar to those used in the high resistivity experiments. By
conducting the experiments with low resistivity dust, we were able
316
-------
to compare the effects of pulsing without the confusing factors of back
corona that existed when high resistivity dust was used.
It was quite easy to operate the pulser at the desired current
densities for all cases. The dc was extremely difficult to operate at
the desired current density for the high resistivity case. Even with
extreme care, the dc tended to go into back corona at unpredictable
times. Whenever the dc went into back corona, particle collection was
reduced. The effects on particle charge are discussed later.
RESULTS
High Resistivity Dusts
The results for the high resistivity runs are shown in Figure 5.
The most striking feature for the data is that there is no difference
between the charge on the particles under conditions of pulse and dc
energization of the electrostatic precipitator. The charge on the
particles is in very good agreement with the charge predicted by a model
based on the sum of the charging rates due to diffusion and field charging.
It is important to note that the results shown in Figure 5 are the
charge on those particles that have charge. Whenever the dc went into
back corona, significant numbers of uncharged particles were observed.
But even under these conditions of back corona, those particles that had
charge were charged to the expected values of charge. This behavior is
consistent with the idea that the dc current density under conditions of
back corona is very nonuniform. Consequently, particles are randomly
exposed to areas of current or no current. Those particles that are
exposed to current are charged as expected, while those particles that
are not exposed to current are not charged.
All of the particles for the pulse charging experiments were charged
all of the time. This is consistent with the data that showed that the
current distribution at the plate was very uniform under pulsing conditions.
Thus all of the particles are exposed to charging current.
The particle charge data that show that the particle charge is the
same for both dc and pulse are consistent with particle collection data.
The main value of the pulse power supply appeared to be that it
allowed stable operation for long periods of time with the high resist-
ivity dust. Such operation was not possible with the dc. It should be
emphasized that as soon as the dc was allowed to operate in back corona,
the particle collection efficiency of the electrostatic precipitator
dropped and significant numbers of uncharged particles were observed.
Moderate Resistivity
The results of the moderate resistivity experiments are shown in
Figure 6. Again note that there is no significant difference between
the dc and pulse data. The standard deviation for the particle charge
317
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at a given particle diameter is about 25 percent as was the case for the
high resistivity data.
These particle charge results are consistent with the measured
collection efficiency of the electrostatic precipitator as shown by
Figure 7 which is a plot of penetration (1-efficiency) versus particle
diameter. There is no significant difference between the data for dc
and pulse.
In this case there was no benefit to pulse power even as a control
system. Stable operation was possible for both the dc and pulse under
these conditions.
Low Resistivity Runs
As mentioned earlier, the low resistivity runs were conducted to
see if there was any effect of the pulse on particle charge. The experi-
ments were conducted at the low current densities used in the high
resistivity experiments. The results are shown in Figure 8. Again note
that there is no difference between the dc and pulse data.
DISCUSSION
The main conclusion we draw from these data is that there is no
difference between the performance of an electrostatic precipitator
using either dc or pulse power provided that the electrostatic pre-
cipitator is not allowed to go into back corona. As soon as the
electrostatic precipitator is allowed to operate in back corona (most
likely with dc), the particle collection efficiency decreases and
significant numbers of uncharged particles are found.
The main advantage of using pulse power supplies is that good
control of the electrical operating conditions of the electrostatic
precipitator is possible, even when dusts with high electrical resist-
ivity are being collected. Such good control is often not possible with
dc. The value of good control should not be neglected and the fact that
pulsing allows one to control the operation of an electrostatic pre-
cipitator is significant.
There is still the problem of reconciling these results with the
data reported in the literature which show a major improvement with
pulsing. It seems likely that much of the data comparing particle
collection with pulse and dc were generated under conditions where the
dc was operated under conditions of back corona. We observed similar
results when pulse power was compared with dc in back corona. However,
significant improvements in particle collection were obtained when the
electrostatic precipitator was operated with dc out of back corona. For
this reason we took extreme care to operate the dc so that back corona
was avoided. The fact that the dc could not be operated for 'long times
without going into back corona shows that pulsing for control of the
electrical conditions is a significant advantage.
318
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ENDNOTES
1.
2.
3.
4.
Petersen, H. H. and P. Lausen, "Precipitator Energization Utilizing
an Energy Conserving Pulse Generator," in Second Symposium on the
Transfer and Utilization of Particulate Control Technology: Volume II
EPA 600/9-80-39b. (NTIS PB81-122210), September 1980.
Feldman, P. L. and H. I. Milde, "Pulsed Energization for Enhanced
Electrostatic Precipitation in High Resistivity Applications,"
in Symposium on the Transfer and Utilization of Particulate
Control Technology, Volume I, EPA-600/7-79-044a (NTIS PB 295 226)
February 1979.
Lawless, P., G. Ramsey, and B. Daniel, "Characterization of the
EPA/IERL-RTP Pilot-Scale Precipitator," EPA-600/7-79-052 (NTIS
PB 292-820), February 1979.
McDonald, J. R., M. H. Anderson, R. B. Mosely, and L. E. Sparks,
"Charge Measurements on Individual Particles Exiting Laboratory
Precipltators with Positive and Negative Corona at Various Temper-
atures." J. Appl. Phys. 51,3632 (1980).
Sampling
Ports
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Diagram of ptJot-:iCiiJe F.SP.
319
-------
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320
-------
DISCHARGE ELECTRODES
CONTROL PAD
VOLTS
POWER SUPPLY
Figure 4. Experimental apparatus for measuring the diameter and
charge of particles.
321
-------
FIGURE 5. CHARGE VS RADIUS FOR HIGH RESISTIVITY
TEMPERATURE - 150 C
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322
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FIGURE 8. CHARGE VS. RADIUS FOR MODERATE RESISTIVITY
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resistivity.
324
-------
FIGURE S. CHARGE VS RADIUS FOR LOW RESISTIVITY EXPERIMENTS
TEMPERATURE - 24 C
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PARTICLE RADIUS (MICROMETERS)
-------
Particle Collection in a Two-Stage Electrostatic Precipitator with
Various Collector Stages
by
I.E. Sparks, G.H. Ramsey, R.E. Valentine, and J.H. Abbott
Introduction
One of the major goals of the Environmental Protection Agency's
electrostatic precipitator research and development program is the
development of improved electrostatic precipitators for collecting dusts
with high electrical resistivity. Fairly early in the program it became
apparent that some two-stage electrostatic precipitator design was most
likely to give the desired improvement. Consequently a major program
was funded to develop and demonstrate a new two-stage electrostatic
precipitator for collecting dusts with high electrical resistivity.
Early work concentrated on the development of a suitable precharger
for the system. The precharger that came out of this work is a three-
electrode precharger, shown in Figure 1, developed by Southern Research
Institute under EPA's sponsorship. The three-electrode precharger is
described by Pontius and Sparks-^.
The three-electrode precharger has been tested as part of a two-
stage electrostatic precipitator system and the results reported by
Sparks et al* and Pontius et al^. The collector stage used in the previous
work was a first generation collector and was essentially a conventional
electrostatic precipitator with discharge electrodes consisting of either
wire mesh or closely spaced wires.
The experimental results in References 2 and 3 showed that the first
generation system was a significant improvement in electrostatic precipitator
technology. However, the collector stage was not the optimum. Theoretical
analysis and limited experimental data showed that additional improvements
in electrostatic precipitator technology were possible if the collector
stage could be improved.
Work to develop an improved collector stage, begun by EPA/IERL-RTP's
Particulate Technology Branch using inhouse capabilities, is discussed in
this paper.
Characteristic of Optimum Collector Stage
Because the collector stage is designed to collect previously charged
particles, the highest possible electrical field should be maintained in
the collector. If there were no reentrainment, the collector stage would
not require any current. Unfortunately, reentrainment is present in any
dry system. Thus, some current is necessary in the collector stage to
minimize the reentrainment problem.
The major functions of the collector stage are to collect the charged
particles from the precharger and to charge and recollect particles that
326
-------
are reentrained. Because the size of reentrained material is large,
the particle charging requirements of the collector stage are much less
severe than the particle charging requirements of the precharger. This
means that low current densities are acceptable in the collector stage.
The mesh and close-spaced wire discharge electrodes used in the
first generation collector stage were selected to provide fairly high
electric fields and low current densities. Pilot plant experiments with
the mesh and wire discharge electrodes showed that, when the discharge
and collection electrodes were clean or covered with low resistivity
dust, the applied voltage (and thus the achievable electric field) was
much higher than that obtained with conventional discharge electrodes.
However, when the discharge and collection elecrodes were covered with
high resistivity dust, there was no significant difference between the
applied voltage obtained with the mesh or close-spaced wire discharge
electrodes and the applied voltage obtained with conventional discharge
electrodes. The stable electric operating points for all discharge
electrode configurations were essentially the same^. The only exception
was that flat plate discharge electrodes could be operated at high applied
voltage and no current.
A downstream collector with flat plate discharge electrodes would be the
ideal collector stage except for the problem of reentrainment. A system
could be designed with precharger collector, precharger collector, etc.
But reentrainment from the last collector stage would still be a problem.
Also the use of the precharger to charge the large particles from reentrainment
appears to be a non-optimum economic solution to the problem.
Analysis along the lines outlined above led to the idea that the
optimum downstream collector would consist of sections with flat plate
discharge electrodes in combination with something to handle the reentrainment.
A pilot plant experimental study was begun to study various combinations
of collector stage configurations. The configurations which were studied
are shown in Table I.
Table I. Collector Stage Configurations.
1. Flat Plate, Wire, Flat Plate, Wire
2. Flat Plate, Flat Plate, Wire, Wire, dc power.
3. Flat Plate, Flat Plate, Wire, Wire, pulse power.
Experimental Electrostatic Precipitator
The experiments were conducted in a one-lane pilot plant electrostatic
precipitator located in EPA's Industrial Environmental Research Laboratory,
Research Triangle Park, NC. The electrostatic precipitator was operated
with plate-to-plate spacing of 22.9 cm. The discharge electrodes were
0.318 cm diameter rods spaced 22.9 cm apart.
327
-------
The aerosol used for this study was fly ash which was injected into
the electrostatic precipitator through two sand blast guns fed by a
vibrating screw feeder. The electrical resistivity of the fly ash was
about 2X10-L2 ohm-cm for the experiments discussed in this paper. This
corresponds to an electrostatic precipitator operating temperature of
150°C.
Additional information on the pilot plant electrostatic precipitator
and the aerosol injection system is given by Lawless et al^'
The overall mass particle collection efficiency of the system was
determined using mass filters. The collection as a function of particle
diameter was determined using Meteorology Research, Incorporated (MRI)
cascade impactors calibrated by personnel of EPA/IERL-RTP's Particulate
Technology Branch. Data reduction was done on a TRS-80 microcomputer
using software developed by Denver Research Institute.
Results
The penetration as a function of particle diameter for the various
configurations studied is shown in Figures 2-4. The results of the
previous experiments with the mesh discharge electrode are shown in
Figure 5. The performance of the pilot electrostatic precipitator as a
conventional electrostatic precipitator is shown in Figure 6.
The results shown in the various figures show that the initial or
first generation collector stage was not the optimum. The various flat
plate configurations offer improved particulate collection when compared
to the first generation collector. The results also show that changing
the rapping cycle in the precharger had a major impact on the particle
collection efficiency of the system.
Discussion and Conclusions
The results of the pilot plant experiments demonstrate that improved
electrostatic precipitator technology requires both a good precharger
and a good collector stage. The difference in particle collection
between the best of the collector stages studied and the first generation
system is almost as much as the difference in particle collection between
the first generation system and the conventional electrostatic precipitator.
The experimental data were used to estimate the penetration versus
specific collector area curve for a typical fly ash with a log-normal
particle size distribution (mass mean diameter = 20 ym and geometric
standard deviation = 5.0). The penetration for a given specific collector
area was estimated by using the experimental particle diameter specific
migration velocities and the specific collector area to calculate the
penetration for each particle diameter from:
Pt(d)=exp[-w(d)SCA] (1)
328
-------
where Pt(d) is the penetration of particles of diameter d, w(d) is the
migration velocity of particles with diameter d, and SCA is the specific
collector area. The overall penetration was calculated from:
Pt0 = Z± Pt(di)f(di) (2)
where f(d^) is the fraction of the particles with diameters between d^
and d^+ dd.
The migration velocity versus particle diameter for the conventional
electrostatic precipitator, the first generation system, and the second
generation system is shown in Figure 7.
The results of the calculation are shown in Figure 8. Note that
because of particle size distribution effects, the performance gain of
the two-stage system increases as the overall penetration decreases (as
the overall efficiency increases).
The major unknown about the improved collector stage is its cost.
Work is now underway to determine the costs of using all plate collector
stages. Preliminary results are promising and show that the added cost
of all plate stages is more than compensated by the improved performance.
Additional work is necessary to improve the cost estimates before any
quantitative information is released.
Also additional experimental work is planned to improve the performance
of the system as a whole. This means that optimization of both the
precharger and the collector stages is necessary.
References
1. Pontius, D.H. and L.E. Sparks. "A Novel Device for Charging High
Resistivity Dust." J. Air Pollution Control Association, 28, 698 (1978).
2. Sparks, L.E., Ramsey, G.H., and B.E. Daniel. "Collection of Fly Ash
with High Electrical Resistivity in a Pilot Plant Electrostatic Precipitator
preceded by the EPA/SoRI Precharger." J. Air Pollution Control Association,
29, 745 (1979).
3. Pontius, D.H., P.V. Bush, and L.E. Sparks. "Field Evaluation of a
Two Stage ESP for High Resistivity Dusts." Staub. (in press) (1980).
4. Lawless, P., G.H. Ramsey, and B.E. Daniel. "Characterization of the
EPA/IERL-RTP Pilot-Scale Precipitator." EPA-600/7-79-052 (NTIS PB 292-
820) (1979).
329
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Discharge Wires
High Negative
Voltage (-20kV)
Discharge
Wire
Screens
High Negative
Voltage (12kV)
Note: all dimensions
are approximate
Plates
to ground
Figure 1. Schematic drawing of EPA/SoRI precharger.
o o o o
c
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o o
o 10 Sec Rap EFF = 69.44%
* 3 Min Rap EFF = 86.3%
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* 150 C Resistivity = 2E12
^ OHM-CM
*
1 10
Physical Diameter (micrometers)
'100
Figure 2. Penetration versus particle diameter for precharger
followed by plate-wire-plate-wire collector.
330
-------
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FIG. S 1ST GENERATION PRECHASGER SYSTEM
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PHYSICAL DIAMETER CMICROMETERS)
FIGURE 6. PENETRATION FOR PILOT ESP
RESISTIVITY - 2E12 OHM-CM
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PHYSICAL DIAMETER (MICROMETERS)
332
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Comparison of first
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HIGH INTENSITY IONIZER DEVELOPMENT
By M. H. Anderson
J. R. McDonald
J. P. Gooch
Southern Research Institute
2000 Ninth Avenue South
Birmingham, Alabama 35255
and
D. V. Giovanni
Electric Power Research Institute
3412 Hillview Avenue
Palo Alto, California 94303
ABSTRACT
Results from parallel laboratory and field studies designed to character-
ize effects associated with a double-bellmouth, high intensity ionizer (HII)
are presented. These studies include measurements after the HII of particle
charge as a function of particle diameter in the fine particle size range for
various voltage levels, particulate mass loadings, fly ash compositions,
charge to mass ratio measurements after the HII for various HII and gas condi-
tions, measurements of the gas velocity distribution after the HII for various
main gas flows, temperatures, and anode purge air pressure drops in the HII,
observations of effects in transition cavities containing highly charged parti-
cles, and observations of effects in small-scale HII/ESP combinations. The
results of the studies show that the HII charges fine particles in accordance
with field charging theory, the gas velocity distribution after the HII can
be adjusted by varying the anode purge air conditions, space charge precipita-
tion effects can be significant in transition cavities following the HII, and
the HII provides improved performance of an ESP for small-scale HII/ESP
combinations with the degree of improvement depending on ESP operating condi-
tions.
INTRODUCTION
The electric utility industry is faced with the problem of finding cost
effective procedures for upgrading the performance of electrostatic precipi-
tators which are not in compliance with particulate matter emission regula-
tions. One approach for accomplishing this objective is to provide a pre-
charging device at the inlet of a conventional precipitator for the purpose
of imparting a higher than normal value of charge to fly ash particles entering
334
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the precipitator. Theoretical calculations have indicated that the precharging
approach can provide significant improvements in the collection efficiency of
a downstream precipitator.
Promising laboratory results and pilot plant trials with a precharging
device known as the high-intensity ionizer prompted EPRI to initiate a research
program in 1975 to respond to the need for finding practical methods to upgrade
precipitator performance. As shown in Figure 1, the basic design of the
ionizer consists of a disc electrode centered in a venturi shaped anode assem-
bly equipped with a purge system. An array of ionizer assemblies is placed at
the entrance to an ESP. For the combined HII-ESP system to be successful,
three technical goals must be achieved:
1. The HII must impart an enhanced charge to the fly ash particles.
2. The particles must retain this high charge as they pass through
the HII assembly and transition cavity into the ESP.
3. The ESP must respond by efficiently collecting these highly
charged particles without deterioration of performance over
time.
The initial research approach consisted of evaluation of the charging
capabilities of a prototype HII system under controlled operating conditions
at a scale representative of utility ESP installations. The evaluation was
performed in 1978 on a 10 MW prototype ESP at EPRI's Advanced Emissions Control
and Test Facility, at the Arapahoe Station of Public Service Company of
Colorado. A schematic diagram of the prototype system is given in Figure 1.
The HII system tested at Arapahoe in 1978 did not achieve the goals listed
above. The collection efficiency of the 10 MW ESP prototype at Arapahoe did
not improve sufficiently to warrant further scale up. As a result of these
findings, the research effort was redirected towards identifying HII per-
formance limitations and developing hardware and process improvements to
overcome these limitations. The redirected research effort involved experi-
ments on laboratory test stands in the APS laboratories and diagnostic tests
and analyses on the 10 MW prototype system and a smaller (^5000 acfm) pilot
unit at the Arapahoe Test Facility.
Diagnostic testing on the 10 MW prototype indicated that ionizer per-
formance was limited by electrical breakdown associated with build-up of high
resistivity ash on the anode vanes. Ionizer voltage vs. current measurements
were performed, using ambient air, and using simulated flue gas corresponding
to both natural gas and coal-fired boiler conditions.1 Operating conditions
were established at ambient and at elevated temperatures. It was found that
the initial sparking point dropped from about 11 kV/cm to about 6 kV/cm after
eight hours of operation (See Figure 2), unless the moisture content of the
anode purge gas was increased to about 5 to 12% by volume. Typical required
operating conditions for the anode purge gas were established at 6% by volume
moisture, at a temperature of approximately 43°C (110°F), and purge air gas
flows equal to about 8% of the main gas flow.
335
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The necessity for conditioning the thin layers of ash deposited on the
anode vanes can be explained by considering the electric field intensity in
the ash layer that results from the high current fluxes at the anode surface,
which are typically ^2500 nA/cm2. Although the electric field intensity
(breakdown strength) required to produce electrical breakdown in the ash layer
can vary widely, values in the range of 10 to 20 kV/cm are considered typical.
Since the maximum value of resistivity which can be tolerated without break-
down is equal to the breakdown strength divided by the operating current
density, it can be shown that, if breakdown strength is in the 10 to 20 kV/cm
range, the resistivity of ash on the anode must not exceed 4-8xl09 ohm'cm. If
the resistivity does exceed 4-8xl09 ohm*cm, some means of reducing the resis-
tivity will be required. It is therefore apparent that the effectiveness of
the anode purge/conditioning system will depend upon the response of fly ash
resistivity to the moisture content and reduced temperatures of the anode
purge gas.
Although the addition of water vapor to the anode purge gas alleviated
the degradation of ionizer electrical operating characteristics at Arapahoe,
this remedial approach did not result in improved system performance for
ionizer field strengths above 7 kV/cm. It was determined that 7 kV/cm was
not an electric field value of sufficient intensity to accomplish the desired
level of particle charge and that additional diagnostic testing and develop-
ment efforts were required.
Further diagnostic testing provided the following conclusions:
• Charge loss within the ionizer assembly was occurring downstream
of the discharge electrode, and the performance of the ionizer-
precipitator system was limited by the charge loss.
• The charge loss was induced by the high space charge of the
particles and was severe at higher mass loadings.
• The fiberglass exit cone enhanced the electric field at the
fiberglass-metal interface where most of the discharge occurred.
As has been previously reported,1 the original design of the HII evolved
following a series of optimization tests to obtain both a high intensity
electric field in the ionizer throat and a low gas pressure drop through the
ionizer system. The inlet cone section was designed with a bellmouth
configuration, but the outlet cone section was designed to recover kinetic
energy from the main gas stream. Since charge loss in the ionizer assembly
was found to be a major limiting factor in system performance, an experi-
mental effort was initiated in the laboratory to minimize the charge loss.
It was found that simply replacing the fiberglass cones with metal cones
would not significantly improve particle charging performance because of
resulting high space charge effects within the cone.
Promising results were obtained, however, by eliminating the fiberglass
exit cone and metal diffuser and by using a double bellmouth design which has
symmetric inlet and outlet geometries. A schematic drawing of this design is
336
-------
given in Figure 3. With this new geometry, ionizer field strengths of 10 kV/
cm and current densities on the order of 3000 nA/cm2 have been obtained.
This paper will summarize results obtained with this ionizer geometry in
a parallel effort, which is still in progress, conducted at the APS labora-
tories and at the Arapahoe Test Facility. The objectives of the research
efforts are:
1. To quantify the particle charge values produced by the ionizer
on fly ash particles under various conditions.
2. To determine the degree to which the fly ash particles retain
charge imparted by the ionizer.
3. To quantify the increase in collection efficiency obtainable
by precharging under various conditions.
Initially, Air Pollution Systems was primarily responsible for the development
of the HII, and Western Precipitation was responsible for its field evaluation.
When it was decided in the spring of 1979 that a return to smaller test units
and the initiation of a diagnostic program were required, a Task Force composed
of members from EPRI, APS, Western Precipitation, KVB and Kaiser Engineers was
formed to direct the program. In November of 1979, Western asked to be
relieved of their evaluation responsibilities, and Southern Research Institute
(SoRI) was placed under contract to EPRI. The responsibilities of SoRI
included the performance and analysis of the testing at Arapahoe and providing
assistance in data acquisition and interpretation for the work underway at the
APS laboratories.
Experimental Technique and Procedures
APS Laboratory
As was indicated earlier, the outlet geometry of the ionizer was changed
by replacing the metal diffuser and fiberglass cone by a diffuser bellmouth
in an attempt to alleviate the discharge activity associated with the diffuser/
cone assembly. In order to evaluate the charging characteristics of both
outlet geometries under similar test conditions, two test stands were set up
in the APS lab. One of the test stands was equipped with a diffuser/cone
outlet, and the other had a bellmouth outlet. The main gas flow for each test
stand consisted of hot air from a natural gas fired combustor combined with
ambient air. The inlet gas temperature was controlled by varying the ratio of
combustor air to ambient air. A vibrating screw feeder was used to add the
desired amount of fly ash to the gas stream. Each ionizer assembly consisted
of a 25.4 cm (10 inch) vaned anode and a 11.43 cm (4.5 inch) discharge elec-
trode. Also, a wire-pipe ESP was installed downstream of the double bell-
mouth ionizer to investigate HII/ESP interactions. The ESP could be operated
either wet (to eliminate high resistivity problems) or dry at simulated flue
gas conditions.
337
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Arapahoe Test Facility
At the Arapahoe Facility, two nominally 5000 acfm mobile support units
(MSUs) were used to obtain the data presented here. The first, (designated
MSU-I) which was used to study the charging characteristics of the ionizer,
consisted of a multiclone, a two field electrostatic precipitator, a two
ionizer array, and a single-field precipitator. The ionizers had the
double bellmouth geometry with 25 cm anodes, with the anodes and bellmouths
isolated from ground, so that current flow from these components could be
monitored. The precipitator fields were of the Western Precipitation design
and each had 40.1 m2 (432 ft2) of plate area. Several isolated metal strips
were placed near the wall of the cavity between the ionizers and the last
field of precipitation. These "current strips" were used to get a qualitative
feel for the manner in which charge migrated in the cavity and, also, to
determine if particulate charge was being lost in the cavity.
MSU-I was adequate for the ionizer charging study, but it was not well
suited for the evaluation of an HII-ESP combination. It was limited by low
temperature (200-220°F) at the ionizer outlet and low SCA (80-90 ft2/1000
acfm) in the downstream collector when operating at design flow. Therefore,
it was replaced by a mobile unit (designated MSU-II) shown in Figure 4, which
consisted of a two ionizer array followed by a three-field electrostatic pre-
cipitator. Each ionizer was of the double bellmouth design and had a 30.5 cm
(12 inch) vaned anode with a 13.7 cm (5.4 inch) discharge electrode. Again
the anodes and bellmouths were isolated from ground. The precipitator fields
were of the Western design with 43.2 m2 (465 ft2) of plate area per field.
The charging capability of the ionizer was studied as a function of:
inlet mass loading, main gas flow rate, ash resistivity, ionizer field strength
and particle size. The charge as a function of particle size was determined
using a modification of the Millikan Technique developed by Southern Research
Institute.2 The ratios of charge to mass and charge to volume were determined
by measuring the charge which accumulated on a filter substrate while iso-
kinetically sampling the mass concentration of the flue gas stream. Mass
loadings, particle size distribution and velocity profiles were determined
using standard techniques.
Experimental Results - APS Laboratory3
Charging Effectiveness
The work done to compare the charging capabilities of different ionizer
geometries will be summarized briefly. For both geometries charge/mass (Q/M)
was measured as a function of ionizer field strength for 0.5, 2, and 4 gr/acf.
For the diff user/cone geometry the values of Q/M were in fair agreement with
predicted values for the low grain loading case but fell below predicted
values for the higher grain loadings. The degradation in Q/M could be cor-
related with an increase in the current to a ring at the exit of the cone.
The values of Q/M measured at the exit of the bellmouth for the same con-
ditions displayed little or no dependence on grain loading and agreed with
values predicted for the particle size distribution and ionizer setting. All
subsequent work was performed using the double bellmouth geometry.
338
-------
Since Q/M results can be seriously misleading because of their sensitivity
to particle size distribution changes, considerable effort was directed toward
quantifying the charging characteristics of the HII as a function of particle
size. The charge given to individual particles was measured as a function of
particle size at several different HII current-voltage settings for three
different mass loadings; .5, 2.0, and 4.0 gr/acf. The results obtained for
2.0 gr/acf at the ionizer voltage setting of 71.5 kV are shown in Figure 5.
Also shown in Figure 5 is a theoretical prediction of the charge as a
function of particle size for particles exiting a highly efficient cold-side
ESP and a theoretical prediction of charge for particles exiting the ionizer.
It can be seen by comparison that, for the 71.5 kV case, particles exiting
the HII obtain significantly more charge than would be obtained by traversing
the ESP. These data also give direct proof that the ionizer is effective in
charging submicron size particles. Also, the agreement shown between measured
values of charges and those predicted by theory from conditions in the ionizer
is considered to be acceptable.
In summary, the ionizer was found to charge particles to levels predicted
by theory if the anode purge system was operating properly. If the moisture
content of the purge air dropped below 5% by volume, sparking occurred in the
ionizer and the charge levels measured were reduced. Also, when the moisture
level rises above the saturation point, plugging of the anode vanes occurs.
This eventually leads to back corona in these plugged regions with a decrease
in the effectiveness of the ionizer.
Effect of Back Corona
In addition to the particle charge measurements and comparison with theory,
it was of interest to determine in the laboratory the effect on outlet
emissions of back corona in an ESP following an HII. Therefore, experiments
were performed using the double bellmouth - HII and wire-pipe ESP laboratory
test apparatus. Tests were conducted using fly ash from the D field of the
pilot unit at Arapahoe. It was found that with this fly ash, the ESP went
into back corona even at fairly low current levels. The presence of back
corona was determined by evaluation of the current-voltage curves, by changes
in electrical conditions with increasing ash thickness, and by ESP current-
outlet optical density measurements. It should be noted, that in this work,
optical density is used only as a qualitative indication of system performance
and is not related to mass emissions or mass efficiency.
As mentioned previously, the ESP could be operated either wet or dry.
The wet operation insured the absence of back corona. The test results for
both wet and dry operation show a decrease in the outlet optical density as
the HII current was increased. For the wet ESP, the effect of the HII on the
outlet optical density appeared to decrease as the current level in the ESP
was increased, which is consistent with theory. For the dry ESP case, the
baseline optical density increased with time, and as the ESP deteriorated, the
reduction in optical density produced by the ionizer decreased.
The results from these experiments with Arapahoe fly ash (dry ESP case)
are shown in Figure 6. To determine if reentrainment emissions were influ-
encing the results shown in Figure 6, the ash feeder was turned off after 3
339
-------
hours of operation, and the optical density was monitored. It was found that
the optical density dropped to zero even though the gas flow was maintained,
indicating no significant reentrainment problems in the ESP under the condi-
tions of the experiment. Although the ESP was in back corona at all current
levels tested, the electrical characteristics of the ESP deteriorated as a
function of time during the experiment. This indicates that the extent of
the back-discharge was increasing as the dust layer thickness increased.
These results are significant because they illustrate that the HII will
not restore an ESP in back corona to the performance levels which could be
achieved in the absence of back corona. This observation is also consistent
with results reported by Masuda,1* where positive ions produced by back corona
reduce the limiting negative charge which can be obtained.
Flow Distribution
Since the gas flow uniformity across the inlet of an ESP has a signifi-
cant impact on performance, an experimental program was performed to study the
interaction between the purge gas and main gas flow rates. The first series
of tests were performed with no purge air flow. The main gas temperature was
maintained at 300°F and four different flow rates from 1600 to 3200 acfm were
used. The test results show the gas velocity profile to be in the jetting
pattern for all flow rates with the degree of jetting decreasing as the main
gas flow rate was decreased. Here "jetting" refers to a plume shaped velocity
profile at the exit of the ionizer, and "non-jetting" is defined as a velocity
profile in which the flow separates and follows the curvature of the bell-
mouth.
Next, the effect of purge air AP (which is related to purge gas flow
rate) on the gas velocity profile downstream of the double bellmouth HII was
studied for main gas flow rates of 1600, 2000, 2800, and 3200 acfm. Again
the main gas temperature was maintained at 300°F, while the purge air tempera-
ture was maintained at 110°F. For the 1600 acfm flow rate the gas velocity
profile was fairly uniform at the AP of 1.0" H20 and switched to a non-jetting
profile when the purge air AP was increased to 1.5" HjO. For the 2400 acfm
main gas flow rate, the gas velocity profile switched from jetting to a uniform
profile when the purge air AP was increased from 1.5" to 2.0" H20, and to non-
jetting between 2.0 and 2.5" H20 AP.
In general, it was found that for all the main gas flow rates tested, the
gas velocity jet downstream of the HII steadily broadened as the purge air AP
was increased until it switched to the non-jetting profile. Also, it was
observed that the purge air AP at which the gas velocity profile switched from
a jetting to a non-jetting condition increased as the main gas flow was
increased.
Figure 7 illustrates the interrelationship between main gas flow rate,
purge air AP, and outlet velocity profile in the double bellmouth HII. The
solid curve and the area above it is the jetting profile regime. The dotted
curve and the area below are in the non-jetting profile regime. The gas
velocity profile downstream of the double bellmouth HII switches from jetting
to non-jetting or vice-versa in the area between the two curves. The practical
340
-------
significance of these results is that the gas flow profile downstream of the
double bellmouth ionizer design is reasonably uniform when the purge gas
flow rate is about 16% of the main gas flow rate.
Experimental Results - Arapahoe Test Facility
Results from MSU-I
After the size-dependent charge measurement efforts in the laboratory
produced encouraging results, it was decided to obtain similar data in the
field at a point directly behind the ionizer for the three possible MSU
configurations:
1. Multiclone - AB field - HII - C field (MABIC),
2. Multiclone - HII - C field (MIC), and,
3. HII - C field (1C).
For the 1C configuration the ionizer inlet grain loading was on the order of
1.5 gr/acf, for the MIC case it was on the order of 0.4 gr/acf and for the
MABIC case less than .1 gr/acf. In Figure 8, data obtained for the MIC con-
figuration are compared to the charge as a function of particle size predicted
by field charging theory for the three voltages at which data were obtained.
This figure shows that reasonable agreement was obtained between the measure-
ments and theory.
Figure 9 is a plot of charge as a function of ionizer electric field for
several particle sizes for the ^.4 gr/acf data. Due to the statistical nature
of the data, there is some scatter present; but, in general, the charge in-
creases with increasing electric field over the range of particle sizes.
These data confirm the results obtained with the laboratory test stands,
and show that the double bellmouth ionizer design is capable of producing
charge levels in approximate agreement with theoretical predictions. Agree-
ment with theory was also obtained for the higher grain loading case (1C
configuration), but it was found that the distribution of charged particles
in the cavity was more highly dependent upon position. This is thought to
result from higher space charge fields existing in the downstream cavity
which accompany the higher mass loadings. The space charge field tends to
force the charged particulate matter to the wall region of the cavity.
For all cases, the ability of the ionizer to achieve theoretical levels
of charge was contingent upon sufficient conditioning of anode ash deposits
by the steam-air mixture comprising the anode purge gas. Malfunctions in the
steam generator system which produced either low water vapor concentrations,
(below 6% by volume) or plugged anode vanes due to moisture carry-over, were
accompanied by reduced charge levels on particles passing through the ionizer
under these conditions.
As previously indicated, size distribution has a major effect on Q/M
values measured downstream from an HII. This observation is illustrated by
341
-------
the data and calculated charge values shown in Table 1. The size distribution
data were obtained in the cavity region downstream from the HII in the MIC
configuration, and the particle charge values were calculated from field
charging theory using the HII applied voltage of 75 kV. The calculated sum
of 35.7 yC/gm is in fair agreement with a measured value of 45 yC/gm obtained
under similar conditions. Note that over 60% of the calculated charge is
contained in the sub-micron diameter particles.
Test Plan and Results for MSU-II
Since the charge vs. size measurements at both Arapahoe and at the APS
laboratory indicated that the double bellmouth ionizer design produced levels
of charge in approximate agreement with theory, EPRI initiated a paper study
designed to evaluate the market potential for HII technology. This study is
described in another paper,5 but some of the methods will be discussed briefly
in this paper to illustrate the logic used in formulating a test plan for the
Arapahoe MSU unit.
The evaluation of the market potential for HII-ESP systems is based in
part on simulations performed with a modified version of the EPA/SoRI computer
model. Typical results from simulations of a precipitator system with and
without the ionizer are shown in Figure 10 for high (5 nA/cm2) and low
(40 nA/cm2) resistivity conditions. The "with ionizer" curves do not con-
sider the effect of purge gas, and therefore the indicated SCA for a given
efficiency must be increased by approximately 16% for the with ionizer cases
if purge gas is used to obtain uniform flow. The projected plate area gain
as a result of ionizer energization for these hypothetical cases is approxi-
mately 17% at the 99% efficiency level for the low resistivity case, and 50%
for the high resistivity case at the 95% efficiency level with the effects of
purge air considered. These percentages are obtained by dividing the equiva-
lent SCA decrease by the required SCA for the "without ionizer" cases. These
examples are cited to illustrate the following point: The ionizer provided
greater theoretical equivalent plate area gains for high resistivity cases
than for low resistivity cases, if no charge loss is assumed to occur.
Since models for predicting the extent of back discharge and the resulting
charge loss are not available, it is essential to determine whether the en-
hancements indicated by the computer simulation can, in fact, be obtained under
realistic conditions. Therefore, the MSU-II system was installed at Arapahoe,
and a test plan was designed to evaluate the effect of the HII on precipitator
performance for both high and low resistivity conditions. Preliminary results
from this effort are discussed in the following paragraphs.
During the time period that the MSU-II system has been available for
testing, (approximately 2 months), brief experimental programs have been
conducted with a moderate resistivity ash (Amax Coal) and with a high resis-
tivity ash (Energy Coal). Resistivity vs. temperature predictions obtained
from Bickelhaupt's6 correlation, along with in situ data from the HII inlet
area, are shown in Figure 11. At the operating temperature of 300°F, the
resistivity of the Amax fly ash was 1-2x10*J ohm-cm. As was discussed
earlier, resistivities of 4-8xl09 ohm-cm can lead to breakdown of the ash
layer on the anode vanes. The estimated temperature of the anode is 'V200°F.
342
-------
From Figure 11, it can be seen that the predicted resistivity would be ^1 to
2x10 ohm*cm with Amax ash, and 1 to 2x10 u with Energy ash. We conclude
from these observations that some degree of back discharge is inevitable with
the Energy coal at these conditions and is possible with the Amax coal.
The anode and bellmouth currents with Energy coal show evidence of some
discharge occurring at higher ionizer current densities (2000 nA/cm2). This
discharge activity was not observed for the Amax Coal until a current density
of 3000 nA/cm was reached. It is important to note that the earlier charging
data obtained with MSU-I were taken with anode temperatures estimated to be
^170°F. Therefore, the more realistic temperatures achieved in the MSU-II
unit require more resistivity reduction to be accomplished by the anode con-
ditioning system.
With the Amax Coal, preliminary results from testing of the MSU-II system
at Arapahoe indicate that the overall collection efficiency of the system was
increased from 99.11 to 99.53 as a result of energization of the ionizer.
These data were obtained for a specific collecting area of 300 ft2/1000 acfm
and include both mass train and impactor results. Fractional efficiency data
obtained with impactors for this test series are given in Figure 12, along
with calculated efficiencies using the test conditions as input data to SoRI's
computer model. These data are encouraging in that the theoretical predictions
of collection efficiency enhancement in the fine particle range were approxi-
mately obtained for particle sizes smaller than 0.6 pm diameter. For particle
diameters larger than 1.5 um, size resolution was not obtained with the
impactors because of nozzle collection interference with upper stage cut
points. This problem has now been corrected by using an in-line nozzle geom-
etry.
With the Energy coal, (high resistivity M.012 ohm-cm) the following
preliminary results have been obtained for overall efficiency:
300 ft2/1000 acfm, with ionizer: 99.3
without ionizer: 98.8
200 ft2/1000 acfm, with ionizer: 92.9
without ionizer: 92.8
The results for the higher flow rate (200 ft2/1000 acfm) show that only small
or insignificant enhancements were achieved, which are well below predicted
values of enhancement in the absence of back discharge and charge loss. At
the higher flow rate significant discharge activity was observed from the cur-
rent strips in the cavity behind the ionizer. The particulate charge loss
associated with this discharge phenomena is thought to be responsible for the
lack of enhancement.
Figure 13 presents the mass efficiency data discussed above, along with
projections of collection efficiency using the computer model with the condi-
tions of the experiment as input data. This graph illustrates, that for all
cases, the enhancement achieved in overall collection efficiency by energiz-
ing the ionizer was significantly below the values predicted by the computer
model. The figure also indicates that the model was reasonably successful in
343
-------
predicting the baseline collection efficiency of the MSU without the ionizer
energized. This indicates that some charge loss still occurs in either the
ionizer assembly, the cavity, or the ESP for resistivities on the order of
10 ohm* cm.
Summary
The following conclusions have been derived from the laboratory and field
studies with the double bellmouth ionizer geometry used in pilot-scale HII-ESP
system.
• For high resistivity dusts, (>1011 ohm*cm), an anode conditioning
system is required to reduce ash resistivity on the anode vanes
to 109 to 1010 ohm*cm. Water vapor additions to the anode purge
air have been shown to be a marginally effective means of re-
ducing anode ash resistivity when high resistivity dusts (up to
1011) are being treated. It is the opinion of the authors that
steam purge air systems may not be practical in a power plant
environment, and therefore another conditioning method should be
developed if HII technology is to be successful for high resis-
tivity dusts.
• The HII achieves levels of particle charge, within + 10 to 20% of
those predicted by field charging theory, when the anode condi-
tioning system is conditioning the ash to the 109 ohm*cm range,
and this charge is retained as the particles pass through the
ionizer assembly.
• Results obtained with moderate resistivity dust (VLO11 ohm*cm)
indicate that model projections have the potential for predicting
HII-ESP performance under conditions where detrimental effects
due to high resistivity ash in the cavity and in the ESP are
eliminated.
Certain unresolved technical issues must be addressed if the ionizer
is to become an effective means of upgrading precipitators. These issues
are:
• To what extent does particle charge loss due to back discharge
in the ESP or in the transition cavity negate the beneficial
effects of charge imparted by the HII? The results obtained
to date suggest that if an ESP is operating in back corona
without the ionizer, then the beneficial effects of energizing
the ionizer may be substantially neutralized.
• By what means does one obtain a good velocity profile downstream
of the ionizer while minimizing the purge air requirements?
With the double bellmouth design, the uniformity of gas flow
downstream depends on the ratio of the purge gas and flue gas
and flue gas flow rates. Preliminary results indicate that the
gas flow profile is reasonably uniform (standard deviation of
25% in MSU-I) when the purge gas flow rate is about 16% of the
344
-------
flue gas flow rate. This has the effect of offsetting the plate
area gain by an amount approximately equal to 16% of the plate
area requirement for an HII-ESP system. An alternative means
of producing uniform flow profiles will probably be needed for
an economically attractive system.
Continuing Work
Additional overall mass and size dependent efficiency data will be ob-
tained at high resistivity conditions with the two selected values of specific
collection area (200 and 300 ft2/1000 acfm). Also, S03 conditioning will be
used to obtain resistivity values of the order of 109 to 1010 ohm'cm. An
experimental program will be conducted with these lowered resistivities to
determine the enhancement which would be produced by the ionizer for a high
resistivity ash if back discharge problems in the ionizer, cavity and pre-
cipitator were not present. Results from these measurements are expected to
determine the potential for commercial development of HII-ESP systems.
ENDNOTES
1. Spencer, Herbert W., Ill, et. al. "Results of High Intensity Ionizer/
Precipitator Evaluation Tests at the EPRI Test Facility", paper 80-23.3,
73rd Annual Meeting, Air Pollution Control Association, Toronto, June,
1980.
2. McDonald, J. R., et. al. "Charge Measurements on Individual Particles
Exiting Laboratory Precipitators with Positive and Negative Corona at
Various Temperatures". J. Appl. Physics, 51(7):3632-3643 (July, 1980).
3. Unpublished reports by APS, Inc. to EPRI.
4. Masuda, S., and Y. Nonoyaki. "Detection of Back Discharge in Electrostatic
Precipitators". IAS Annual Meeting, Cincinnati, Ohio, September 28 -
October 3, 1980.
5. Lagarias, John S., and Jack R. McDonald. "Application of the High Intensity
Ionizer to the Electric Utility Industry". Presented at the Third
Symposium on the Transfer and Utilization of Particulate Control Technology.
6. Bickelhaupt, Roy E. "A Technique for Predicting Fly Ash Resistivity",
EPA-600/7-79/204, Environmental Protection Agency, Research Triangle Park,
NC, August, 1979.
345
-------
CURRENT-VS
Dia.
(UE)
.2
.3
.4
.5
.6
.7
.8
.9
1.0
2.0
3 0
4.0
5.0
6.0
7.0
8.0
9.0
10.0
14.0
18.0
22.0
30.0
60.0
Radius
(pm)
0.10
0.15
0.20
0.25
0.30
0.35
0.40
0.45
0.5
1.0
1.5
2.0
2.5
3.0
3.5
4.0
4.5
5.0
7.0
9.0
11.0
15.0
30.0
Cum
of M
2
3.
5.
. %
ass
5
0
6.7
a.
9
11
12
14
1
8
2
7
2
26 . 0
34.5
40.8
46.8
51.0
54.6
58
60
.0
.8
63.0
70.5
76
78
84
.0
.5
.5
100
Mass
dm)
.02
.015
.015
.017
.014
.017
.014
.015
.015
. 118
.085
.063
.060
.042
.036
.034
.028
.022
.075
.055
.025
.060
.155
Ma
9.
3.
7.
1.
2.
4.
6.
8
1
.-VOLTAGE
ss/Part.
(gm)
802x10""
308x10-"
841x10" '*
532x10-"
646x10" '3
203x10-"
273x10-"
932x10-"
225xlO"lz
_12
3. 308x10" ' '
7.841x10""
1.532x10""
2.646x10"'°
4.203x10"'°
6
8
1
3
7
1
3
2
273x10
932x10"'°
225x10"'
.362x10""
. 145x10"'
.305x10"°
.308x10"*
.646x10"'
DATA
No
Pa
2.
4.
1.
1.
5.
4
. of
rticles
040x10"
534x10"
913x10"
110x10 "
291x10"
045x10 "
2.232x10'°
1
1
679x10"
225x10'°
1 204x10 '°
2.570x10'
8.035x10*
3.916x10*
1.587x10*
8.565x10'
5
3
1
2
7
1
1
5
420x10'
135x10'
796x10'
231x10'
.698x10*
.916x10*
.814x10*
.£•58x10*
Rux-shaping-^
electrode/
T°tal Discharge electrode -, /
Charge/Part. Charge (cathode)/ /
3.
8.
1.
2.
3.
4.
5
7
9
3
(Cont) (VJC)
718x10"'* 7.5b5 /
HV cathode -, /
365x10"" 3.793 support/ /
Rectangular-^ / /
487x10"" 2.845 support lube / / / /
324x10"" 2.580 ~/ / j ^~/1
346x10- 1.770 / J /A
i? / ^amm//— —/
554x10 " 1.842 / -vmj^^j
948x10"" 1.328 d |J |[ J
S9B,in-l' 1 57B '
294x10"" 1.139 1 / I / /
/ !/ /
71«~1n-!6 /, rcT /I/ /
8.360x10"" 2.149 / [ ""-/—.
/ /
/ / "Cavity"
Js — ..
/ ' /h
/ I!; f
----^ 'Current . . 23cm
^^-- sensors i
t
85 cm B~^, 1 * *
1 '|P
r~-^ b * v-
^~^71 ' '
/I ff r
\ .
/ / / — r ' ~
1.487x10-" 1.195 Inletcone— ' / / / ff,
It 1 W
2.324xio-" 0.910 Porous anode-J / Exhaust conej
3.346x10-" 0.531 Expander section-'
4.554xlO"ls 0.390
5
Porous Anode Ion
948x10"" 0.322
ESP
collecting A emitting
system arrangement
zer Assembly
Figure 1. Initial Ionizer and Collector
7.528x10"" 0.236 Field Arrangement, Unit 2
9
1
3
4
8
3
294x10"" 0.167
822x10"'* 0.406
OllxlO-"1 0.232
498x10"'* 0.086
.365x10"" 0.152
346x10"" 0.196
Spark Points •
A = Ambient air
O= Natural gas fired
O = Coal fired
Inltiat spark point t
Spark point after 6 hours
Coat firing
Natural gas firing
Spark
point
4 6 8 10
Ionizer Becltric Reid (kV/cm)
HII-ESP WITH NEW GEOMETRY
CAVITY
100cm
• 23c
Figure 2. Ionizer current versus ionizer electrical
field (33,000 ACFM) MICD configuration.
Figure 3. Double bellmouth high intensity ionizer followed
by an electrostatic precipitator.
346
-------
CHAflOE VS 'ARTICLE SIZE
' Figure 4, APS lonizer-PrecipHator Mobile Unit (MSU-II).
PREDICTED CHAME FR01
PREDICTED CHARGE AT E
Ef FIBENCV COL&4IDE B
PARTICLE RADIUS (jim)
Figure 5. l*bor»tory MMurwnu and prediction* of pureicle
chanj* atth« outlet of the donblc b«tlaouth high
0.0 0.5 1,0 1.5 2.0
HII CUR RENT (mA)
2.5 3.0
3500
J
3 3000
< 2000
z
£ 1500
Jetting profit*
ragime
Non jetting profile
regime
1.0 1.5 2.0 2J 3J3 3.5
PURGE AIR AP(in.HO)
Figure 6. Outlet optical density versus Ionizer current for dry ESP operation.
MEASURED CHARGE VS PREDICTED CHARGE FOR HUM
THEORETICAL CHARGE
Figure 8. Correlation of fi«ld BUauroMfltB and piadlctloni of
particl* cbacg* at the outlet of the double b*lJuoueh
high intemlty ioniz*r.
ELECTRIC FIELD (kV/cm)
347
-------
100 200
SPECIFIC COLLECTING AREA (ft2/iooo acfm)
OENERGY COAL
AAMAX COAL
AAMAX I-V
TEMPERATURE (°f)
•als burned at the Arapahoe Facility.
PENETRATION-EFFICIENCY
21 -24 JAN. 81. AMAX COAL
PREDICTED PERFORMANCE OF MSIMI AS A FUNCTION OF SCA
PARTtCLE DIAMETER (urn)
efficiencies without and with the high
NON-IDEAL PARAMETERS
S " 0.05
og = 0.15
AMAX COAL
li * 1 2K1011 ohm-cm
ENERGY COAL
p = 1x1012 ohm-cm
• MEASURED WITH Mil FOR AMAX COAL
O MEASURED WITHOUT HII FOR AMAX COAL
• MEASURED WITH HII FOR ENERGY COAL
D MEASURED WITHOUT HII FOR ENERGY CO>
Si'ECinc CT.LECTiNG AREA, ft2/1000 acfm
348
-------
DEMONSTRATION OF AIR POLLUTION SYSTEMS HIGH INTENSITY
IONIZER/ELECTROSTATIC PRECIPITATOR ON AN OIL-FIRED BOILER
By: Gary A. Raemhild, Anil Prem
Air Pollution Systems, Inc.
18642 - 68th Avenue South
Kent, Washington 98031
Fred Weisz
Long Island Lighting Company
Northport Power Station
Eaton's Neck Road
Northport, New York 11768
ABSTRACT
A study was performed to evaluate the applicability of Air
Pollution Systems High Intensity Ionizer (HII) to the electro-
static precipitation of particulate emissions from a high sulfur
oil-fired boiler. The study was conducted on a 380 MW boiler at
Long Island Lighting Company's Northport Station, Unit 1. The
APS High Intensity Ionizer/Electrostatic Precipitator (HII/ESP)
mobile pilot plant was utilized for this study. Simultaneous
particulate measurements were initially performed at the inlet
and outlet of the south side precipitator on Unit 1 to character-
ize the performance of the existing precipitator. Testing was
done at 360 MW and 125 MW and included total mass samples, cas-
cade impactor tests and ultra-fine particle analysis. The
electrical and physical parameters for the three field precipi-
tator in the mobile HII/ESP pilot plant were adjusted to simu-
late the south side precipitator on Unit 1 as closely as possi-
ble. Simultaneous inlet/outlet particulate sampling for the
pilot unit was performed using the same methods as on the main
precipitator. Performance tests were conducted with the HII
both energized and de-energized at 14,273 M3/hr.(8400 ACFM),
11,894 M3/hr. (7000 ACFM), and 5947 M^/hr. (3500 ACFM). All
tests were performed with the boiler at a baseline load condi-
tion between 340 and 360 MW. The results show a significant de-
crease in particle penetration when the HII was energized. Due
to certain delays in data reduction and analysis, the results
have not yet been released. Upon release, the data shall be
available to the public from ESEERCO, or Air Pollution Systems.
INTRODUCTION
The Empire State Electric Energy Research Corporation
(ESSERCO) awarded a contract to Air Pollution Systems, Inc. to
conduct a turnkey pilot plant program that would demonstrate the
applicability of Air Pollution Systems' High Intensity Ionizer
(HII) technology on oil-fired boiler emissions.
349
-------
This program was carried out at Long Island Lighting's
Northport Power Station. The first stage of the program was the
characterization of the existing Unit #1 main precipitator by
simultaneous inlet/outlet testing. The HII/ESP pilot plant was
then evaluated with identical testing techniques using a slip
stream off the same exhaust emissions. Comparative simultaneous
tests were performed with the HII energized and de-energized.
This provided the data necessary to define the reduction in par-
ticle penetration with the utilization of an HII for particle
pre-charging upstream of an existing conventional precipitator.
TEST OBJECTIVES
The objectives of the test program are listed below:
1. Characterize the operating parameters and performance
of the south side main electrostatic precipitator on Unit #1 at
LILCO's Northport Power Station.
2. Using the APS HII/ESP pilot plant, determine quantita-
tively the improvement in performance of the ESP when an HII is
used to precharge the particulate. This involves studying the
effect of gas flow rate and specific collecting area (SCA).
3. Utilizing the pilot plant and main ESP data, predict
the level of reduction in particulate emissions from the main
(Unit #1) ESP with the addition of an HII array.
HIGH INTENSITY IONIZER TECHNOLOGY
The APS High Intensity Ionizer, due to its unique electrode
geometry, is successful in maintaining a highly stable intense
corona discharge. The cathode is a solid metal disc supported
by a structurally reliable tube section centered in a cylindrical
anode arrangement. An HII assembly is illustrated in Figure 1.
The electrode configuration produces a substantially uniform
three dimensional field which is a principle factor in the great-
er electrical stability. Typical operating field strengths of
10-13 kV/cm have been obtained compared to 3.5 kV/cm for wire
electrode geometry in an industrial flue gas.
In addition to the very high electric fields, the HII elec-
trode geometry produces a concentrated field with ion densities
of 1C)9 - 10-LO ions/cc, many times that obtained in the wire elec-
trade geometry. As a result of higher fields and ion densities,
both the level of charge acquired by the particles and the rate
of charging is significantly higher. For example, even with the
significantly lower residence time in an HII compared to an
electrostatic precipitator, the level of charge obtained by the
particles exiting an HII are two to three times higher compared
to the particles exiting an ESP.
The HII effectively charges particulate at velocities 7 to
350
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GAS
FLOW
ANODE PURGE AIR
ELECTRODE
MAST-
ELECTRODE-
FOCUSING
NOSE-
-INLET LEERING OUTLET
BELLMOUTH BELLMOUTH
FIGURE 1 - HIGH INTENSITY IONIZER ASSEMBLY
351
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10 times higher compared to the more conventional electrostatic
geometries. Gas velocities in excess of 100 fps can be main-
tained through the HII with the charging time of a few milli-
seconds. This means particles can be charged to a high level in
a very small volume resulting in a very compact system that can
be retrofitted to the existing control devices.
A more detailed description of the HII technology can be
found in the EPRI Report FP-291 (1).
HII/ESP MOBILE PILOT PLANT
The HII/ESP Mobile Pilot Plant combines an HII module with
a conventional ESP for field demonstration work. The designed
nominal flow rate for the pilot unit is 11,894 M3/hr.(7000 ACFM).
At the nominal flow condition the specific collection area (SCA)
is 37.23 M2/(M3/sec) (189 ft2/1000 ACFM). Flow conditions for
determining flow rates and SCA are measured at the pilot plant
outlet. This is due to the HII anode purge air which is injected
upstream of the first field in the ESP. A schematic diagram of
the pilot unit is shown in Figure 2.
The pilot plant is a trailer mounted unit. It contains a
conventional wire and plate precipitator with three electrically
separate fields of equal size. The ESP is a solid harp frame
design with flail hammer rappers for the collection plates and
electrical vibrating rappers for the H.V. harp frame and wires.
Heated purge air is injected into each insulator compartment to
keep the high voltage insulators clean and dry. The flyash
collected in the hoppers is removed by a screw conveyor and
rotary air-lock valves.
Located just upstream of the first ESP field is the HII
module. It is a two ionizer array with the throats located
vertically one above the other. Anode purge air is injected to
keep the anode vanes clean. The purge air was heated for this
application to prevent any possible 803 condensation.
The controls for the mobile pilot are located in a separate
control trailer. The pilot is equipped with the capability of
changing its configuration to match the main ESP under study.
The three ESP fields and the HII field have separate controls
(both manual and automatic) which allows for variation in current
densities and field strength.
Operating parameters and test conditions for both the pilot
unit and the main ESP will be given in a future report to
ESEERCO.
The gas is taken from the boiler flue by a slip stream and
enters the pilot through an insulated duct. Inline heater con-
352
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Insulator Compartments
HII Module
C Field
B Field
A Field
Figure 2 - Mobile Pilot HII/ESP
-------
trols monitor the slip stream temperature and maintain the gas
temperature entering the pilot approximately the same as that
exiting the boiler flue. At this installation, the slip stream
was taken off just upstream of the main ESP south compartment by
an isokenetic sampling scoop. The flue gas passed through the
pilot and was reinjected into the boiler flue approximately 10
feet downstream of the takeoff location.
The relative location of the pilot unit is illustrated in
Figure 3. A detailed description of the Unit #1 at the Northport
Power Station will also be included in the later report to
ESEERCO.
TEST PROGRAM
Main Precipitator Testing
Performance testing for the main ESP consisted of simul-
taneous inlet/outlet particulate measurements. Simultaneous EPA
Method 17 tests for total mass determination and overall particle
collection efficiency were made. Particle size distributions at
both the inlet and the outlet were determined by three methods.
Low pressure cascade impactors, electrical mobility analyzers
and electrical aerosol samplers (scanning electron microscopy)
were used to determine the particle size distributions. Parti-
cle diameters measured ranged from .05 to 20.0 microns at both
the inlet and outlet of the precipitator.
Testing was performed as described above at two boiler load
conditions. A baseline sustained load was established at 362 MW
to 368 MW. Testing was also done at a reduced load of 128 MW.
Precipitator operating parameters were monitored during the
test program. Boiler operating conditions were also monitored
with no testing being performed during an upset condition. Stable
boiler operation was insured by continuous measurement of 02, CO
and NOX emissions at the economizer exit. Periodic measurements
for SOX were also performed on both the main ESP and pilot unit
using the Goksyor/Ross controlled condensation method.
HII-ESP Pilot Plant Testing
Determination of Pilot Plant Operating Parameters
Establishing the ESP electrical operating parameters first
involved characterizing the main precipitator. Voltage and
current characteristics were averaged for each electrical field
over the period of one month of continuous operation prior to
pilot testing. Average current densities and field strengths
were calculated. Since the V-I relationship for the main preci-
pitator fields did not exactly match those of the pilot unit, the
current densities in the pilot ESP were adjusted to equal those
for the main ESP. The field strength at these current densities
354
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Air
Air
Heater
I.D. Fan
Boiler
Economizer
Air
Heater
Air
Flue
Gas
Flue
Gas
— Main Precipitator
Inlet Sampling Port-
Electrostatic
Precipitator
Inlet
Sampling Port-
Hi I/ESP
I.D. Fan | |Pilot
Unit
Outlet
Sampling Port
Electrostatic
Precipitator
Stack
o
Main Precipitator
Outlet Sampling Port-
Figure 3 - Overall Schematic
355
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was maintained at both conditions of HII energized and HII de-
energized.
Physical characteristics such as wire to plate spacing,
total collecting area, and number of lanes were established and
set prior to operation of the pilot plant. Such physical para-
meters were adjusted to simulate the main precipitator as close-
ly as possible.
Testing on the pilot unit was performed at three gas flow
rates; low flow, baseline flow and high flow. The baseline flow
was established by matching the face velocity in the last field
of the pilot ESP with the face velocity at the exit of the main
ESP.
Performance Testing
Test methods for evaluation of the pilot plant performance
were identical to those used on the main ESP. At each of the
three gas flow rate (SCA) conditions, simultaneous inlet/outlet
testing was performed with the HII energized and de-energized.
Pilot plant operating parameters and boiler conditions were
monitored throughout the testing. The boiler maintained a base-
line load condition within a range of 340 MW to 360 MW. A sys-
tem load limitation towards the end of the testing required some
tests to be performed at a slightly lower load condition.
Presentation of Results
A later report to ESEERCO, when released, shall include the
results of the testing program. Particle size distributions will
be presented for both the main ESP and the pilot plant. Particle
collection efficiency and penetration (both overall and fraction-
al) will also be presented. Utilizing this data, the level of
reduction in particulate emissions from the main ESP will be pre-
dicted with the addition of an HII array.
ENDNOTES
Acknowledgements
This pilot demonstration pilot project was funded by the
Empire State Electric Energy Research Corporation under ESEERCO
Project EP80-3. Fred Weisz of Long Island Lighting Company's
Northport Station was the ESEERCO Project Manager. Special
appreciation is given to the LILCO personnel for their coopera-
tion in this program.
References
1. Schwab, J., et.al. (1976) , "Development Program for an Ionizer
Precipitator Fine Particle Dust Collection System as Applied
356
-------
to Coal-Fired Utility Steam Generators", final report sub-
mitted to EPRI on Project 386-1, by Air Pollution Systems,
Inc., Seattle, Washington.
357
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PRIMARY AND SECONDARY IONIZATION IN AN
ELECTRON BEAM PRECIPITATOR SYSTEM*
By: W.C. Finney, L.C. Thanh, J.S. Clements, R.H. Davis
Department of Physics
Florida State University
Tallahassee, Florida 32306
ABSTRACT
Recent investigation into the possibility of using energetic electron
beams for generating high ion current densities for particle charging in
electrostatic precipitators has shown exceptional promise. Copious ion cur-
rent densities, at least 500 times that in a conventional corona driven pre-
cipitator, have been reported earlier. Experimental results, however, have
indicated a secondary ionization phenomenon in a parallel plate system which
affects the charge density stability.
The results of a study of the onset and extent of secondary ionization
are presented here. Ion current vs. voltage experiments were performed using
the parallel plate system used in previous ion current density investigations.
The electron beam flux delivered to the system was restricted in intensity to
determine the transition from primary ionization to the saturation plateau,
then the onset and extent of secondary ionization was explored. An analysis
of the; plate system's variable parameters was made to quantify the conditions
for initiation of secondary ionization. This secondary ionization is thought
to be the result of the combined effects of plate spacing and plate voltage
in the precipitator section.
INTRODUCTION
Electron beam ionization is the process of delivering an electron beam
into air, thereby creating a bipolar plasma of charged air molecules or ion
pairs, the number of pairs being dependent upon the energy and current of the
electron beam. Past experiments using electron beam ionization in coal fly ash
precipitator geometries have demonstrated measured ion current densities in
excess of two orders of magnitude greater than those generally obtainable in
a conventional corona-wire driven electrostatic precipitator (1,2). These
experiments showed that the observed ion current vs. applied voltage rela-
tionship can be approximated by a straight line using linear scale axes.
No saturation current plateau, which marks the total extraction of charge
from the ionization zone, was observed.
A preliminary investigation of the factors influencing the onset of
ion current saturation was initiated and the results were reported recently
(3). Saturation of ion current density was defined as the process whereby
the "cloud" of ion pairs produced by the ionizing electron beam is totally
extracted from the bipolar interelectrode volume by an electric field
strength larger than a certain value. It was found that the ion current vs.
voltage characteristics exhibited a well defined ion current saturation
plateau which depends on the electrode spacing, the beam energy and current,
358
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and the type of beam collimation device used.
This study will focus on primary and secondary ionization processes by
refining and extending the experimental measurements done in the preliminary
study (2). Primary ionization is defined in this study as the plasma pro-
duced directly by energetic primary electrons from the electron beam which col-
lide with gas molecules. Secondary ionization in a parallel plate system occurs
when free electrons created in the primary ionization process gain energy
from high collecting plate electric fields and, in conjunction with space
charge phenomena, cause further ionization in transit to the electrode.
The effect that separation distance, beam current, and beam geometry
have on the saturation plateau and secondary ionization will be addressed.
A comparison between the calculated and measured ion current saturation values
will be made. A correction for recombination of opposite polarity ions which
is caused by incomplete separation and collection of the bipolar plasma
between the electrodes is calculated. Finally, a quantitative analysis of the
amount and extent of secondary ionization will be made at different plate
spacings.
EXPERIMENTAL DETAILS
The 3 MeV Van de Graaff electron accelerator at Florida State University
was used to generate an electron beam which was brought out into air from
vacuum through a thin aluminum foil window. A movable beam current measure-
ment probe was located downstream from any beam restriction devices present,
if any. The probe beam current is referred to as the "actual" beam current,
and represents the amount of flux available for ionization. Electron beam
energy remained constant but beam current was varied in one of two ways:
either by controlling it at the accelerator cathode source or by mechanically
restricting the amount of beam allowed to leave the window. In this investi-
gation, the accelerator was operated to deliver a beam of 1.2 MeV (million
electron volts) energy and actual beam currents of 10, 20, 50, 100, 200, and
500 nA, and 1.0, 2.0, 4.0, and 10.0 yA. All experiments were run at 25°C,
70% relative humidity, and 760 mm Hg.
A parallel-plate electrostatic precipitator test system incorporating
three electrodes each on an upper and lower tier was used to collect the ion
current (Figure 1}. Plates b, b1, d, and d1 served as guard electrodes while
plates c and c1 were ion current measuring electrodes. The distance from the
foil window to the center of plates c and c1 was 50 cm. All of the plates in
the system were biased at the same voltage; the upper set was at positive
(anode) and the lower set was at negative (cathode) electric potential. To
determine the effect of plate spacing on ion current saturation, separation
distances of 2.5, 5, and 10 cm (1, 2, and 4 inches) were used. This labora-
tory scale system is analogous to a conventional precipitator except that
the corona wires which produce an avalanche of unipolar working ions are re-
placed by an electron beam with bipolar working ions.
Saturation phenomena were studied by mounting thick stopping baffles on
the end of the accelerator beam tube. The baffles were 4" x 4" x V4" thick
aluminum plates each with a different diameter circular aperture drilled in
the center. According to the range-energy relation of energetic electrons
passing through aluminum (4), all electrons not passing through the aperature
359
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are stopped at the baffle. Diameters (in inches) of the apertures are as
follows: Vl6, 1/8, X/4, 5/16, 3/8, 7/16, 1/2, 1, When no baffle was used,
the beam passed unobstructed out of the beam tube, the end of which is 2.0
in. diameter. The purpose of using stopping baffles with apertures was to
restrict the ionizing flux entering the test volume between plates c and c'
to attempt to achieve ion current saturation. The baffles allowed a rela-
tively disperse region of low intensity ionization to be delivered to the
test volume as compared to a tightly collimated beam. To determine what role
beam geometry might play, several baffles with different sized apertures were
used at one actual beam current.
RESULTS
Electrode Spacing Comparison
Ion current vs. voltage curves for various experimental conditions were
plotted and analyzed. Only the negative ion currents are shown since they
are approximately equal in magnitude to the companion positive ion currents
in every case. The ion current characteristics of three electrode spacings
at two electron beam currents, each an order of magnitude apart, were com-
pared. Figures 2 and 3 show ion current and ion current density plotted
against electric field at 2.5, 5, and 10 cm plate spacings. The electric
field is an average value, i.e., it is the applied voltage divided by the
electrode spacing.
At 10 nA beam current (Figure 2), the 2.5 cm curve has a short straight
section but levels off above 500 volts/cm as the ion current saturates. The
ion current increases at about the same rate from 0.5 to 19 kV/cm with very
little upturn at the end indicating secondary ionization. This is in con-
trast to the 5 cm and 10 cm curves which do exhibit ion current enhancement.
The saturation bend on the 5 cm curve is more gradual and the plateau has a
greater slope than the 2.5 cm curve but the ion current saturation knee is
apparent. Ion current enhancement effects begin at about 11 kV/cm and con-
tinue to increase until sparkover. At 10 cm spacing, there is almost no
plateau with the saturation knee almost immediately giving way to substantial
secondary ionization.
A two order of magnitude increase in electron beam current to 1.0 yA
produces a different arrangement as shown in Figure 3. The 2.5 cm curve
levels off at 2 kV/cm but a slight upturn between 19 and 21 kV/cm may
indicate the onset of secondary processes. A very gradual turnover marks the
transition from the linear to the saturation section of the 5 cm curve which
is terminated by a secondary ion current rise. An almost linear 10 cm'curve
does bend slightly but no other features are distinguishable. Secondary pro-
cesses undoubtedly occur at low electric field and completely obscure any
saturation plateau.
The observation that more absolute ion current is collected at any single
beam current when the electrode spacing is larger is qualitatively accounted
for in several ways. First, the larger volume means that more of the ionizing
flux will fall between the electrodes and will be collected. Additionally,
fewer energetic electrons still capable of initiating ion formation will be
360
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absorbed by the plates. Volumetric considerations alone, however, are not
sufficient to explain the shape differences of the curves. Electrons pro-
duced in the primary avalanche must travel farther to reach a widely-spaced
electrode and therefore they encounter a greater number of molecules than at
smaller separation distances. The additional electron-molecule collisions
increase the probability of ion pair production. This explains the reduction
in electric field necessary to initiate ion current enhancement when separa-
tion distance is increased.
In contrast, the onset of ion current saturation occurs at a higher
electric field at larger spacings because more of the primary ionization cone
falls within the interelectrode space. Therefore, a higher applied field is
required to collect all of the primary ion current. The combination of higher
electric field for the onset of saturation and lower electric field for ini-
tiation of secondary ionization as plate spacing is widened causes an increase
in the saturation plateau slope and a reduction in the absolute size of the
plateau. At large spacings saturation is not observed because the rise in
copious secondary ionization compensates and then overrides the tapering off
of primary ionization. A nearly linear plot makes it difficult to separate
the relative contribution of primary and secondary effects.
Electron Beam Current Comparison
Ion current vs. voltage relationships for 5 electron beam currents at
a plate spacing of 2.5 cm are shown in Figure 4. The curves are plotted on
linear axes to indicate their relative magnitude although the shapes of the
lower beam current curves are somewhat indistinct. All 5 curves show the
characteristic linear, saturation, and secondary ionization regions. The
onset voltage of saturation increases with higher beam current but secondary
multiplication begins at the same applied voltage. The magnitude of the
saturation ion current increases and the asymptotic approach is more gradual
as the electron beam current is increased. Raising the beam current creates
more primary ionization, requiring a higher applied electric field to com-
pletely separate the bipolar ion flux. Plate spacing does not affect this
result for a given primary ionizing current. The combination of a higher
onset voltage for saturation and the same onset voltage for secondary amplifi-
cation results in a smaller and steeper saturation plateau as beam current is
raised.
Table 1 shows maximum ion current densities and sparkover voltages for
the entire set of experimental conditions. A larger absolute amount of
collected ion current was obtained with higher electron beam current because
of a more densely populated ionization region. Doubling the plate spacing
increases the maximum amount of ion current collected, probably due to higher
plate voltages obtainable before sparkover and a larger interelectrode volume.
At 10 yA beam current and 10 cm spacing, the highest ion current density
obtained was 82.5 mA/m2. This value is in agreement with previous experi-
mental work (1), and is about 400 times greater than that generally found in
conventional corona wire precipitators (5). Electrical breakdown alone limits
the maximum ion current value and larger values can be obtained by increasing
the separation distance, raising the electron beam energy or current, or
restricting the angular dispersion of the beam using collimation.
361
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Each of the experimental ion current vs. voltage curves was extended un-
til cathode-anode sparking halted the measurements (Table 1). When no elec-
tron beam was admitted to the test volume no ion current was measured until
plate-plate breakdown occurred. An initial abrupt decrease in the sparkover
voltage is attributable to ionization in the test volume. Following this
drop sparkover voltages remain constant except at high beam currents.
Widening the plate spacing increases the voltage required to sustain a break-
down as expected. The effect, however, is non-uniform.
Sparkover voltages measured in this parallel plate electrode system with-
out the electron beam are somewhat lower than other published values at eash
plate spacing. The electrode perimeters were rounded to suppress edge effects
but a strong field exists at the lateral edges of the center electrodes
(plates c and c') , which is where sparkover usually takes place. At high
beam currents, a large electric field exists near the plates due to space
charge effects. A high localized electric field is the major cause of pre-
mature sparkover. When the electron beam is admitted to the test volume,
primary ionization reduces the effective interelectrode gap by producing a
disperse plasma at approximately ground potential between the plates (1).
Spark propagation becomes easier as the plasma-electrode distance decreases.
Baffle Aperture Comparison
As described earlier, mechanical electron beam current variation by sub-
stituting baffles with different sized apertures also altered the beam geome-
try, producing a more disperse electron beam as aperture size was enlarged.
A comparison of ion current densities using different baffle apertures while
keeping electron beam current constant was performed. Figure 5 shows ion
current vs. voltage plots at 10 cm plate spacing and 2.0 yA beam current
using aperture diameters of /2", 1", and 2" (= no baffle). Although similar
in shape, the plotted curves reveal that less ion current is collected as
aperture size increases. The curves are characterized by a smooth rolloff
of ion current to 35kV followed by a very slight upturn.
For a constant electron beam current, increasing the size of the baffle
aperture allows a more diffuse beam and a greater amount of scattering leading
to a lower beam density in the test volume. Less delivered beam means a lower
ionization rate and therefore a smaller measured ion current.
DISCUSSION
Analysis of a Generalized I-V Curve
The form of the collected ion current vs. applied plate voltage plots
reveal the complex nature of the interaction of several ionization phenomena.
A generalized I-V curve exhibits three regions (6). From the origin of the
plot, the ion current rises linearly with increasing voltage because a larger
fraction of the ion flux produced by the electron beam is drawn to the elec-
trodes. As the voltage is increased further the ion current asymptotically
approaches a saturation plateau, and at still higher voltages the current
increases rapidly until sparkover occurs. Although each of these character-
362
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istic regimes can be discussed separately, at high beam currents or large
plate spacings they often overlap, obscuring their precise delineation.
During irradiation of air by an electron beam, both positive and nega-
tive ions are produced resulting in a bipolar plasma at nearly ground poten-
tial midway between the electrodes. The negative ions are formed by electron
attachment to electronegative molecules while positive ions are formed by
electron-neutral molecule collisions which strip off other electrons. At
zero applied voltage, the ionic charges in the interelectrode volume simply
recombine in a continous process of ionization and recombination. When an
electric field is imposed, separation of charge occurs and as the electric
field increases, the fraction of ions which recombine decreases. The current
value that is measured if all of the ions formed between the plates by the
electron beam are collected is the saturation current.
The extent of the saturation plateau is limited by the onset of secondary
ionization (7). At sufficiently high electric fields an electron gains enough
energy in a single mean free path to ionize the next molecule with which it
collides. This releases other free electrons so that a rapid multiplication
of electrons and ions occurs. This explanation is consistent with the rapid
rise of the ion current as the electric field is increased.
An example of the calculations which have been performed with the data
is shown below for the experimental conditions of 1.2 MeV electron beam
energy and 20 nA beam current. A low value of beam current is used so that
the effects of space charge are minimal.
Saturation Currents and Recombination
The actual saturation currents are obtained from the 3>V curves using
the method of Boag (6):
j = (f)jg = (1 ~ R)j = (1 - (2S2)maj)Js (1)
6V2
Where: j = measured ion current density (statamps/cm)
js = saturation current density (statamps/cm)
f = collection efficiency
R = percentage of charge which recombines
m2 — 35.7 V2-sec/esu-cm = a constant characteristic of the gas
a = width of ionization region measured in the direction of the
electric field (cm)
V = applied voltage = E(2S)
2S = plate spacing (cm)
A plot of j vs. ^2 should be a straight line with a slope of - (l/6)m2a(2S) 2Js
and a Y-intercept equal to js. The saturation current can be obtained by
extrapolating the line backward to the Y-axis. The saturation current plots
for 2S = 2.5, 5, and 10 cm are shown in Fig. 6. The data points were fit with
a straight line using equation (8). The best fit line with slope = (1/6)(36.7)2
(2) (2S) was used for each value of 2S, and the electron beam was assumed to
have an effective diameter of a = 2 cm. Theoretically, the saturation ion
currents should be the same for different plate spacings if the ion pair pro-
363
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duction in the test volume remains constant (Eq. 7). As seen in Figure 6, the
saturation current increases with increasing plate spacing. Because of the
angular dispersion of the primary ionizing flux, the configurations with
larger volume receive more electron beam and utilize it more completely, and
there is less absorption of energetic electrons by the plates.
The saturation ion current densities (js) calculated from Figure 6 are
converted to ion currents (Is) and compared below to the values of the satura-
tion plateau currents found from the I vs. E plot of the data,
Is. C|a A) Plateau Current (yA)
1.8 1,8
3.2 3.0
5.3 ?
The amount of recombination for 2S = 5 cm is given by:
R = 1 - !_ =1- 3.0 = 6.25%, so 6.25% of the ions recombine. (2)
Is 3.2
Secondary lonization
The rapid increase of current at high electric fields can be described
using the equation for secondary ionization (8):
I - Ioe(a~n)d for large d. (3)
where: Io = Is = saturation plateau ion current
I = measured ion current during secondary ionization
T| = attachment coefficient
a = Townsend's first coefficient
d = average distance primary charge travels to collecting plate = S
2S = plate separation
The primary charge consists of the charge liberated symmetrically about the
center of the test volume by the electron beam. The primary charge liberated
by the electron beam forms the saturation current. At high electric fields
some of the electrons do not attach to the molecules with which they collide
but instead ionize the molecules releasing more free electrons. The coeffi-
cient (a-T)) gives the relative degree of multiplication and attachment. The
value of (a-r|) is determined by plotting In (I) vs. S for a constant electric
field, as shown in Figure 7. The coefficient (a-T)) is given by the slope of
the line, which is a function of E/p, where E=energy and p=pressure. The
primary ion current (Io) is given by the value of the Y-intercept.
In(I) = (a-n)S + ln(I0) (4)
Since the primary currents (saturation currents) were not constant for
the different plate spacings, the 2S = 10cm currents (I) were normalized so
that Is(10cm) = Is(5cm). The following values of (a-T)) were obtained from
the slopes.
364
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E(kV/cm) (a-n) (a-n)/P=76Q mm Hg
8 0.36 0.00047
6 0.236 0.00031
4 0.19 0.00025
The value of the primary ion current from the Y-intercept in Figure 7 is
I0 = 3.4 pA. This is consistent with the previous value of Is for 2S = 5 cm
of 3.2 yA. As can be seen in Figure 7, secondary ionization occurs in the
region E = 4 to 8 kV/cm. In the absence of an electron beam, the normal
range (9, 10) of electric field which produces secondary ionization is E =
20 to 30 kV/cm. The electron beam causes the primary electrons to have a
higher average energy; therefore, they are accelerated to the ionization energy
of the molecules at lower electric fields.
CONCLUSION
A parallel plate electrostatic precipitator test system using electron
beam ionization instead of corona wire energization was employed in a study
of primary and secondary ionization and ion current saturation. A series of
experiments were conducted to investigate the nature of the ionization pre-
sent in the interelectrode volume. Large ion current densities of 80 mA/m2,
or 400 times that in conventional precipitators, were found. Sparkover vol-
tages were lowered somewhat when the test volume was irradiated, but high
applied electric fields on the plates were still possible.
At lower electron beam current, the ion current vs. voltage curves have
linear, saturation plateau, and secondary ionization regions. At higher
beam currents, the ion current saturation plateau region is not established
before secondary ionization begins. The experimental conditions required
for saturation are low beam current or narrow plate spacing. As the electric
field and plate separation distance were increased, a greater amount of
secondary ionization occurred. Beam geometry, varied using a series of stop-
ping baffles with apertures of different diameters, did not greatly affect
the saturation of ion current or secondary ionization.
While the purpose of this study was not to focus on a complete mathema-
tical description of ion current saturation and secondary ionization, many of
the mechanisms involved were quantified. For all three plate spacings, the
measured saturation currents are in agreement with those calculated from the
electron beam intensity and from the recombination equations. Secondary ioni-
zation was described using the Townsend equation which yields values for
(a-n) . Secondary ion multiplication occurred at electric fields between 4 and
8 kV/cm which is much lower than the normal range (E = 20 to 30 kV/cm) with
no electron beam.
ACKNOWLEDGEMENTS
The authors gratefully acknowledge the assistance of Mr. Kenneth J.
Schafer and Mr. R. Mark Whitton in all phases of this study. We also acknow-
365
-------
ledge Mr. Dempsey Lott and Mr. Walt Phillips for their operation of the 3
MeV electron accelerator.
*Work supported in part by the U. S. Department of Energy, Contract No.
DE-A521-78EP11316.
•{•Present address; Research-Cottrell, Inc. , Somerville, New Jersey.
ENDNOTES
1. Finney, W. C., L. C. Thanh, and R. H. Davis. Ion Current Densities Pro-
duced by Energetic Electrons in Electrostatic Precipitator Geometries.
In: Proc. of the Second Symposium on the Transfer and Utilization of
Particulate Control Technology. Volume II, Electrostatic Precipitators.
pp. 391-398, EPA-600/9-80-0396, September 1980.
2. Thanh, L. C., W. C. Finney, and R. H. Davis. The Effects of Back Corona
Discharge on Ion Current Density in Electron Beam Precipitators. In:
Conf. Record of IAS-IEEE Annual Meeting, Cleveland, Ohio, p. 126, October
1979.
3. Thanh, L. C., W. C. Finney, and R. H. Davis. Total Separation of Charges
Produced by Electron Beam lonization in a Precipitator Development System.
In: Conf. Record of IAS-IEEE Annual Meeting, Cincinnati, Ohio. pp. 935-
940. October 1980.
4. Berger and Seltzer. Tables of Energy Losses and Ranges of Electrons and
Positrons. NASA SP 3012. p. 125. c.a. 1960.
5. White, H. J. Industrial Electrostatic Precipitation. Reading, Mass.,
Addison-Wesley, 1963.
6. Boag, J. W. lonization Chambers. In: Radiation Dosimetry, Volume II.
Attix, F. H. and W. C. Roesch (eds). Academic Press, pp. 11-17, 1966.
7. Loeb, L. B. Basic Processes of Gaseous Electronics. University of
California Press, pp. 647-727, 1961.
8. Loeb, L. B. Basic Processes of Gaseous Electronics. University of
California Press, p. 712, 1961.
9. Prasad, A. N. and J. P. Craggs. Measurement of lonization and Attachment
Coefficients in Humid Air in Uniform Fields and the Mechanism of Break-
down. In: Proc. Phys. Soc. London. 76_:223, 1960.
10, Dutton, J. Electron Swarm Data. J. Phys. Chem. Ref. Data. 4:577, 1975.
366
-------
TABLE 1. MAXIMUM ION CURRENT DENSITY AND SPARKOVER VOLTAGE
Electron Beam
Current
CnA)
0
10
20
50
100
200
500
1000
2000
4000
10000
FOR VARIOUS
BEAM CURRENTS AND PLATE SPACINGS
Maximum Ion Current
Density (mA/m2)
2.5 cm 5 cm 10 cm
-
0.2
0.4
0.5
0,9
1.2
3.8
5.7
12.0
19.5
36.3
-
0.6
1.0
1.5
2,7
4.0
8.5
13.0
20.3
33.3
76.3
-
1.0
1.2
1.8
3.3
7.0
12.8
20.8
30.8
50.0
82.5
Sparkover Voltage
(plate-to-plate) (kV)
2 . 5 cm 5 cm 10 cm
56
50
50
50
50
50
50
50
50
50
50
84
70
70
70
70
70
70
66
62
62
58
110
82
82
82
82
82
82
82
82
82
72
Baffle with
Aperture
Accelerator
Tube _ ..
Foil
Window
Electron
Beam
Plates
Figure 1. Schematic diagram of the experimental apparatus. The electron
beam passes through the baffle aperture and into the interelectrode
region. L = 10 cm, foil window to center of plates c,c' = 50 cm. Upper
plates are anode, lower plates are cathode.
367
-------
Electrode Spacing Comparison -
Electrode Spacing Comparison
Electron Beam Current -\u. A
Figure 2. Comparison of ion current vs.
applied electric field curves.
Figure 3. Comparison of ion current vs.
applied electric field curves.
750'
700
600
500
<
~ 400
o
3
(J
a> 300
-o
o
c
<
200
100
Beam Current Comparison
Electrode Spacing =2.5cm
35
30
S
20 S
>\
"to
c
o>
15 2
C
£
10 f
Figure 4. Ion current vs. plate voltage
comparison for five electron beam currents.
TOO,
i I i i I i i r
Baffle Aperture Comparison |/2"
600- Electron Beam Current =
Electrode Spacing=IOcm
soo'
-400
= 300
!200
100
10 15 20 25 30 35 40
Plate Voltage (kV)
35
30
25 N£
x
20 -f
15 I
Q
C
O
101
I
0
8 12 16 20
Plate Voltage (kV)
2426
Figure 5. The effects of three different
sized baffle apertures on the ion current
vs. plate voltage characteristics.
368
-------
-5.
Saturation Current Calculation
Electron Beam Current = 20 n A
16 18 20 22 24
cm2V2
Figure 6. Straight line fits to j vs. j/V2 plots used to calculate the
saturation currents.
, - , - ,2.0
20
IB
o
o
c
Townsend Coefficient Calculation
Electron Beam Current =20 nA
kV/cm
E=8
1.0
0.6
0.4 E
in
c
a>
0.2 °.
c
o>
k_
h.
o
O.I o
2.5 r . . 5
S(cm>
Figure 7. Ion current vs. S comparison used to calculate Townsend's first
coefficient.
369
-------
INFLUENCE ON PARTICLE CHARGING OF ELECTRICAL PARAMETERS
AT DC AND PULSE VOLTAGES
By: Hans Joergen Joergensen
Jesper Toexen Kristiansen
High Voltage Laboratory, Building 329>
Technical University of Denmark,
DK-2800 Lyngby, Denmark.
Preben Lausen,
F.L. Smidth & Co. A/S,
Vigerslev Alle 11,
DK-2500 Valby, Copenhagen, Denmark.
ABSTRACT
Enhanced particle charging is considered to be one of the reasons for the
improved performance of pulse energized precipitators. For a pulsed condition,
the charging levels obtained are influenced by several electrical parameters
such as underlying DC voltage, pulse level, and pulse repetition frequency. In
the investigation reported, these influencing factors are examined. Themeasure-
ments are performed by a Faraday cage method on a conducting ball of 3 mm dia-
meter, charged within the interelectrode space of two circular cylindrical elec-
trodes. The investigation includes DC as well as pulse energization. The re-
sults of the DC situation are compared with the saturation charges expected
from the field charging theory. In the case of pulse energization, a simple model
for the field charging under pulsed conditions is suggested and is used for a
similar comparison.
INTRODUCTION
For the DC situation, the basic theory of field charging was established
by Pauthenier (l), while the pulse situation has been treated by Masuda (2).
Masuda's theory covers the case where ionic space charge is present during the
pulse as well as in the period between pulses.
This paper deals with the situation where the DC level is kept below co-
rona onset, and the pulse repetition frequency is low enough to allow a com-
plete removal of ionic space charge before application of the following pulse.
Both calculations and measurements are performed with negative voltage, but
when discussing the results, numerical values are used for convenience.
THE FIELD CHARGING PROCESS
In the DC situation, free electrons are constantly created in the ioniza-
tion zone near the discharge electrode and attached to electronegative gas mo-
lecules to form negative ions just outside this region. Because of the constant
flow of ions from the discharge electrode, the electric field strength and the
ion density do not vary with time at a fixed position in the interelectrode
space. For this quasi-static case, Pauthenier derived the classic equation for
the field charging of a spherical conducting particle (l):
370
-------
q(t) = 12-rre Ea2 t/lt +—— (1)
where
charge of particle as function of time (C)
electric field strength (V/m)
radius of sphericaJ particle (m)
E
a
e
vacuum permittivity (F/m)
ionic space charge density (C/m3)
ion mobility (m2/Vs
With pulse energization where short duration pulses are superimposed on a
DC voltage, the corona emission is limited to the pulse period if the DC level
is below corona onset. If in addition the time between successive pulses ex-
ceeds the transit time of the ions, the interelectrode space will be free of
ionic space charge when a pulse is applied.
During the negative pulse voltage, electron avalanches are initiated. The
avalanches leave a positive space charge behind, and the electrons attach to
gas molecules in regions of lower field strength to form negative ions. The po-
sitive ions quickly reach the cathode, while the negative ions travel towards
the anode and only traverse part of the distance in the pulse period.
A particle situated at a fixed position outside the region close to the
discharge electrode thus experiences variations with time in both electric
field strength and ion density. In the pulse period, a high field strength is
reached, but no ions are present, while later when the negative ions arrive at
the position of the particle, the ion density is high but the field strength
lower than in the pulse period. As field charging requires the presence of ions
the saturation charge of the particle is determined by the maximum field strength
during the passage of the space charge cloud.
MATHEMATICAL MODEL OF THE FIELD CHARGING PROCESS
A simplified mathematical model has been established for calculation of
the charge attained by a spherical, conducting particle in a pulse energized
concentric-cylinder electrode arrangement. The model is based on the following
assumptions:
- The corona discharge occurs instantaneously at a certain moment in the
pulse period and is uniformly distributed over the emitting electrode.
- The electrons generated in the corona attach to gas molecules and form
an ionic space charge cloud limited by two cylindrical surfaces.
- The positive ions immediately travel to the inner electrode.
Temporal Variation of Field Strength and Space Charge Distribution
The spatial and temporal variations of the electric field strength and the
space charge distribution are determined by successive calculations of the
electric field and the movement of the space charge.
371
-------
4 R
-
S-, >
' "f :
Em!
elec
2r0
SJ
tr
•
•
>ion
ode
r2(t)
ri 0) k.
A
Ion
cloud
'•: '-.. '•:
«yl
Grou
electi
nded
•ode
' I ^^
Figure 1. Negative space charge cloud between concentric-cylinder electrodes.
Figure 1 shows the situation at a time t. The radii of the concentric-
cylinder electrodes are rn and R, respectively, and the negative space charge
cloud is situated between r.(t) and r (t). Using the rotational symmetry and
Gauss' law, the electric field strength at radius r is given by:
E(r,t) =
2irE()r
for
rQ < r < r (t)
[^(t
'r^t)
(•r2(t)
'r/t)
p(r,t) 27rrdr]/2-rre r for r (t) < r <
(2)
p(r,t)
for r (t) < r < R
where
E(r,t) : electric field strength (V/m)
a (t) : charge per unit length on inner electrode (C/m)
r (t) and r (t) : inner and outer radius of ion cloud (m)
p(r,t) : space charge density of the ion cloud (C/m3)
e : vacuum permittivity (F/m)
The negative space charge per unit length, q , is given by the integral:
ci =
r2(t)
p(r,t) 2-rrrdr
(3)
The mean value of q is:
1C = i/f (1;)
where i is the average corona current per unit length (A/m) and f is the pulse
repetition frequency (s"1). To calculate E'(r,t) from equation (2), the space
charge distribution p(r,t) has to be known. In the model, p(r,t) is assumed to
372
-------
be of the form:
p(r,t) = qc/[27rr(r2(t) - r (t))]
(5)
Using equations (3) and (5), E(r,t) becomes:
for
r-r (t)
rQ < r <
ft) -
E(r,t) =
Integration of equation (6) yields:
for
< r < r (t)
r2(t) < r < R
(6)
= |2ire0U(t)-qc|l + loglFTn
R
r/t)
r (t)-r (t)
log
r,(t)
/log MM (7)
where U(t) is the potential of the inner electrode. Hence, if U(t) and the posi-
tion of the space charge cloud is known, E(r,t) can be calculated us ing equations
(T) and (6).
Subsequently, the movement of the space charge in a small time increment
dt is calculated. Only the movements of the boundaries of the space charge cloud
are determined, while the distribution of the space charge within the cloud is
assumed to maintain the form given in equation (5). The inner radius of the space
charge cloud at the end of a small time increment dt is:
r^t + dt) = rt(t) - bE(r](t),t)dt (8)
where b is the mobility of the negative ions. The mobility is taken as a con-
stant. Using equation (8) and a similar expression for r (t + dt), the new lo-
-10
E -8
u
oi -6
I
-4
u
in _
UDC=-32.6kV
UP = -30.0kV
q_ = -l23jiiC/m
2468
Radial distance, cm
10
Figure 2. Calculated temporal and spatial variation of electric field strength
with concentric cylinder electrodes (r = 1.5 mm, R = 100 mm).
373
-------
cation of the space charge is found. In the computer program used, the space
charge cloud is divided into several parts the movements of which are calcula-
ted individually.
A result of such step by step calculations is shown in figure 2. The in-
ner and outer radii of the concentric cylinders are 1 . 5 nun and 100 mm, respec-
tively. The pulse wave form used is shown in figure 5, and the initial posi-
tion of the space charge is assumed to be between the inner electrode and a
cylindrical surface of radius 20 mm.
Charging of a Spherical, Conducting Particle
The calculation of the charge acquired by a spherical, conducting par-
ticle situated at a fixed position in the inter electrode space is performed
treating the passing of the ion cloud as a series of quasi-stationary DC states.
In a short time interval dt, the electric field strength and the ion density
can be taken as constant, and the classic equations of field charging are ap-
plied. If the particle of radius a is placed at the radius r , the increase in
particle charge q(t) in the time interval dt is (l):
dq(t) = 3ira2E(r t)p(rp,t)b(l - _4||__^ 2dt (9)
v 0 p '
Initially, the particle is assumed to be uncharged. As the particle ac-
quires a charge, however, the repelling field from this charge is of sufficient
magnitude to prevent ions from reaching the particle during part of the passage
of the ion cloud. Thus charging takes place only if the following condition is
fulfilled: .
The saturation charge is given by the Pauthenier limit for the maximum
field strength in the presence of space charge at the position of the particle:
q , = 12ir£na2E(r ,t ) (1 l)
^sat 0 p' max v
The temporal variations of the field strength and the ion density at the
particle position are determined using the mathematical model described above.
Then the passage of the ion cloud is divided into short time intervals, and the
charge flow to the particle in each of these intervals is calculated by means
of equation (9) if condition (10) is satisfied. This procedure is repeated to
yield the particle charge as a function of the number of applied pulses.
In figure 3, a comparison is made between the calculated charge acquired
by a conducting sphere of 3 mm diameter under pulsed and DC conditions, respec-
tively. The DC curve is based on equation (1) using the formulas for the elec-
tric field strength in a coaxial cylinder geometry given in (1). The saturation
charge is considerably higher with pulse than with DC energization, and de-
spite the slower convergence, the calculated pulse charge exceeds the DC charge
at all instants.
374
-------
0)
1
ra
o
T
4
w
"o
0>
E>
OS
i
a
1
-0.3
-0.2
-0.1
Saturation^ Charge, pulse
Pulse (upper curve):
UDC
U
U
DC
(lower curve):
=-37.4kV
= -123(L(A/m
I
1
0.01 0.1
Time, s
Figure 3. Charging of a conducting sphere
10 30
[a = 1.5 mm) in a concentric cylin-
der geometry (r = 1.5 mm, R = 100 mm). Particle position: r = 60 mm.
U p
EXPERIMENTAL ARRANGEMENT
The measuring principle is similar to the ones used by Smith (3) and Ma-
suda (^), where a large, spherical particle is suspended in the interelectrode
space by means of an insulating string, and the particle charge is measured in
a Faraday cage. In this arrangement, however, two Faraday cages are used: one
measuring the particle charge plus the charge on the adjacent part of the string,
0
Figure U. Experimental arrangement. 1: Part of Faraday cage. 2: Pneumatic cy-
linder. 3: Pneumatic motor. U: Suspended particle.
375
-------
the other measuring the charge on part of the string above the particle. The
particle charge is found as the difference between these measured values.
The experimental setup is shown in schematic form in figure h. A grounded
metal case containing the two Faraday cages and an air motor is placed above
the concentric cylinders. The string to which the 3 mm brass ball is glued is
fastened to the pulley of the motor, and is weight loaded to minimize deflec-
tion. The cylindrical Faraday cages each consists of two movable parts mounted
on the insulated piston rods of two pneumatic cylinders.
The brass ball is charged in the interelectrode space using the pulse
wave form shown in figure 5 and moved to the position between the two parts of
the lower Faraday cage. The two cages are closed by activation of the pneuma-
tic cylinders, and the charges are measured simultaneously with two electro-
meters. A contact spring inside the Faraday cage ensures complete charge trans-
fer from the ball to the cage.
o
-70
-60
-50
-40
-30
-20
-10
Time constant of
decay: 260 JJLS
UDC = -32.6kV
Up=-30.0kV
45 85
200 300
Time, /JS
400
500
Figure 5. Pulse wave form used in calculations and measurements.
EXPERIMENTAL RESULTS
The 3 mm brass ball was positioned at a distance of 60 mm from the axis
of the coaxial cylinder arrangement with radii 1.5 and 100 mm and height 170 mm.
The particle was charged by applying approximately 3000 pulses to the electrodes.-
In each series of measurements, 10 individual measurements were performed, and
the mean value and a 95 per cent confidence interval were calculated, assuming
the measured values to possess a normal distribution.
Variation of Pulse Voltage
Initially, the performance of the measuring apparatus was checked by car-
rying out a number of DC measurements and comparing the results to calculated
values. A few of these measurements are shown in figure 6 together with the
calculated curve. Though deviations from the expected values did occur, the
376
-------
general agreement was satisfactory.
-0.4
U
o>" -0.3
s.
u
•c
0)
Q.
in
o
-0.2
-0.1
Pulse (upper curve):
UDC =-32.6KV
I = 100 pps
Up =-10 KV
Up =-20 kV
Up=-30kV
Up ~-40kV
- Up=-50kV
- Calculated T
curve I
DC (lower curve):
v : Measurements
_: Calculated curve
-10 -20 -50 -100 -200
Average current, pA/m
-500
Figure 6. Measurements with DC and with varying pulse voltages.
Measured values of the charge acquired with pulse energization and vary-
ing pulse amplitudes are also shown in figure 6. The calculated curve gives
the charge obtained after the application of 3000 pulses. This value corre-
sponds to approximately 95 per cent of the saturation charge, cf. figure 3. The
particle charge is seen to rise substantially with increased pulse voltage.
This is mainly due to an increase in the amount of emitted space charge and
hence, a larger field enhancement at the particle position.
Variation of Pulse Repetition Frequency
-0.5
O
•
r -0.4
s.
in
•5 -0.3
fr
10
6
10pps
50 pps 100 pps 200 pps
UDC = -32.6 kV
U = -30kV
-10
-50 -100 -200
Average current, /uA/m
-500
Figure 7. Charge acquired with 3000 pulses at varying repetition frequencies.
377
-------
As long as the time between consecutive pulses exceeds the transit time of
the ions, the average corona current is found to be proportional to the pulse
repetition frequency (5), and therefore the mean value of the space charge emit-
ted per pulse is constant, cf. equation (k). Hence, a variation of the repeti-
tion frequency should not cause any change in the acquired charge provided
that the number of applied pulses is the same at all frequencies. An experimen-
tal verification of this is shown in figure 7- The full curves are the calcu-
lated values at the four repetition frequencies while the dotted line is the
calculated charging level corresponding to the average emitted charge per pulse
for all the measurements.
Variation of DC level
In order to determine the influence on the particle charge of the DC volt-
age, a number of measurements were carried out with varying DC level. The total
maximum voltage (Up+U^) was kept at -60 kV and the average current therefore
fairly constant. The results are shown in figure 8 with calculated values cor-
responding to the mean value of the corona current for each of the three se-
ries. The particle charge is seen to increase with increasing DC level.
U
I
o>
"5
o»
U
-0.4
-0.3
-0.2
-0.1
-128/JV/m —
-124juA/m —
UP+UDC=-60kV
f 100pps
o Measured value
• Calculated value
DC Corona
Onset
-10 -20 -30
DC Voltage, kV
-40
Figure 8. Charge acquired with pulse energization at varying DC
levels and constant peak voltage.
CONCLUSION
The simple mathematical model suggested in this paper yields results in
good agreement with experimental values. Even though the model is established
for concentric cylinders, the concept of an ion cloud traversing the interelec-
trode space in the time between consecutive pulses is equally valid for more
practical electrode configurations and therefore qualitatively similar results
would be expected in these configurations.
378
-------
To obtain a high particle charge, the peak voltage should be as high as
possible, as both field strengths and ion densities increase with increasing
peak voltage.
A certain peak voltage can be reached using a low DC level and a high pulse
voltage or vice versa. In the investigated range of DC levels below corona"onset
the particle charge increases with increasing DC voltage.
The pulse repetition frequency itself is of no importance to the charge
acquired by pulse energization as long as the time between pulses is sufficient
for the ions to reach the collecting electrode. The particle charge is only de-
termined by the number of pulses applied.
A comparison between DC and pulse energization with the same average cur-
rent shows substantial improvement in particle charging by using pulse energi-
zation. Furthermore, under pulse conditions a high particle charge can be
reached at very low current densities.
REFERENCES
1. Pauthenier, M. and M. Moreau-Hanot. La charge de particules spheriques dans
un champ ionise. Journal de Physique et le Radium, Paris, France, series 7,
vol. 3, pp. 590-613, 1932.
2. Masuda, S. and A. Mizuno. Maximum Charge of a Spherical Particle Imparted
by Pulse Charging. Proc. 1978 International Workshop on Electric Charges in
Dielectrics, Oct. 9-12, 1978, Kyoto, Japan.
3. Smith, P.L. and G.W- Penney. The Charging of Nonspherical Particles in a
Corona Discharge. Trans AIEE (Commun. Electron.) Vol. 80 I, p. 3^0-3^6,
1961 .
h. Masuda, S. and M. Washizu. Corona Charging of a Spherical Particle Having
an Extremely High Resistivity. Proc. 1978 International Workshop on Elec-
tric Charges in Dielectrics, Oct. 9-12, 1978, Kyoto, Japan.
5. Petersen, H.H. and P. Lausen. Precipitator Energization Utilizing an Energy
Conserving Pulse Generator. Presented at the 2nd Symposium on the Transfer
and Utilization of Particulate Control Technology, Denver, Colorado, July
1979.
379
-------
BOXER-CHARGER MARK III AND ITS APPLICATION IN ESP's
By: Senichi MASUDA, Hajime NAKATANI and Akira MIZUNO
Department of Electrical Engineering, Faculty of
Engineering, University of Tokyo
7-3-1, Hongo, Bunkyo-ku, Tokyo, Japan 113
ABSTRACT
The latest model of Boxer-Charger denoted by "MARK III" uses for its
electrode assemblies the double-helix electrode units and very fast-rising
pulse voltages with 40 - 200 ns duration time for their excitation to produce
plasma ion source. The helical discharge wires of a double-helix unit are
insulated not by the ordinary insulators but by coils which effectively reflect
such a fast-rising, short-duration pulse voltage. This is called "inductance-
isolation", and contributes much to the ease in construction and lowering of
costs of the electrode assemblies. Its charging performance is presented.
Then, the effect of pre-charging on the collection performance of a conven-
tional ESP operated with a dc voltage under severe back discharge condition,
a pulsed ESP operated with a pulse voltage superimposed to a dc voltage, and
a conventional ESP operated under no back discharge condition, is presented
and compared to each other. It is shown that the collection performance at
dust resistivity of 10-'--'- - 10 ohm-cm can be greatly increased to a level
equal to that obtainable under no back discharge condition, when the pre-
charging is made in front of each collection field repeatedly and the collec-
tion field of an ESP energized with dc-plus-pulse voltage.
INTRODUCTION
Boxer-Charger "Mark III", its third generation, is one of the ideal pre-
chargers capable of imparting very high level of charge to high resistivity
particles within a short time [1]. This allows the exact evaluation of the
requirements to be met in the collection fields of an ESP to be located down-
stream. Since the enhanced charge of the particles from the precharger should
be diminished in the collection field subjecting to back discharge, it is con-
sidered to be imperative to suppress its effect by using the "back discharge
free" collection field, such as the pulsed field or parallel-plate field. In
the present paper is reported the results obtained with the pulsed field. It
is expected that a slight quantity of ionic current, lower than its threshold
to cause back discharge, must be supplied to avoid a severe rapping loss by
electrical adhesion force. The pulse charging superimposed to dc voltage can
provide the ionic current at any desired level without losing its uniformity
in distribution and also the required level of collection field strength.
From the same reason the parallel-plane field is considered as vulnerable to
rapping loss although free of back discharge. However, its test is to be made
soon, and its results will be reported later. It should be added that special
precautions are taken in the present tests of pulse charging so as to keep the
dc voltage below a critical level of causing spontaneous lateral propagation
of back discharge.
380
-------
1. Experimental Apparatus
1.1 Pulse-Energized Double-Helix Type Boxer-Charger (Mark III)
Figure 1 shows a double-helix electrode assembly to construct the latest
model of Boxer-Charger "Mark III" used in the present tests. This configura-
tion has its inherent advantages in (1) maintaining the wire-to-wire gap at a
small and constant value without being affected by thermal deformation of its
supporting system, (2) avoiding the edge-effect to cause corona discharge in
the unexcited period, and (3) ease in its support. The conditions (1) and (2)
are highly important to raise the peak value of ac main field between two elec-
trode assemblies so as to increase the particle charge. But a small wire-to-
wire gap does not allow the stable coronas to appear uniformly along the wires
owing to excessive sparking. This difficulty is solved by using a very short
pulse voLtage with 40 ns duration time which proceeds along the helix wires in
a form of a travelling wave producing very active and uniform streamer coronas
as an ideal plasma ion source without causing any sparking at all (see Figure
l(b)). The use of such a short duration pulse voltage makes possible the "in-
ductance-isolation" to be used for electrically insulating the two helix wires
from each other (Figure l(c)). An inductance element, reflecting the wave,
can be used instead of an insulator. This contributes much to simplifying the
electrode construction and reducing its cost. The general description of
Boxer-Charger is given in the references[1-3].
Figure 2 indicates a photograph of Boxer-Charger I of Mark III type in-
stalled within the inlet duct of a test ESP. This consists of two parallel
electrode assemblies spaced at 10 cm (face-to-face), each electrode assembly
consisting of 3 double-helix assembly units arranged on a plane. Its effec-
tive length in the gas flow direction is 60 cm, and the residence time 0.040 s
at gas velocity of 15 m/s. The theoretical charge at this residence time is
54.1 % of Pauthenier's saturation limit whereas its measured value being 47.4
%. The sparking field strength between two parallel assemblies is 5 kV/cm at
100 deg C, and 4.5 kV/cm is used.
Figure 3 shows a photograph of Boxer-Charger II of Mark III type located
inside an inter-field section between the first and second collection fields
of the ESP. Six double-helix assembly units are arranged at 10 cm spacing
(face-to-face) on a plane perpendicular to the gas flow direction, so that this
configuration is especially suitable for being inserted into a narrow space
inside an ESP. The gas velocity is 0.82 m/s to provide 0.073 s residence time
for an effective length assumed at 6 cm. The theoretical charge for this res-
idence time is 68.2 % of Pauthenier's saturation limit for the charging time
constant of 34 ms.
Figure 4 shows a circuit diagram of the power supply providing a main high
voltage with 50 Hz to be applied between the electrode assemblies to construct
the ac charging field, and two pulse high voltages with 40 ns duration time
(Figure 5), each to be applied to one of the two electrode assemblies facing
each other between its helical wires at an instant when it takes the negative
peak of the main ac voltage. As a result the plasma ion source out of contin-
uous streamers is produced alternately on one of these two electrode assemblies
in synchronous to the main ac voltage, and negative ions are extracted from
this plasma by the main ac field to produce the alternating current of negative
monopolar ions within the charging field. The dust particles are bombarded by
these ions from both sides alternately, and charged up very quickly.
381
-------
1.2 Race-Track System and Model ESP
Figure 6 indicates schematically the laboratory race-track system com-
prizing a model ESP which has three collection fields in series. Each collec-
tion field consists of two parallel ducts having a plate-to-plate spacing of
30 cm, effective height of 70 cm and a length in gas flow direction of 50 cm.
The discharge electrodes are wires with 3 mm in diameter arranged on each cen-
ter plane at 6 cm wire-to-wire spacing. This small spacing is to raise the
corona starting voltage, which is adjusted by adding fine-shaped projections
along each wire at 5 cm spacing. The voltage-current characteristics of each
field collecting high resistivity test fly-ash with IQH - 10-^ ohm-cm at 100
deg C gas temperature indicates a very distinct hysteresis, owing to the lat-
eral propagation of back discharge initiated at one point. Its corona start-
ing voltage is 42 kV at 100 deg C in air under contaminated condition, whereas
the back discharge extinguishing voltage 23 kV. The resistivity of test fly-
ash drops under IQlO ohm-cm at 20 deg C. The circulating gas is room air, and
its temperature is changed by an electric heater up to 200 deg C for varying
dust resistivity. The standard test conditions are 100 deg C gas temperature,
1,350 m-Vh gas flow rate (15 m/s at the inlet-duct and 0.82 m/s at collection
field), and 10-^ - 10^ ohm-cm dust resistivity, but test is made also at nor-
mal temperature to obtain the reference data under no back discharge condition.
The mass-loading of dust is measured at both the inlet and outlet of the ESP
using two sampling filters and two dust-loading monitors (Konitest). The
charge-to-mass ratio of dust is also measured with two suction-type Faraday
cages at the inlet and outlet.
2. Experimental Results
The tests are further made under three different operation modes of the
ESP with and without the prechargers operated:
i) a dc voltage is applied to each field of ESP under high dust resistivity
condition to cause severe back discharge (dc operation mode under back
discharge),
ii) a dc voltage not to cause back discharge propagation, ca. -35 kV, is appl-
ied to each field as a base-voltage, and a pulse high voltage with a crest
voltage of -20 kV, duration time of 1 ms and repetition frequency of 100
Hz is superposed to this base-voltage (dc-plus-pulse operation mode), and
iii) a dc high voltage is applied to each field, but under no back discharge
condition at 20 deg C gas temperature for the purpose of reference (dc
operation mode without back discharge).
2.1 DC Operation Mode under Back Discharge
The test conditions are: gas temperature T = 100 deg C, dust resistivity=
10-H - 10-^ ohm-cm, inlet dust loading w^ = 6.5 g/Nm^, applied voltage V = 41 -
43 kV corresponding to average field strength in collection field E = 2.7-2.9
kV/cm, and average current density J = 0.3-0.9 mA/m . A severe back discharge
is detected by naked eye and a very distinct hysteresis in voltage-current
characteristics. The current rises with increasing dust thickness on the col-
lection electrodes to become maximum just before rapping.
Figure 7 indicates the mass-penetration of dust through the test ESP as
a function of the effective length in gas flow direction of the collection
field. The effective length is varied by connecting the first, second, and
third collection field successively from the upstream side to the high voltage
382
-------
source, and it is indicated by the number of the connected fields, each being
50 cm in length. The curve A represents the blank case where no precharging
is made. The penetration starts from 50 % as a results of purely mechanical
collection which is made mostly up to the end of the first field in this par-
ticular case. It is interesting to see that the curve A shows an exponential
decay following Deutsch equation even under the severe back discharge condi-
tion. The curve B is the same result obtained when only the Boxer-Charger I
in the inlet-duct is being operated. The curve C is for the case when the
Boxer-Charger I and II are being operated. It can be seen that the effect of
precharging appears distinctly in its succeeding collection field to raise the
apparent migration velocity of dust, w, but its effect is lost from the next
field on to make the curves B and C parallel to the curve A from the second
and third fields. The enhanced charge decays in the first downstream field
due to back discharge down to a saturation level specific to its charge neu-
tralization condition, As is to be reported separately, this condition is
specified by the magnitudes of the field strength, E, current densities of
positive and negative ions, i+ and i_, their ratio i+/i_, and the space dis-
tribution of these quantities. The higher migration velocity in the first
downstream field is evidently resulted by the higher average charge of dust
during its decay process down to the new saturation charge. This saturation
charge, approximately equal to that in the blank case (curve A), will control
the collection process in the succeeding fields to provide a decreased migra-
tion velocity close to its value for the curve A.
Figure 8 shows the magnitudes of charge-to-mass ratio of dust measured at
the outlet in the same tests as described in Figure 7. The highly charged
particles will be rapidly collected in the active field without contributing
to the indicated values of charge-to-mass ratio at the outlet, whereas the
small particles, hard to collect and to become dominant at the outlet, tend to
raise the measured value. This makes a clear interpretation of the curves in
Figure 8 difficult. However, it seems that the charge-to-mass ratio enhanced
by the first Boxer-Charger I is further raised by the second Boxer-Charger II.
It is not clear whether the rise of the curve A with increasing field length
represents a time increase in particle charge or the size decrease at the out-
let as a result of increasing collection performance.
At any rate it is expected that the penetration will drop exponentially
with the field length following the dotted line in Figure 7 when the Boxer-
Chargers are used successively in front of each collection field. The migra-
tion velocities, wo and w^ derived from the curve A and dotted line respec-
tively, are indicated in Table 1. The enhancement factor of collection perfor-
mance by the successive precharging, expressed in terms of wi/wo, is as high
as 2.44 in this particular case. It should be added that this enhancement
factor is a function of different variables, including the chaging performance
of precharger, residence time and back discharge severity in the combined col-
lection field, particle size distribution of dust, etc. v
In order to take full advantage of precharging it is imperative to use
the proper collection fields which are free of back discharge, such as those
consisting of parallel plane electrodes or the pulsed field of twin-electrode
or tri-electrode types. The pulsed field is likely to be more suitable in
view of avoiding rapping reentrainment with electrical adhesion force. The
value of ionic current density in this case should be higher than needed for
providing a sufficient electrical adhesion to the dust deposit on the collec-
tion electrodes, but lower than the critical level of triggering back discharge,
383
-------
The successive use of prechargers by inserting into each inter-field section
provides a second alternative in the case when the conventional ESP fields
can not be altered.
2.2 DC-Plus-Pulse Operation Mode
With the considerations described above in mind the same tests are con-
tinued with the pulsed collection fields under the same high resistivity con-
ditions. The dc high voltage of -35 kV (2.3 kV/cm) is applied to the discharge
electrodes of each field, and a negative pulse high voltage with a crest value
of -20 kV, duration time of 1 ms and repetition frequency of 100 Hz is applied
superimposed. All other variables are kept identical to those in the previous
section. A noticeable feature of this operation mode is a greatly reduced
current density level at J = 0.04 mA/m , and no back discharge is detected by
naked eyes. The pulsed corona occurs uniformly along the wires, and the uni-
formity of current over the collecting electrodes is distinctly noticed from
the mode of uniform dust deposition.
Figure 9 shows the same results as Figure 7 where the curves A, B, and C
are corresponding to the same precharging conditions of A, B, and C in Figure
7. Again in this case the similar tendency appears in the curves A, B, and C
with the increased decay rate. It is noted that a substantial improvement is
obtained by the pulsed fields only owing to an effective suppression of back
discharge, providing the enhancement factor of wp/w0 = 1.63 as indicated in
Table 1.
As expected the effect of precharging becomes much more pronounced in
this case, and the enhancement factor derived from the migration velocity for
the dotted line, wp^, becomes as high as wpi/wo = 2.91. This migration veloc-
ity, wi, specific to this particular combination of successive precharging
with the pulsed collection field exceeds a level obtainable under an ideal ESP
condition where no back discharge is taking place, as described later.
The deviation of curves B and C from the dotted line occuring from the
second field on, although greatly reduced in this case, indicates a slight
effect of charge neutralization due to back discharge which is still existing
even under the pulsed condition. The magnitude of this deviation, which can
be expressed by the ratio of the migration velocity for the second branch to
that for the first branch, wP2/wpl> provides a good measure of back discharge
severity usable for design purpose of this precharger-collector hybrid system.
2.3 DC Operation without Back Discharge
For reference purpose the tests are further performed at room temperature
T = 20 deg C where dust resistivity drops under 10-*-^ohm-cm and no back dis-
charge occurs. The magnitude of main voltage applicable to the Boxer-Chargers
and collection fields becomes greatly increased. As a result the maximum
value of ac main field at the Boxer-Chargers is raised from 4.5 to 5.4 kV/cm,
and the dc high voltage applied to the collection fields from 41 - 43 to 51 -
55 kV (from 2.73-2.87 to 3.4-3.7 kV/cm) . This is to compare the advantage
of the precharger and its combination with the pulsed fieds to the best possi-
ble standard of ESP operated under ideal conditions. The applied voltage in
the collection fields is regulated so that a constant current density J = 0.15
mA/m2 is maintained. The inlet dust loading is kept constant at 8 g/Nm^.
Figure 10 indicates the results obtained, where the curves A, B, and C
represent the operating conditions corresponding to A, B and C in the Figures
384
-------
7 and 9. The curve A in this case consists of three different branches. The
first one corresponds to a lower migration velocity, possibly owing to lower
average charge of particles at the first field. Then, the migration velocity
rises with increasing charge in the second field. It drops again in the third
field, perhaps because of decrease in particle size.
The use of the first Boxer-Charger I acts for raising the migration veloc-
ity at the first field, indicating the effect of precharging without which the
particle charge must rise from zero and, hence, the time-average of the parti-
cle charge becomes lower. Then, the curve B becomes parallel to the curve A
in the succeeding fields as in the case in Figures 7 and 9. A striking fea-
ture in this case is that the curve C shows very little deviation from the
curve B, distinctly indicating no improvement to be obtained by successive
precharging. It is considered that, once the particles have been fully
charged by either the first Boxer-Charger or corona charging in the first
field, the high level of charge will be preserved in this case since no charge
reduction by positive ions will take place in this case.
Thus, the effect of precharging in the case of low dust resistivity
appears only in the first field, and this only reduces the inlet dust loadings
of its succeeding fields. Ths enhancement factor in this case is only Wbi/wbo
= 1.21 as indicated in Table 1.
3. Conclusions
The following conclusions are obtained from the present experiments:
1) The Boxer-Charger Mark III using double-helix units for its electrode assem-
blies and very short pulse voltage for plasma excitation indicates a very
satisfactory charging performance.
2) The dust mass-loading shows an exponential decay with distance in gas flow
direction even under a severe back discharge condition, indicating Deutsch
equation to hold also in this case.
3) The use of a precharger provides a great performance improvement in the
collection field immediately downstream, but its effect is lost from the
succeeding fields in the case when a severe back discharge is occuring.
This suggests that the enhanced initial charge of the particles can drop,
by charge elimination of back discharge, fairly rapidly to a new saturation
level, even within a residence time in this field. This means that the
performance improvement obtained in this field by no means corresponds to
the level of the enhanced initial charge at its inlet, but to the effective
charge averaged over the entire field during its elimination process.
4) The performance improvement can be expressed by "enhancement factor" as the
ratio of enhanced migration velocity to its blank value.
5) The repeated precharging is necessary in front of each collection field
under back: discharge condition in the case when the collection fields can
not be altered from a conventional ESP design. This provides the enhance-
ment factor as high as 2.44 in the present experiments.
6) The use of "back discharge free collection fields" is necessary for taking
full advantage of precharging. A parallel plane electrode system or pulsed
field system of either twin- or tri-electrode type can be used for this
purpose. The pulsed field is likely to be more suitable because it can
provide an electrical adhesion force to the dust deposit on collecting
electrodes so as to avoid rapping reentrainment.
7) The figure of merit of the back discharge free field is given by the devi-
ation of decaying line of dust mass-loading from its initial branch in the
385
-------
first field, expressed in terms of the ratio of respective migration velo-
cities. This ratio can be used for design of the precharger-ESP hybrid
system in general.
8) The combination of repeated precharging with pulsed collection fields of
twin-electrode type energized with the dc-plus-pulse operation mode pr°-
vides an enhancement factor as high as 2.91 at dust resistivity of IO11 -
1()12 ohm-cm. The dust migration velocity in this case becomes slightly
higher than that for a reference case of ESP operated at its maximum per-
formance under no back discharge condition.
9) In the case when no back discharge is taking place, only the first pre-
charger provides a distinct effect, but no further improvement can be
obtained by the repeated precharging.
The test of parallel plane electrode system as another type of back dis-
charge free collection field is being undertaken. The development of the
Boxer-Charger Mark III and its pulse power supply is being performed for appli-
cation in the large scale ESP's of coal burning boilers. Figure 11 illus-
trates its conceptual design of frame-supported construction using the induc-
tance-isolation to support each double-helix unit at its both ends, and also
at its center point for fixing and rapping.
References
(1) S.Masuda, A.Mizuno, H.Nakatani and H.Kawahara: Application of Boxer-
Charger in Pulsed Electrostatic Precipitator, Record of IEEE/IAS 1980
Annual Meeting, pp. 904-911 (Sept. 29 -Oct. 3, 1980 in Cincinnati, Ohio).
(2) S.Masuda, M.Washizu, A.Mizuno and K.Akutsu: Boxer-Charger - A Novel
Charging Device for High Resistivity Powders, Record of IEEE/IAS 1978
Annual Meeting, pp. 16-22 (Oct. 1978).
(3) S.Masuda, A.Mizuno and H.Nakatani: Application of Boxer-Charger in Elect-
rostatic Precipitators, Record of IEEE/IAS 1979 Annual Meeting, pp. 131 -
138 (Oct. 1979 in Cleveland, Ohio).
TABLE 1 DUST MIGRATION VELOCITY AND ENHANCEMENT FACTOR
Operation Mode of
Collection Fields
DC Operation Mode
under Back Disch-
arge
DC-Puls-Pulse
Operation Mode
at high pd
DC operation Mode
under No Back
Discharge
Tg
100
100
20
Pd
(ohm- cm)
io11
-io12
io11
-io12
-------
V-pulse
D
a
b
c
30 mm
3 mm
8 mm
1 mm
(b) streamers
(a) Double-Helix Unit (c) Inductance-Isolation
Fig. 1 Electrode Assembly Unit of Boxer-Charger Mark III
Fig. 2 Boxer-Charger I
(installed in inlet-duct)
Fig. 3 Boxer-Charger II
(installed in inter-field
section)
(4- : gas flow direction)
387
-------
Fig.4 Pulse and Main Voltage
Supply
three double-helical
electrodes
D Ri Cable-1 Gap Cable-2
ZXXXXXXX3
booooooo
Fig. 5 Pulse Wave
Form
/
V
^"-
/
HEATER
BLOWER
1 7.5 ™<% _ , .
S f'Q^I
V.
^_^
c
0
'a!
li
c
dJ
0.
DUST
Ki%^! *
FEEDEK K !
* \
„ ' N
Charger
H /
100
en;
20
1 U
5
?
1
U.b
n 9
- I
t
EP
Field)
1
0.82 "Vtj
1
Ftm
Cho
(
pr
t
EP
Field]
N
[(Q/M)0|
y
t
EP
iField)
N^>_
" V~-\
xT^^->
_%,
x^
: ^j
ESP : dc oper
; T : 100 °C
- — ]
^-1
--^ T
^~-S
N
N
ation
12 .
•*^,
^^
~-~.
N^
mode
~"~~-!
^2
X-
S ^
s
A
B '
r
X
:
L pd : 10 -10 s;-cm -|
(severe back
I
discharge)
i
1
CJ
o
~n
a:
ro
2
0
0>
?
t
u
\
)
-I
W^, W0 : dust-loading
monitor
(Q/M)if (Q/M)0:
charge-to-mass ratio
measurement
T: thermometer
Fig. 6 Race-Track System
f
4
-3
0
• ; I
ESP : dc operation mode
T : 100 °C
°d : 1011 - 1012 n-ca
(severe back discharge)
j
^^L T
^^^1
' 1 i.
^-^ B_T-]^= H
^"~ — 5 "^ ^^\ ^*
^k
T
.tr*"
-//
i i
0123
Number of Collection Fields
"0
1 2 3
Number of Collection Fields
Fig.
Fig. 8 Charge-to-Mass Ratio
(measured at outlet;
dc operation mode)
7 Dust Penetration vs. Effective Length of Collection Field
(dc operation mode under severe back discharge condition)
388
-------
ESP : dc-plus-pulse
operation mode
100
50
~ 20
I 10
tj
c
&
Q.
1 2 3
Number of Collection Fields
9 Dust Penetration vs. Effective
Length of Collection Field
(dc-plus-pulse operation mode)
2
1
0.5
0.2
1 1 1
• -- ESP : dc operation node
T : 20 °C
0123
Number of Collection Fields
Fig. 10 Dust Penetration vs.
Effective Length of
Collection Field
(dc operation; no back
discharge condition)
H: double-helix unit
F: frame
A: supporting arm
I: inductance-
isolation
C: center supporting
arm for rapping
with inductance-
isolation
Fig. 11 Conceptual Structure of Frame-Supported Boxer-Charger
(to be installed in inter-field sections)
389
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THE PERFORMANCE OF AN EXPERIMENTAL PRECIPITATOR WITH AN ALL-PLATE ZONE
By J. Dalmon
Central Electricity Research Laboratories, Leatherhead, England
ABSTRACT
An 'All-Plate' ESP collector zone has been developed by the CEGB and
tested in a small research rig at atmospheric temperatures. To provide data
more closely related to power station precipitator conditions a programme of
tests has been carried out by permission of the Environmental Protection
Agency on their experimental electrostatic precipitator facility at Research
Triangle Park. This consists of a four zone, single lane unit and for the
tests the conventional discharge wires in one zone were replaced by a single
charged plate. In all zones the spacing between the earthed plates was
200 mm. The gas velocity was kept constant at 1.6 m/s and the gas temperature
ranged from 17°C to 150°C. The test dust was fly ash having a mass median
diameter of 6 pm and a resistivity of 1 x 10^-2 ohm cm.
The performance was. evaluated as an 'Effective Migration Velocity' enhance-
ment factor, defined as EMV with plate-plate electrodes/EMV with wire-plate
electrodes. The factor averaged 3.1 with all plates in zone three and 2.9
for zone four with a value of 1.4 over the complete precipitator.
The results indicate a clear advantage for a precipitator incorporating an
all-plate zone.
INTRODUCTION
As part of a programme of research into methods of improving the dust
collecting performance of large power station electrostatic precipitators,
the Central Electricity Research Laboratories of the Central Electricity
Generating Board carried out a pilot scale investigation in which the dis-
charge wires in the final zone of a three zone precipitator were replaced by
negatively charged plates. The work, which was reported by Dalmon (1974)^'
showed that particles entering the final zone were already charged and were
collected in the high electric field between the parallel plates without the
necessity of a corona discharge. The experiments, carried out under atmos-
pheric conditions using aluminium oxide and perspex test dusts to simulate
normal and highly resistive ash respectively, showed clear advantages for the
'All-Plate' final zone with a twofold increase in its effective migration
velocity. Inter-electrode spacings of 50 mm and 150 mm were investigated
over a rnage of velocities from 0.9 m/s to 2.75 m/s and it was concluded that
a spacing of 100 mm would be the practical optimum for full-scale use. These
early tests did not include the effects of rapping and further work showed
that although the emv fell for both wire-plate and all-plate geometries in
the final zone, there was still an emv enhancement by a factor of two.
During 1979, the Industrial Environmental Research Laboratory of the United
States Environmental Protection Agency offered the use of their 'hot'
experimental precipitator facility at Research Triangle Park for further
testing of the All-Plate concept under dust and gas conditions more
390
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representative of power station practice. This led to a programme of tests
aunng 1980 which are reported here.
EXPERIMENTAL FACILITY
The EPA experimental precipitator has been fully described by Lawless, Daniel
and _ Rams eyUJ, so only its main features are summarised here. It consists of
a single lane with four zones in series. Each zone normally has a pair of
flat collecting plates 1.22 m square and a single row of discharge wires, but
this was modified as described later. Both the plate spacing and the wire
pitch can be readily altered. Rapping of both plates and wires is by
pneumatically operated hammers acting vertically and the frequency of
operation^can be controlled separately for each zone. Ambient air is drawn
from outside the laboratory directly into the inlet ducting and may be heated
by three propane burners. The gas flow rate is measured by an orifice plate
upstream of the ID fan and is variable between wide limits. Dust is injected
by two sandblast guns facing into the gas stream and situated ^2 m downstream
of the burners and a similar distance from the inlet of the first
precipitator zone. Sampling ports are arranged in vertical groups of three
at the precipitator inlet, between zones and at the outlet. Each zone is
supplied by a manually controlled 100 kV, 10 mA transformer-rectifier. Kilo-
volts and milliamps are displayed digitally and may be printed out at selected
intervals. Voltage-current characteristics may be taken and plotted in real-
time on an X-Y plotter. Gas temperatures, orifice differential and dust
emission are also displayed and printed with the electrical readings.
MEASUREMENTS AND TECHNIQUES
Mass Burden, Efficiency and Effective Migration Velocity
Mass burden was measured by standard isokinetic sampling techniques using
47 mm dia. GF/F glass fibre filters. The sampling duration varied from 5 to
150 mins according to location and dust burden and either three or four
sampling trains were used simultaneously. The middle of the three sampling
ports was used as previous EPA investigations had shown this to give represen-
tative results. The sampled weights were used to calculate overall and zonal
efficiencies and effective migration velocities (emv's) were derived using the
well known Deutsch equation.
Particle Size Distribution
This was an in-situ measurement using an MRI seven stage cascade impactor with
a 47 mm GF/F back-up filter. Data from the tests was processed by a desk
computer using a programme developed by the EPA to give cumulative distribu-
tion by mass and, by combining data from various locations overall and zonal
size-efficiency relationships were provided.
Particle Charge to Mass Ratio
This was measured by a Faraday cage type probe of EPA design inserted into the
sampling ports previously mentioned with the exception that it could not be
used at the outlet due to insufficient clearance. Problems with dust by-
391
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passing the inlet nozzle seal prevented any successful measurements at
ambient temperatures.
Ash Resistivity
Resistivity was measured at the precipitator inlet using a point-plane probe
designed by the Southern Research Institute^3), and on collected samples over
a range of temperatures and relative humidities by the Denver Research
Institute using a laboratory cell.
Emission Monitoring
The opacity of the emitted flue gas was monitored by an MRI 'Plant Process
Visiometer (PPV)(4). The instrument passes a continuous sample of gas
through an optical chamber where opacity is measured by the total light
scattered by the particles.
TEST PROGRAMME
Zonal Arrangement
Throughout the test programme the inter-electrode spacing was maintained at
100 mm (i.e. 200 mm between earthed plates) in all four zones. Base-line
tests (Tests 1 to 7) were conducted with six 3.2 mm dia. round wires at 200 mm
centres in all zones. A single h.t. plate, 1.07 m long by 1.14 m high having
radiused corners and edged by a 17.5 mm dia. tube, then replaced the wires in
the final zone (Tests 8 to 18). The h.t. plate was then fitted in zone three
and the wires refitted in zone four (Tests 19 to 27). Final tests were
carried out with wires in all zones (Tests 28 to 31).
Test Conditions
Tests were conducted at ambient temperatures (VL7 C) and within the range
107°C to 157°C at a constant gas velocity of 1.6 m/s both with and without
rapping. The normal rapping rates are given in Table 1 but higher rates were
used on zone four, as indicated in Tables 4 to 7, to accentuate the effects of
re-entrainment.
TABLE 1. INTERVAL BETWEEN RAPS
Zone 1 23 4
Plate (min)
Wire (min)
15
7.5
30
15
60
30
120
60
NB. (1) Timing arranged so that raps are not coincident.
(2) On certain tests zone 4 was rapped every 10 min.
The test dust was fly ash collected from the hoppers of a Detroit-Edison ESP
when Illinois coal was being burned, and its resistivity, as previously
measured by the Denver method was 1 x 10" ohm cm at 150 C. The ash analysis
is given in Table 2 and of the rig gas in Table 3. The inlet burden was kept
close to 8 g/m3 NTP throughout.
392
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TABLE 2. ELEMENTAL ANALYSIS OF FLY ASH (%)
Al Si Ca S K Ti Fe
26.44 28.60 1.74 0.27 2.54 0.85 39.56
TABLE 3. TYPICAL GAS ANALYSIS (%)
H20 C02 CO 02 N2
3.4 6.0 4.0 10.0 78.0
Test Procedure
Following preparation for the base-line tests voltage-current characteristics
were taken on all zones under clean electrode and gas conditions at 17°C and
124 C with both static and flowing air.
After overnight cooling fly ash was injected for 3 hrs with voltage of 32 kV
applied to all zones and with all the rapping operating as given in Table 1.
This allowed dust to build up on the electrodes in a realistic manner. The
voltage was then raised to the maximum (Test 1) and when stable conditions
were indicated by the PPV mass sampling commenced. Further tests at ambient
conditions were made at lower voltages. The plant was then shut down over-
night with the residual dust left on the electrodes.
The following morning the gas temperature was raised to 120 C over a period of
two hours with nominal electrical settings, V-I characteristics were then
taken and dust injection commenced. Further characteristics were taken and
the information used to adjust the electrical settings to give minimum
emission readings on the PPV before performance testing began. These pro-
cedures for temperature raising, performance optimisation, testing and rig
shut-down were followed on a daily basis. Priority was given to mass sampling
with impactor, charge and resistivity measurements being made less frequently.
Some eight to nine hours running were achieved daily.
Electrode changes were accomplished with the minimum electrode cleaning, but
dust samples were taken from the all-plate zone for resistivity measurements
at Denver.
Tests with each electrode arrangement commenced with measurements at ambient
conditions.
RESULTS AND DISCUSSION
Electrical Characteristics
At ambient temperature, ^17°C, the voltage-current characteristics of the
wire-plate zones were normal for electrodes coated with a moderately
resistive dust and a typical example is given in Figure 1. The all-plate zone
393
-------
shows virtually zero current until sparkover occurs. The characteristics were
not dissimilar to those taken with clean electrodes. At temperature the
characteristics for wire-plate zones exhibited classic back-ionization
features of run-away current at low voltage, a depressed sparkover voltage and
a very marked hysteresis effect (Figure 2). In contrast, the all-plate zone
showed zero current to sparkover and was very little changed from the clean
characteristic. Sparkover in this zone triggered some flow of current which
was small by comparison with wire-plate zones. The voltage at sparkover for
the all-plate zone was always well in excess of the value for other zones at
the same time, by as much as 20 kV in some instances. The low moisture
content of the flue gas, 3.4% compared with 6% normally encountered, plus the
fact that there was no S02 may have contributed to the steepness of the V-I
curves, although this would have been offset somewhat by the 02 content which
was 10% compared with a usual 6% for power station precipitators.
Observation of the PPV trace indicated that minimum emission was obtained at
the onset of back-ionization and this coincided with the point of maximum
voltage as shown in Figure 2. This point was selected from the V-I curves
taken prior to each test and used as the operational setting for that test.
There was considerable daily variation in the characteristics, but this was
only to be expected with the severe back-ionization experienced. An attempt
was made to obtain more stable conditions by altering the gas temperature and,
thus, the dust resistivity. However, the resistivity changed very little over
the range of interest and, hence, the effect was minimal.
Resistivity
New measurements at Denver showed that the resistivity of the feed dust had
risen from the previous value of 1 x 10" ohm cm to 1 x lO^ ohm cm at 150 C in
an atmosphere containing 5% moisture. As the moisture content of the rig gas
was 3.4% a rather higher value would be expected in the rig. Measurements on
ash taken from the electrodes of the all-plate zone gave a resistivity of
2 x lo^^ ohm cm. The in-situ measurements taken with the SRI probe gave a
somewhat lower value of 1 x 10" ohm cm at 150 C. This order of magnitude
difference is no doubt due to the different methods. Never-the-less, the
measurements showed that the dust was highly resistive and, thus, must be
responsible for the severe back-ionization at temperature.
The Denver resistivity measurements indicated that for temperatures around
17 C the resistivity would be below 10 ohm cm, this would account for th
fact that no back-ionization was experienced in low temperature tests.
Examination of Electrodes
Inspection of the electrodes after each test series showed that between 3 mm
and 10 mm of flakey dust had accumulated on the collecting plates of wire-
plate zones. The all-plate zone had a fairly even coating <2 mm thick on both
electrodes when in the final zone and up to 5 mm when in zone three. The
discharge wires were coated to <1 mm. The dust thickness on shut-down
reflects the immediate rapping history and it is probable that variations in
deposit thickness could have caused some of the day-to-day variations in
electrical conditions.
394
-------
The level of deposits observed is quite normal in power station precipitators
and this gives confidence that the test conditions were closely representative
of full-scale operation.
Charge-to-Mass Ratio
The calculated and measured charge-to-mass ratio plotted in Figure 3 shows
that the latter is less by a factor of ^3 than predicted. This is very probably
due to the presence of positive ions under the strongly back-ionizing
conditions encountered, which may not only have reduced the charge on the
particles but could have resulted in positively charged particles being
collected in the probe. This hypothesis could not be checked for non-back-
ionizing conditions at ambient temperature because of the problems with the
probe mentioned previously. The experimental data in Figure 3 was obtained at
various positions along the ESP and it is apparent that the charge is a
function of the voltage applied upstream of the measuring point rather than
residence time. Examination of the data showed that particles entering the
precipitator had a small, but significant charge and the maximum charge was
attained in the first zone (Figure 3, Test 27). It was also found that
particles escaping from the all-plate zone three had virtually the same
charge-to-mass ratio as when they entered the zone (the two experimental
points for Test 24).
Performance
The performance, in terms of efficiency and emv, is given for all the tests in
Tables 4 to 7, which are grouped into gas temperature bands. It is apparent
from Table 4 that at low temperatures, with no back-ionization problems, over-
all efficiencies are well over 99% and overall emv's were correspondingly high
at over 20 cm/s. It is also apparent that both overall and zonal performance
varied considerably from day-to-day under similar operating conditions.
There is a marked drop in performance at temperature with back-ionization
present (Tables 5 to 7) and, again, there are considerable differences between
tests where temperature, rapping and electrical conditions were reasonably
similar, (e.g. Tests 6 and 7, 21 and 22, Table 6). There is a weak tendency
for the emv to increase with gas temperature over the range 107 to 157 C.
The effects of rapping are far from consistent, e.g. test 10 with rapping has
a higher efficiency than tests 11 and 12 with no rapping (Table 6). This also
applies to test pairs 17-18 and 26-27 (Table 7), where the last zone has
accelerated rapping. In other cases, tests 15-16 (Table 5) for example, the
efficiency, as would be expected, is greater without rapping.
In view of these anomalies, which can be partly but not wholly explained by
the uncontrolled effects of back-ionization, the results for similar test
conditions have been averaged and presented in Tables 8 and 9 as "emv enhance-
ment factors". This is defined as the emv with plate-plate electrodes/the emv
with wire-plate electrodes. Table 8 shows the very considerable increase in
emv for zones three and four when the plate-plate arrangement replaced the
wire-plate geometry. The greatest emv enhancement is for zone three with no
back-ionization (a factor of 13). Zone three, however, shows a greater
395
-------
variability in this factor than zone four which has a value of about three at
all temperatures with rapping. Its value without rapping is strangely, less
at 1.2. In terms of the overall emv the factor, apart from two cases, varies
from 1.2 to 1.6 irrespective of the position of the all-plate zone (Table 9).
The exceptions are due to less efficient collection in the wire-plate upstream
zones, e.g. in test 29 the combined efficiency of zones one to three was
82.58% (wire-plate in zone four) whereas in test 17 (plate-plate in zone four)
it was only 75.29%. Taking all the high temperature tests together gives
enhancement factors of 1.4 and 1.3 for zones three and four respectively.
Thus, there is without doubt, a clear advantage for the all-plate system.
The reason for the enhanced performance was originally attributed to a com-
bination of a higher and more uniform electric field in the absence of corona
and less gas turbulence with the simpler plate arrangement(l). No turbulence
measurements were made during the present trials but a typical plot of emv
versus applied voltage (Figure 4) clearly shows the importance of the higher
operating point and, hence, the increased field with the all-plate zone.
Particle Size and Grade Efficiency
The average mass geometric mean diameter of the fly ash at the precipitator
inlet, as measured by the cascade impactor, was 6 ym. This represents an
extremely fine dust and compares with a typical value for a CEGB power station
precipitator of 18 jam. The size distribution for test 25 is given in Figure 5
for the inlets to zones one, three and four and the outlet of zone four. The
dust becomes progressively finer with distance from the inlet, the mean sizes
being 6.7, 5.2, 3.2 and 2.9 ym respectively.
The size data has been used to calculate grade efficiencies and Figure 6 shows
this information both for the complete precipitator and for the all-plate zone
on test 25. It may be noted that there is a well defined minimum efficiency
for the complete precipitator as would be expected from changes in charging
mechanisms and this lies at 0.8 ym. There is a less obvious minimum at 0.4 ym
for the all-plate zone alone. These results are typical of the limited number
of cascade impactor tests but there is insufficient data to draw firm con-
clusions regarding the size-efficiency characteristics of the all-plate zone
except to say that it appears better at collecting the fine particles.
IMPLICATIONS FOR FULL SCALE
The use of an all-plate zone is zeen initially as a method of up-grading an
existing precipitator by substitution in, say, the final wire-plate zone. If
for example, a precipitator having a measured efficiency of 98.3%, a specific
surface of 58.85 m^/m^/s and an emv of 6.9 cm/s has its emv enhanced by a
factor of 1.2 the efficiency rises to 99.24% and an enhancement of 1.3 gives
a predicted efficiency of 99.5%. This corresponds to a reduction in emission
of 55% and 71% respectively. A real case, would obviously have to be
investigated in depth rather than using this simple approach, before any
decision on fitting an all-plate zone were made. However, in anticipation of
a retrofit, the CEGB have commissioned engineering rigs at the works of two
manufacturers with the object of investigating detail design, electrical and
rapping problems. The rigs consist of five, full height plates (three
396
-------
earthed and two h.t.) and testing is well under way. The designs are
proprietary, so no details can be given here.
CONCLUSIONS
Trials of an 'All-Plate' collector zone in the four zone EPA pilot electro-
static precipitator under conditions realistic of power station plant have
amply confirmed earlier tests at CERL under atmospheric conditions using
artificial dusts. The results have shown that the substitution of an all-
plate arrangement for the normal wire-plate configuration enhances the zonal
emv by an average factor of 2.9 when used in the final zone and by 3.1 when
in the penultimate position. The overall emv was increased by a factor of at
least 1.3.
ACKNOWLEDGEMENTS
The author wishes to thank Mr J.H. Abbott and Dr L.E. Sparks of the U.S.
Environmental Protection Agency for making this investigation possible. The
help of G.H. Ramsey, B.E. Daniel, R. Valentine and R. Ogan with the
experimental work is gratefully acknoweldged. The paper is published by
permission of the Central Electricity Generating Board.
ENDNOTES
1. Dalmon, J. The Performance of an Experimental Electrostatic
Precipitator with a Low Turbulence Zone, Australian Inst. Fuel Symposium,
Adelaide, Nov. 1974.
2. Lawless, P.A., Daniel, B.E. and Ramsey, G.H. Characterisation of the
EPA/IERL-RTP Pilot-Scale Precipitator, EPA-600/7-79-052, Feb. 1979.
3. Nichols, G.B. and Banks, S.M. Test Methods and Apparatus for Conducting
Resistivity Measurements, SORI-EAS-75-090, Sept. 1977.
4. Ensor, D.S., Sevan, L.D. and Markowski, G.R. Application of Nephelometry
to the Monitoring of Air Pollution Sources, Paper 74-110, June 1974,
A.P.C.A. Meeting, Denver, June.
397
-------
TABLE 4. PERFORMANCE IN TEMPERATURE RANGE 9°C TO 24°C
Test . Efficiency (%) Emv (cm/s)
No. RaPPin8 zi Z2 Z3 Z4 Overall Zl Z2 Z3 Z4 Overall
All Wire-Plate
1 / - 36.11 99.93 - - - 5.9 23.8
2 / - 55.33 99.81 - 10.6 20.6
3 / - 43.80 99.73 - - - 7.6 19.4
Zone 4 Plate-Plate
8 / 97.89 82.24 15.38 91.78 99-91 50.6 22.7 2.2 32.8 23.0
9 / 99.22 71.54 28.38 63.64 99.95 63.7 16.5 4.4 13.3 24.9
Zone 3 Plate-Plate
19 / +• 99.61 -> 87.5 - - «- 35.2 -> 27.3
20 / -e 99.49 -> 99.0 33.33 99.997 +- 34.6 -»• 60.4 5.3 34.2
TABLE 5. PERFORMANCE AT TEMPERATURE OF 107°C
Test . Efficiency (%) Emv (cm/s)
No. KaPPin§ 21 Z2 Z3 Z4 Overall Zl Z2 Z3 Z4 Overall
15
16
Zone 4 Plate-Plate
x - - - 53.85
/ - 18.09
85.90
73.94
- - - 10.2
2.6
6.4
4.4
/ = Normal rapping
x = No rapping.
398
-------
TABLE 6. PERFORMANCE IN TEMPERATURE RANGE 112-125°C
Test
No.
4
5
6
7
30
31
10
11
12
21
22
Efficiency (%)
Rapping n Z2 Z3 ^
All Wire-Plate
/ _
/ -
/ 60.70 49.51 23.69
/ 22.02 33.26 27.75
+ f 73.51 + 35.71
x «- 72.97 + 16.29
Zone 4 Plate-Plate
/ -
x 57.71 68.39 58.75
x - - -
Zone 3 Plate-Plate
/ «- 34.48 + 36.45
/ •*- 52.92 + 48.58
5.87
Zero
4.30
34.35
14.45
43.24
40.62
60.53
30.99
27.86
27.70
Overall
78
73
85
81
85
87
99
93
91
69
82
.64
.08
.51
.48
.43
.16
.03
.23
.07
.96
.50
Zl
Emv (cm/s)
Z2 Z3 Z4
- 0.8
- Zero
12.3
3.3
«- 8
«- 8
_
10.7
-
«- 2
*• 4
10.0 3
9.0 3
.7 + 5
.6 + 2
_
15.1 11
-
.8 + 6
.9 + 8
TABLE 7. PERFORMANCE IN TEMPERATURE RANGE 142°
Test
No.
28
29
13
14
17
18
23
24
25
26
27
Efficiency (%)
Rapping zl Z2 Z3 Z4
All Zones Wire-Plate
+ «- 80.74 + 3.64
x *- 76.94 + 24.43
Zone 4 Plate-Plate
/ 69.97 33.30 35.44
/ 68.50 12.45 55.75
x — — -
+ - - -
Zone 3 Plate-Plate
/ •«- 67.83 + 61.19
/ «- 73.91 •* 61.37
/ x- 80.78 + 71.69
+ +- 61.48 + 76.71
x x- 79-47 + 56.91
/ = Normal rapping
35.04
38.89
70.54
83.57
43.23
41.27
54.07
7.07
47.26
57.41
47.35
Overall
87
89
94
98
85
88
94
90
97
96
95
.94
.35
.93
.09
.97
.70
.27
.64
.13
.18
.34
Zl
«- 10
«- 9
15.8
15.2
-
—
+- 7
-<- 8
4- 10
4- 6
«- 10
.6
.6
.8
.3
_
.6
-
.0
.7
0.
5.
2.
7.
6.
13.
4.
4.
4.
C-157°
6
5
1
4
8
2
9
3
3
C
Emv (cm/s)
Z2 Z3 Z4
.8 + 0
.6 + 3
5.3 5
1.7 10
-
—
.4 + 12
.8 + 12
.8 + 16
.3 + 19
.4 + 11
.5
.9
.7
.7
-
—
.4
.5
.6
.1
.1
5.
6.
16.
23.
7.
7.
10.
1.
8.
11.
8.
7
5
0
7
4
0
2
0
4
2
4
Overall
5
4
6
5
6
6
8
8
7
4
5
.1
.3
.3
.3
.3
.7
.7
.8
.9
.0
.7
Overall
6
7
9
13
6
7
9
7
11
10
10
.9
.3
.8
.0
.4
.2
.4
.8
.7
.7
.1
+ = Zone 4 rapped every 10 mins
x = No rapping.
399
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TABLE 8. EMV ENHANCEMENT FACTOR FOR ZONES FITTED WITH PLATE-PLATE
ELECTRODES IN PLACE OF WIRE-PLATE ELECTRODES
Gas
Gas
Gas
Gas
Gas
Test
temp.
temp.
temp.
temp.
temp.
Conditions
17°
118
149
118
149
C
o
o
0
o
J
C
C
C
C
with
, with
, with
rapping
rapping
rapping
Zone
13.
1.
4.
3
3
3
9
, no rapping
, no rapping
3.
0
Zone 4
3.
3.
2.
1.
1.
1
1X
8
2
2
TABLE 9. OVERALL EMV ENHANCEMENT FACTOR FOR 4 ZONE PILOT E.S.P.
WIRE-PLATE ELECTRODES IN THREE ZONES, PLATE-PLATE ELECTRODES IN ONE ZONE
Zone 3 Zone 4
Plate-Plate Plate-Plate
All tests in gas temp, range 1 . , _
107°C to 157°C i-^ i-J
17 C with rapping
118 C with rapping
149 C with rapping
118 C no rapping
149 C no rapping
Emv F.nhanrpinpnl" ~Fartn
1.6
0.9
1.4
-
1.4
Emv with Plate-Plate
T" — —...-.— . . . . .- . ,, — . — ___
1.2
1.6
1.4
1.2
0.9
Electrodes
Emv with Wire-Plate Electrodes
The results are averages of several tests.
Gas temperatures are the averages of the bands in performance
tables.
x Ignores test 5 which has zero emv for zone 4.
400
-------
cr
ce
o
31
O
co
5.6
4.8
4.0
3.2
2.4
1.6
0.8
0
FIG
ZONE 3, WIRE-PLATE
MAXIMUM {56.2 KV
L 5.66 ma
GAS TEMPERATURE 17°C
GAS VELOCITY 1.6m/s
FLY ASH COATED ELECTRODES
ZONE 4, PLATE-PLATE
10
20 30 40 50
APPLIED VOLTAGE, kV
SPARK 0.16 ma
60
1 VOLTAGE CURRENT CHARACTERISTICS OF A WIRE-PLATE
ZONE COMPARED WITH A PLATE-PLATE ZONE
\
LU
O*
OC
O
LU
O
cr
o
to
O
4.0
3.2
2.4
1.6
0.8
ZONE 3, WIRE-PLATE
SPARK ^ 26 kV,
3.06 ma
10
GAS TEMPERATURE 125 C
GAS VELOCITY 1.6 m/s
FLY ASH COATED ELECTRODES
ONSET OF
BACK-IONIZATION
ZONE 4, PLATE-PLATE
SPARK » 49 kV
I I I
50
20 30 40
APPLIED VOLTAGE, kV
60
70
80
FIG, 2 VOLTAGE CURRENT CHARACTERISTICS OF A WIRE-PLATE
ZONE COMPARED WITH A PLATE-PLATE ZONE
401
-------
M
u
3.
HI
u
cc
o CALCULATED
• MEASURED (WITH
TEST NO.)
ESP INLET
0
10 15 20
APPLIED VOLTAGE, kV
25
30
FIG 3 CALCULATED AND MEASURED CHARGE:/MASS
RATIO RELATED TO THE VOLTAGE UPSTREAM
OF THE MEASURING PLANE.
o
25 r ZONE
20
15
10
5
3
4
WIRE-PLATE PLATE-PLATE
o
• D •
• O "
•
GAS TEMP. 149°C / /
TESTS
-
—
i
WITH RAPPING / /
mQ
-------
99
95
90
o 85
E9 70
a:
t/o
O
>.
o
o
UJ
50
30
15
10
5
1. INLETZ1
2- INLET Z3
3. INLET Z4
4. OUTLET Z4
1
0.1
1
PARTICLE DIAMETER
10
FIG. 5 PARTICLE SIZE DISTRIBUTION TEST 25
H.T.PLATE IN ZONE 3-
100
90
80
70
60
50
40
ZONE 3
OVERALL
0.1
1
PARTICLE DIAMETER
10
FIG. 6 EFFICIENCY v PARTICLE DIAMETER
H.T.PLATE IN ZONE 3. TEST 25
403
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THE PHYSICS OF PULSE ENERGIZATION OF ELECTROSTATIC PRECIPITATORS
By: Lionel Menegozzi, P.L. Feldman
Research-Cottrell
P.O. Box 1500
Somerville, NJ 08876
ABSTRACT
Analytical/numerical computations for pulser operation are given for
a simple geometry. The model describes and calculates the negative ion
density produced by corona discharge due to a DC voltage with superimposed
pulses. The space charge is then used to estimate wire-quenching effects,
and compute the charging and collecting fields. The computer calculations
also provide the amplitude and duration of the resultant current pulses.
This information is needed for analytical treatment of back-corona sup-
pression with pulse energization. Finally, we obtain the precipitation
enhancement factors for both large and small particles. The results indi-
cate that pulser application is a conceptually sound technology that would
improve the precipitator performance in power-limited situations such as
those arising with high resisitivity dusts. The results also give a deeper
insight into the dynamics of pulse energization.
NOTE: Please contact the author for information regarding this paper.
404
-------
ADVANCED ELECTRODE DESIGN FOR ELECTROSTATIC PRECIPITATORS
By: S. Bernstein, K. Ushimaru, E. W. Geller
Flow Research Company
21414 68th Avenue South
Kent, Washington 98031
ABSTRACT
The subject of this paper is a wavy electrode precipitator which employs a
new collecting electrode. The wavy electrode precipitator incorporates a con-
toured collecting electrode geometry which produces a nearly uniform electric
field along the electrode. This feature allows operation with higher average
electric field strengths near the electrode than in conventional designs. The
wavy electrode provides separated flow zones within its "valleys", which fluid
dynamically shield particles from the main stream. The design also provides
mechanical rigidity to vertical bending wtihout the sharp flanges normal to
the flow commonly found in conventional precipitators. These features permit
increased performance for all particle sizes, but especially help in the pre-
cipitation of fine particles which are normally the most difficult to collect.
INTRODUCTION
This paper describes the wavy electrtode precipitator and gives an analy-
sis of its performance. This advanced electrode design is based on a unique
geometrical configuration of electrodes which is expected to provide signifi-
cantly improved performance as well as reduced cost over conventional preci-
pitators .
Overall reviews of electrostatic precipitator technology are given by
White (1,2), and Robinson (3). A state-of-the-art precipitator configuration
is illustrated in Figure la. The collecting electrodes are typified by baf-
fles which provide plate stiffness and shield the collected particulate layer
from direct scouring by the mainstream, particularly during rapping. The ad-
vanced design presented in Figure Ib is typified by a wavy collecting elec-
trode shape which provides the same functions with certain advantages. A
brief outline of fundamental collection processes is given here to emphasize
the advantages of the latter configuration. These processes are ion genera-
tion, particle charging, particle capture, particle removal, particle re-
entrainment, and sparkover.
Gas ions are obtained from a corona discharge at the anode to provide a
source for particle charging by diffusion and by field charging. Diffusion
charging dominates the charging process for very small particles (submicron
405
-------
size); the charge increases as the free ion density increases. High ion
density in turn is obtained by high operating voltage and uniform current dis-
tribution in the interelectrode space. Field charging occurs when a collision
of an ion and a particle takes place. A particle continues to capture ions
until the repulsive electric field of the accumulated free ions on the parti-
cle balances the attracting electric field of the background. The value of
the saturation charge increases linearly with the magnitude of the background
electric field, which is determined by the voltage applied to the electrodes
and by the electrode configuration.
An electrically charged particle experiences a coulomb force directed
toward the collecting electrode and proportional to the charge on the particle
and the intensity of the electric field. Since this force increases with
particle charge and with the driving electric field intensity, highly charged
particles and a high average field intensity along the collecting electrode
surface promote efficient collection. The resulting migration accelerations
for fine particles are small compared to the accelerations imparted by the
turbulent fluctuations present in the flow through the precipitator. However,
in regions near the collecting electrode where the flow is separated and rela-
tively protected from the turbulent eddies, the electric field forces are ef-
fective in moving the particles to the collector. Thus, one design goal is to
increase the sparkover threshold (discussed below), which is the determining
factor for the maximum voltage that can be applied. Another goal is to en-
hance the charging and collecting electric field and current distribution for
a given operating voltage which will also increase the charging effectiveness.
It is desirable to maximize both the charging and the collecting field
operation at the highest possible voltage. The upper limit for the operating
voltage is determined by the sparkover voltage of the given electrode. Thus,
peaks in the distribution of electric field intensity along the collecting
electrode surface tend to promote early sparkover. Conversely, a uniform dis-
tribution delays the onset of sparkover.
Several other phenomena play significant roles in precipitator performance
(e.g*, chemical composition of the particulate, back corona generation, the
conveyance of particulates into the hopper, and particulate removal). We do
not intend to minimize the significance of these process, although a full dis-
cussion of these topics is beyond the scope of the paper.
THE WAVY ELECTRODE PRECIPITATOR
The wavy electrode precipitator is illustrated in Figure Ib. In terms of
electric field and gas flow characteristics, the fundamental improvements over
the standard precipitator configuration shown in Figure la are: (1) A more
uniform electric field which gives a higher average electric field for a
specified operating voltage and which allows operation at a higher operating
voltage without sparkover. (2) The ability to obtain this condition while
maintaining separated flow regions which, for the standard configuration, are
created by flanges that are generally detrimental to the electric field. The
bulging of the flow channel at each of the wire electrodes provides the more
uniform electric field (i.e., voltage gradient) and also provides the pockets
406
-------
of "dead" air. (3)The wave shape provides structural stiffness for the col-
lector plates so that no stiffeners need be attached during manufacture.
The disadvantages and unknowns associated with the wavy electrode precipi-
tator are the increased cost of manufacturing the wavy shape, the problem of
how to design the hanging of plate so as not to promote sparkover, and the
fraction of the collector plate area that will be protected from scouring by
the mainstream as compared to a standard configuration. The theoretical in-
vestigation has provided some quantitative measure of the improvement in col-
lection efficiency that can be expected from the wavy electrode configuration.
This work is reported in the next section.
PERFORMANCE ANALYSIS
In order to compare the performance of the advanced wavy electrode with
that of the conventional electrode, a detailed analysis of fluid dynamic flow
field, electrical characteristics and efficiency was performed. The analysis
included the adaptation of a numerical model introduced by Bernstein et al.,
(4,5) which consists of a system of seven coupled nonlinear partial differen-
tial equations: a three-equation fluid dynamics model which describes conser-
vation of mass and momentum for the fluid flow, a two-equation turbulence
model, and a two-equation electrostatic model. In order to predict the effi-
ciency of the precipitator for each particle size, a differential form of the
classical Deutch efficiency equation is used. The precipitator section is
divided into fine elements, and the local electric field is used to compute
the charging field and the collecting field. The charging field is assumed to
be the average field normal to the electrode surface and the collecting field
is the field near the collecting electrode at each point consistent with the
Deutch model.
It should be recalled that for the purpose of computing the efficiency,
the restrictive assumptions of the Deutch model (see, for example, White(l,2))
are still applicable. These include the assumption that the fluid turbulence
is dominant and effective in dispersing the particles to obtain uniform parti-
cle concentration in the interelectrode space. Electric field effects are
dominant near the collecting electrode. No reentrainment of particulates is
allowed, and no particle-particle interactions.
In this section, we describe the basic structure of the model, the bound-
ary conditions, and the techniques of solution which have been employed. The
solution in the numerical model employs a finite difference scheme. Since the
wavy electrode is not easily represented by a finite difference scheme, a co-
ordinate transformation was employed to map the wavy electrode into a rectan-
gular grid.
Numerical Model
In the present study we have adapted and modified a model for the des-
cription of time-averaged fluid motion (4). The model includes fluid trans-
port equations and electrostatic equations.
407
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Transport Equations
For time-averaged flow, the continuity and momentum equations can be
written as
3p U.
_i = 0 (1)
3x.
3p U U a 3t
-T5^--%-*f+P*Ei <2>
where p(x) is the time-averaged fluid density at position, U is the averaged
velocity, P the pressure, and T-M the stress tensor. The term p* E± is the
pressure gradient caused by the discharge electric field where p* is the space
charge density, and E^ is the electric field intensity. The turbulence kine-
tic energy equation is written as
rvi J
O Kf 1 / O \
~^~ ~ -%=- T^ ~ P£ (3)
and the turbulence energy dissipation equation as
9U
C
-8x— 3^7 — 3x T cl 3x ij £2
and furthermore
3U x
ff ^JL\ S- • •
eff 3x., / ij
Equations (3) and (4) describe the transport of the turbulent kinetic energy,
k, and its rate of dissipation, e. The effective viscosity are given by
yeff = Cu pk2/E ' (6)
The parameters Cy, Cei, C£2> <^k» anc^ ae are empirical constants.
Electrostatic Equations
The two dependent variables describing the electrostatic field are the
voltage and the ion space charge. These dependent variables may be described
using Maxwell's electrostatic equation and conservation of current.
32 o*
Maxwell's Equation — — = - -2— (7)
r\ *•• O
3x. o
a
Conservation of Current -g — (p* b E.) = 0 (8)
i
where <|> is the electrostatic portential, eo is the dielectric constant of
the medium, p* is the space charge density as before, and b is the mobility
assumed to be constant.
These equations model the interaction between the electrostatics and
fluid dynamics. However, the model presently excludes the effects of particle
dynamics on fluid field using the following assumptions: (1) The response
time of any given particle to adjust itself to the surrounding fluid environ-
408
-------
ment is sufficiently small to ensure that the particles follow the small-scale
fluid motion. (2) In case of low particle loading, the fluid dynamics field
exerts little influence on the electric field and, consequently, the correla-
tion between fluid velocity and electric field is neglected.
COMPUTATIONAL MESH GENERATION
The above set of equations is numerically solved using finite differencing
techniques. These computational methods for solving physical problems in
complex-shaped regions require the generation of an appropriate grid system in
the region. A good grid system ensures the economy and accuracy in the compu-
tational procedure. This section will discuss the two independent methods of
grid generation: one for the conventional precipitator and the other for the
wavy electrode precipitator,
Grid System for Conventional Precipitator
A state-of-the-art conventional precipitator is illustrated in Figure la.
An appropriate grid system conforming to this configuration is the one that
models the regions of high gradient (in fluid transport and electrostatics)
in detail. For this reason, denser grids were allocated to the regions near
the wires and the baffles. Additional constraint is imposed on the field in-
tensity near the discharge electrode. Following the discussion in Cobine (6),
a characteristic corona radius is used for the calculations of the field in-
tensity near the wire. The grid system was constructed by taking the first
grid node at that characteristic distance away from the wire and gradually
increasing the grid size to the center of the precipitator cell. To achieve a
better resolution of the velocity gradients near the baffles, a similar method
was used in the lateral direction to allocate a denser mesh in those regions.
Thus, nonuniform mesh system of 59 x 30 grids was constructed.
Grid System for Wavy Electrode Precipitator
For the wavy electrode precipitator, a boundary-conforming, orthogonal,
curvilinear coordinate system was generated. A recent series of papers by
Reid et al. (7) and Mobley and Stewart (8) presented a method with flexibility
in generating grid systems more appropriate to physical problems. A second
transformation is incorporated to stretch and pack the grid as the problem
necessitates.
A sample mesh system of 59 x 29 grids for a wavy electrode precipitator
was used. The coordinates were packed towards the wire in order to place the
first computational grid node at the characteristic wire radius as before.
The grids were stretched gradually away from the wire to optimize the number
of grid nodes for economical computation.
To utilize the general orthogonal coordinate system, the governing equa-
tions were rewritten using the usual rules of coordinate transformation.
409
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RESULTS AND DISCUSSION
The results of numerical modeling for electrostatics are presented in
Figure 2. The applied conditions were a wire voltage of -70 kV at a room
temperature of 15°C. These conditions were selected for comparisons with
laboratory conditions. Obviously, in a full-scale precipitator, the operating
temperature will be higher and the maximum allowable operating voltage, as
well as the current densities, will be much lower. However, both the conven-
tional and wavy electrodes were considered under the same conditions for our
analysis. The test wavy collector was a sine wave with height (from the
centerline to the peak of the wave) of 15 cm, wave amplitude (peak-to-valley
distance) of 3 cm, and wavelength of 22.5 cm. The solution for the electric
potential takes into account the effect of ion space charge, and the boundary
conditions along the inlet and outlet are assumed periodic. As can be ob-
served in Figure 2a, there is a strong gradient of potential near the baffles
in a conventional precipitator, indicating an imminent sparkover under the
given test conditions. The wavy electrode shows, on the other hand, more uni-
form distribution of potential throughout the precipitator cell, as seen in
Figure 2b. This favorable property of the wavy electrode may allow the
applied voltage to be increased without promoting a sparkover as discussed
earlier.
Figures 3a and b show the fluid dynamic flow field at corresponding ap-
plied conditions. The volume flow rate was set at 0.6 m^/s which translated
to the inlet velocities of 0.6 m/s for the conventional precipitator and
0.5 m/s for the wavy electrode precipitator because of varying inlet geome-
tries. As illustrated, the numerical predictions show the dramatic effect of
ion motion and ionic wind along the electric field lines.
The influence of the ionic flow is strong enough that just beyond the cell
entrance the calculations show a rapid adjustment of the flow to the electric
field. The region between the discharge wires experiences a minimum in both
the electric field and space charge concentrations; this results in a locally
minimum electric pressure gradient p* Ej_ which allows the fluid a return
path to the wire.
The wavy electrode exhibits a different pattern in separation region near
the collection plate. The strong interaction between the ion migration and
the fluid motion along the wavy-shaped plate promotes a large recirculation
zone behind the inlet section. In the conventional precipitator, the recir-
culation zone extends to about one-quarter of the cell behind the inlet
baffles. On the other hand, nearly two-thirds of the collection plate in the
wavy precipitator is protected by the recirculation flows.
A comparison of current flux distribution is given in Figure 4. The ap-
plied voltage was at -70 kV and at room temperature. The solid line corres-
ponds to a numerical prediction of current density of a wavy electrode, and
the broken line corresponds to that of a conventional precipitator electrode.
The conventional precipitator has a jpeak current at the plate exactly opposite
to the wire, whereas the wavy electrode shows nearly uniform current density
over the collection plate.
410
-------
This condition is conducive to a higher average migration velocity for
the particles being collected. Particularly for fine particles (submicron-
diameter particles), the wavy electrode shows favorable trends in improving
the particle charging process by two ways: (1) The average charging field
over the precipitator cell is higher for the wavy electrode, giving the higher
field charging, (2) The average current density in interelectrode space is
higher in the wavy electrode, to promote the higher diffusion charging on the
fine particles.
The results of these theoretical calculations have been utilized to obtain
a qualitative measure of the improvements offered by the wavy design: namely,
the increase in particle collection efficiency per unit collector area.
Figure 5 shows the efficiency per cell versus particle size using a modified
Deutch-Anderson technique. The efficiency predicted in this figure is a re-
lative value and should not be taken as equivalent to the total performance of
a given precipitator system. As expected, the submicron particles are most
difficult to collect. However, the wavy collector consistently outperforms
the conventional collector counterpart. Since the field intensity peaks are
not present in the wavy design, sparkover may be delayed and the operating
voltage may be increased as schematically illustrated in Figure 5.
CONCLUSIONS
The advanced precipitator electrode with the wavy geometry shows promis-
ing improvements over the conventional precipitator electrode. Based on the
present analysis, this improved collector design will offer (1) a higher
average electric field and (2) a larger flow-shielding region without sharp
flanges. A combination of fluid dynamic advantages and improvements in elec-
trostatic properties may become attractive for precipitator optimization once
the improvement provided by each technique is proven. The design may also be
incorporated with other design innovations, such as the pulse-charging,
rigid-frame electrode and multistaging of precipitators.
ENDNOTES
1. White, H.J. Industrial Electrostatic Precipitation. Reading,
Massachusetts, Addison-Wesley Publishing Co., Inc., 1963.
2. White H.J. Electrostatic Precipitation of Fly Ash. Journal of the Air
Pollution Control Association, 27(1), January 1977; 27(2), February 1977;
27(3), March 1977; 27(4), April 1977.
3. Robinson, M. Electrostatic Precipitation in Air Pollution Control, Part
I., Strauss, W. (ed.). New York, John Wiley & Sons, Inc., 1971.
4. Bernstein, S. and C.T. Crowe. Interaction Between Electrostatics and
Fluid Dynamics in Electrostatic Precipitators. (Presented at the 2nd
Symposium on the Transfer and Utilization of Particulate Control
Technology, Denver, Colorado, July 23-27, 1979.)
411
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5. Butler, G. W., K. Ushimaru, and S. Bernstein. An Investigation of Fluid
Dynamics, Electrostatics, and Fine Particle Interaction in Electrostatic
Precipitators, Flow Research Note No. 187. Kent, Washington, Flow
Research Company, December 1980.
6. Cobine, J.D. Gaseous Conductors. New York, McGraw-Hill, 1941.
7. Reid, R.O., A.C. Vastano, R.E. Whitaker, and J.J. Wanstrath. Experiments
in Storm Surge Simulation. In: The Sea, Vol. 6, Chap. 5, Goldberg, E.D.
(ed.). New York, John Wiley & Sons, 1977.
8. Mobley, C.D., and R.J. Stewart. On the Numerical Generation of
Boundary-Fitted Orthogonal Curvilinear Coordinate Systems. Seattle,
Washington, NOAA/ERL Pacific Marine Environmental Laboratory, 1980.
ACKNOWLEDGEMENT
This effort was supported by the U.S. Department of Energy (DOE) under
contract DE-AC03-8EV10506. We wish to acknowledge the encouragement for this
effort provided by Dr. Fred Witmer of the DOE.
Discharge
Electrode
(a) A State-of-the-Art Electrostatic
Precipitator
(b) The Wavy Electrode Electrostatic
Precipitator
Figure 1. Precipitator Electrode Geometry
412
-------
Average Wire apontential = - 70 kV
0.1Sm
(a) A State-of-the-Art Electostatic Precipitator
Average Wire Potential = -70kV
(b) The Wavy Electrode Electrostatic Precipitator
Figure 2. Computed Electrostatic Potential, -70kV
Average Wire Potential = - 70 kV
-0.45m-
Scale: 1.0 mis
0.15m
(a) A State-of-the-Art Electrostatic Precipitator
(b) The Wavy Electrode Electrostatic Precipitator
Figure 3. Computed Velocity Field with Average Wire Potential of -70 kV
413
-------
CM
.O
a.
CO
03
a
o
0.25
0.20 -
0.15 -
Conv. ESP (-70 kV)
Wavy ESP (-70 kV)
15 20 25
X Station (cm)
Figure 4. Comparison of Computed Current Density, -70 kV
Wavy ESP (-80KV)
Wavy ESP (-70 KV)
Conv. ESP (-70KV)
234
Particle Diameter (10'6 m)
Figure 5. Particle Collection Efficiency as a Function of Particle Size
414
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PROBLEMS IN APPLYING AN ELECTROSTATIC PRECIPITATOR
TO A SALVAGE FUEL-FIRED BOILER
BY CHARLES R. THOMPSON
ATLANTIC DIVISION,, NAVAL FACILITIES
ENGINEERING COMMAND
NORFOLK, VIRGINIA 23511
ABSTRACT
This paper addresses the problems encountered in applying electrostatic
precipitator technology to a trash burning, salvage fuel-fired boiler. The
electrostatic precipitators were designed and constructed in a period
between 1972 through 1976. Stack emission tests were undertaken after
construction was completed and revealed that the emissions were .86
grains/DSCF at 12 percent C02. The Virginia Air Emission Standard was .14
grains/DSCF at 12 percent C02« Outlined are the steps undertaken to
achieve final compliance. Each improvement of electrostatic precipitators
such as correction of inlet gas flow patterns, plate and wire alignment,
wire improvements, increase in the number of collecting fields and increase
in the power to fields, is described and discussed. Also, improvements to
the salvage fuel-fired boiler operating modes such as trash feed, over-fired
and under-fired air and excess air are outlined. Finally, the design and
actual operating parameters for the electrostatic precipitators are
presented and compared.
INTRODUCTION
In the early 1960s, the U.S. Navy in Norfolk, Virginia, foresaw a future
problem in the disposal of its refuse. An engineering analysis showed the
feasibility of burning refuse to produce steam. A salvage fuel-fired boiler
plant was constructed and completed in May 1967. The constructed plant
consists of two 180 tons-per-day water wall furnaces. The furnaces are
capable of producing 50,000 pounds-per-hour of steam each. The facility was
the first steam generating water wall furnace to be built in the United
States for incinerating refuse. (1)
The plant operation involves the dumping of refuse into a storage pit
and lifting the refuse, by crane, into a charging hopper. The refuse is
burned in three stages on incline recipitating grates. The grates move the
refuse through the combustion chamber with a vertical drop off between each
grate stage to tumble the refuse. The tumbling improves refuse distribution
and enhances its combustion. Under-fired and over-fired air are provided
for combustion. Each furnace also has an auxiliary oil burner used to
assist refuse burning and to supplement any equipment breakdown that
prevents refuse burning.
The plant was originally constructed with cyclone separators for
particulate control. The collectors were made of 24-inch diameter cyclones
with 12 cyclones per boiler. The cyclones' operation efficiency was
approximately 30 percent. (2) The passage of the Clean Air Act in 1970 and
415
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the State of Virginia Air Pollution Implementation Plans applied more
stringent environmental regulations to this facility. The use of these low
efficiency cyclones on the incinerators did not meet the new environmental
regulations. These regulations required the construction of new and more
efficient pollution abatement controls on the incinerators.
Design of electrostatic precipitators for the facility was started in
1972. The design specifications for the electrostatic precipitators called
for a single electrostatic precipitator for each incinerator. The design
specifications for the precipitators were a performance specification. The
only items specified were inlet flue gas parameters, maximum flue gas,
velocity through precipitator, a minimum collection efficiency and a final
outlet grain loading.
In February 1973, a contract was awarded for the construction of the two
precipitators. The precipitators were supplied by Buell Emission Control
Division of Envirotech Corporation; each included two transformer-
rectifiers rated at 45KVA DC and 550MA DC output, two collection fields,
electrode cleaning by vibration and collecting plate cleaning by rappers.
Table 1 lists the electrostatic precipitator's parameters as it was
originally constructed in 1976.
The salvage fuel-fired boiler exhaust with the completed electrostatic
precipitators was stack tested in 1976 to demonstrate final compliance with
Environmental Protection Agency new source performance standards and the
State of Virginia Air Pollution Regulations. Test results showed emissions
to be above the state standard. The emissions varied from a low of .167
grains/DSCF corrected to 12 percent C02 up to .6 grains/DSCF corrected to
12 percent CC^. During this operating time visible emissions ranged from
20 percent opacity to 60 percent opacity with a normal average of around 40
percent. After the results of the stack acceptance test were reviewed, a
program was undertaken to correct the electrostatic precipitators1 operation
and to meet the State Air Pollution Standards.
ANALYSIS OF THE ELECTROSTATIC PRECIPITATORS
Investigation
The Atlantic Division, Naval Facilities Engineering Command, the Navy
Public Works Center, Norfolk, and a consultant investigated the poor
electrostatic precipitator performance. The evaluation revealed that the
precipitator had performed at a collecting efficiency between 89 and 96
percent. But the current operating efficiency of the precipitator had
decreased to approximately 88 percent and had not operated near 96 percent
since initial completion of the precipitators. This efficiency decrease was
consistent with the power decrease in the Corona power input. It was also
found that the original equipment design was among the least conservative of
municipal incinerator percipitators already constructed. (3)
Stack test data taken during the acceptance test showed low C02
readings which continually dropped to an average of eight percent at the
stack. The excess air had increased to 200 percent. Temperatures of the
416
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flue gas stream were between 600° and 700°F.
The assessment of the electrical performance of the precipitator
revealed very low voltage and current with heavy sparking, particularly in
the inlet section of the unit. This, in effect, caused 40 percent of the
precipitator collection fields not to be operational. A suspected cause was
poor combustion in the furnace which caused large carbon flakes to be
entrained in the gas stream and enter the precipitator. The hopper of the
precipitator also had a problem filling up with ash and possibly shorting
out the bottom of the HT frame and weights. The anti-sway insulators and
top support insulators were evaluated and a high build up of ash was found
on them. This situation fostered tracking across the insulators and
eventual cracking of them. The anti-sway insulators in particular had a
continuing problem of cracking and breaking requiring continuous
replacement. All the air load electrical data taken during the
investigation and past operating performance showed lower than expected
readings. In addition to cracked insulators contributing to poor electrical
readings, poor electrode alignment evolved, caused by large expansion from
high flue gas temperatures of 600 to 700°F. Also, at that temperature
range, the carbon content of the ash would yield very low effective
resistivity.
A check was made of the resistivity of the ash. The results showed a
range of 5 X 106 to 3 X 105 ohms - centimeters; consistent with
expectations and with results from other incinerators. At this resistivity,
it would take a high Corona power input, low average gas velocity of three
to four feet per second and good gas distribution for this percipitator to
achieve high performance.
The refuse characteristics that were estimated for the U.S. Navy refuse
are in line with the expectations of refuse in general. It must be noted,
however, that observations of the refuse by the author showed a large
quantity of metals and large wood pieces entering the furnace. The test
results showed that the incinerator was operating at excess air far above
what was considered good practice. (Good practice would dictate excess air
of approximately 70 to 80 percent.) Nevertheless, the operators at this
facility had always maintained a high flow of under fire conbustion air and
no over fire air. The non use of the over fire air was to keep any low melt
point metals from melting down. Any melting metals have caused the grates
to freeze up and the entire boiler to be shut down.
A final and important area investigated was the flow distribution into
the precipitator. A model study was accomplished during the precipitator
design using a 30 percent, open perforated plate at the inlet to the
precipitator. The precipitator was constructed using vertical channels at
that location. The vertical channels do not offer any control of flow
vectors in the up or down direction.
These vectors in the up or down direction would cause leaking under or
over the treatment zones and lead to poor collecting efficiency of the
precipitator. The data from the model study showed gas distribution quality
in the model to be only marginally acceptable with maximum gas flow 40
417
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percent above average velocities in several areas and a standard deviation
of 28 percent. The Industrial Gas Cleaning Institute Standard mandates no
reading above a maximum gas flow of 40 percent and a standard deviation of
25 percent.
Deficiencies
The investigation revealed numerous deficiencies in the facility. The
deficiencies could be categorized into two areas: boiler combustion and
electrostatic precipitator deficencies.
The boiler deficiencies found were type of refuse, classified material
and combustion air. The refuse fed to the boiler was a mixture of
industrial wastes with some municipal refuse. The industrial refuse
included large items of metal and wood, such as pallets, sheets of plywood
and four by four boards. These items caused pockets of poor burning. The
low melting point metals would melt down and solidify on the grates. It was
also found that the trash feed included, many times during the day, large
quantities of classified material. This material was shredded and
manifesting a tendency to burn at a very high temperature causing sudden
boiler operation changes and upsets. Another deficiency found on the boiler
was that the over-fired air was not being used to assist the combustion.
This was due to the fact that in the past when over fired air was used, the
grates tended to freeze up and break.
The electrostatic precipitator had numerous deficiencies in its design
and operation. It was found that the air leakage into the precipitator,
both from the boiler and the expansion joints, was highly excessive. The
gas distribution into the precipitator was found to be very suspect due to a
90 degree turn immediately in front of the precipitator and a rapid
expansion in all four directions at the inlet transition. The discharge
electrodes were found to be highly corroded and a large build up of ash was
found in many locations. Ash build up was also found along the support
insulators at the top of the precipitator and the anti-sway insulators at
the bottom of the precipitator. A check of the plate and wire alignment
showed some possible poor alignment but nothing extreme. From the design
perspective, it was found that the aspect ratio (the length-to-height of the
precipitator) was poor, .536, and that the power applied to each field and
the amount of collection areas should have been increased.
After the above deficiencies had been identified, steps were undertaken
to correct each one. The items were listed in order of those which would
merit the most impact in meeting the air pollution regulations in the least
amount of time. Essentially, this led to a first attempt in bringing the
precipitator into compliance with Virginia State Air Standards. These
efforts did not have the results that was originally intended and
subsequently compliance with the Virginia Air Emission Regulations did not
meet or exceed projected goals. A second attempt was undertaken to
collectively correct most of the above deficiencies to assure that final
compliance would be obtained by the July 1979 deadline the U.S. Navy had
agreed upon with the State of Virginia Air Pollution Control Board.
418
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CORRECTIVE ACTIONS
First Corrective Implementation
The first major corrective action involved moving the anti-sway
insulators outside the precipitator shell and blowing hot purge air over
them. It was thought that this correction would eliminate the low voltage
levels and numerous electrical trip-outs that were occurring regularly. The
top support insulators were also manifesting a problem of dust build up and
tracking across them. The purge air system to these insulators was slightly
modified. The modification involved the way in which the purge air was
being directed across the insulators.
Stack emissions were tested after correction of the above items. The
results of the tests revealed that there was essentially no change in the
particulate or visible emissions from the facility. The particular
emissions were still averaging .86 grains/DSCF corrected to 12 percent
C02« Visible emissions averaged greater than 20 percent opacity most of
the time. The performance of the electrostatic precipitator had not
improved. The number of electrical trip-outs and the power level to the
fields were the same as before the corrected items were attempted.
Consequently, it became apparent that improving the precipitator performance
with piece-meal corrective actions would not bring the precipitator into
compliance with State of Virginia air pollution standard by July 1979.
Second Corrective Implementation
The second phase of corrective action was a simultaneous effort
attacking all the other deficiencies previously noted. These deficiencies
were grouped in five primary areas: the insulator's purge air system,
precipitator alignment and internals, inlet flow distribution, total power
available to the collection fields and, finally, boiler operation problems.
Continued investigation into the purge air systems and the dust build up
and tracking across the insulators led to measuring the volumetric flow in
this system. The measurements found that the purge air flow was very low
and that many insulators were obtaining no purge air at all. To correct the
situation the total volume of purge air for both the top support and the
anti-sway insulators was doubled. This was done by adding additional fans
and separating duct work to the insulators. This effort led to a dramatic
decrease in the amount of dust being deposited upon the insulator and
essentially eliminated any tracking problems across them.
The electrode and collecting plate alignment were rechecked for
tolerances. This check found a few minor alignment problems which were
immediately corrected. The biggest deficiency found was the fact that the
existing electrodes were shroudless wires, and that some necking down was
taking place where the wires pass the top and bottom stiffeners of the
plates. To correct this deficiency new electrodes were procured and
installed with shrouds. The shrouds were one-half inch in diameter and
extended approximately eight inches past the plate stiffeners. It was found
that immediately after installating the new electrodes there was a
419
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significant increase in current to the collecting plates and less sparking.
But heavy sparking was still taking place in the inlet field.
The third area of correction was the flow distribution. Flow readings
were taken at the inlet flow transition approximately three to four feet
before the precipitator. The results showed high flows in the center and
top of the electrostatic precipitator and some reverse flow on one side
(4). It was also expected that much of the flow was dividing into vectors
heading to the top and bottom of the precipitator. These flow vectors could
cause the gas steam to channel itself to the top and/or bottom of the
precipitator. To correct this possibility, the existing vertical channels
were replaced with a 50 percent open perforated plate. On the inlet
transition side of the plate, eight inch wide horizontal shelving was placed
at approximately 1.5 feet intervals. It was expected that these shelves
would assist in minimizing the upward and downward flow vectors. Also, the
existing flow straighteners at the 90 degree bend before the transition were
extended 15 inches.
The fourth area corrected involved increasing the total power within the
precipitator. The original design of the precipitator called for the
construction of two collection fields. But the precipitator was constructed
with the ability to divide into a five-field precipitator, each field being
three feet in length. A new third transformer-rectifier set was added to
each precipitator to modify the precipitator into a three-field
precipitator. The new transformer-rectifier was attached to the first three
foot field of the precipitator; with the second and third collecting field
each being six foot in length using the existing transformer rectifiers.
This set up allowed the isolation of any continued heavy sparking and
fostered low power levels to only the first three feet of the precipitator.
Hence, the second and third fields could operate at a much higher power
level and improve the overall collection efficiency of the precipitator.
After energizing the precipitator with this set up, the above intended
impact did occur.
The final deficiency area corrected was boiler operations. This
involved resealing all possible air inleakage spots such as furnace
observation and entrance door seals and grate access door seals. Also the
electrostatic precipitator extension joints were rebuilt. As previously
discussed the over-fired air had been used very rarely due to the freezing
up of the grates. To allow greater use of the over-fired air the
under-fired air was more evenly redistributed throughout the furnace
combustion zone instead of being isolated in one primary grate area. Also
damper controls were installed on over-fired air fans. An evaluation of
combustion activity in the modified furnace revealed an increase in the
recirculation of air over the flame zone with much better combustion and
less large unburned particulate matter leaving the furnace area. When all
of the above work was accomplished there was a decrease in gas flow volume
from the precipitator of approximately 30 percent.
RESULTS
Completion of the corrective work on the furnace and electrostatic
420
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precipitators brought visible emissions down to 10 percent opacity or less.
A stack emission test was then run for particulate emissions with the
results showing a significant decrease from the previous testing. However,
compliance with the State standards was still not met. The results were for
particulate matter .244 grains/DSCF corrected to 12 percent C02 and
visibile emission of approximately three percent opacity.
A review of the situation revealed that the electrostatic precipitator
was performing competently with the Corona power level as expected. A
review supported that all corrective items discussed had been completed.
The stack emission testing crew reviewed their testing procedure and the
collected sample. It was then discovered that approximately six times more
of the particulate catch was in the wash than on the filter. This meant
that a substantial amount of the particles emitted from the stack were very
large. Consequently, since large particulate matter would not emerge
through the precipitator the reason for failure of the stack test was
probably due to reintrainment of particulate matter after the precipitator.
A maintenance review of the downstream breaching and stack was
undertaken. This examination found large rust flakes continually peeling
off breaching walls and an ash build up in the bottom of the stack all the
way up to the point where the breeching enters the stack. A thorough
cleaning of the duct work and stack area was undertaken and new stack
emission tests run. Results of the tests showed that both the particulate
and visible emissions were in compliance with Virginia Air Pollution
Regulations. The particulate results were .052 grains/DSCF corrected to 12
percent CC>2 and opacity at seven percent.
COMPARISON OF OPERATING PARAMETERS
A comparison of the final operating parameters to the original design
warranty is shown in Table 2. A review of the table shows that it took a 50
percent decrease in the flue gas volume for particulate emissions to comply
with the required design emission. After the first corrective action, the
flue gas volumetric flow and temperature met design specifications;
therefore, the other design parameters were met. But as previously stated,
the outlet particulate concentration exceeds the air standards. I believe
this again documents the fact that the original precipitator design is not
conservative
An additional parameter that has changed but can not be shown on the
table is the manner in which refuse is fed to the boilers. Before the last
stack emission tests all refuse was presorted on the tipping floor. This
sorting eliminated large metal and wood items. The change meant a more
complete and consistent burn of the refuse. This presorting had a large
impact on lowering the gas flow, flue gas temperature and inlet
concentration.
421
-------
ENDNOTES
1. Collins, John P., Refuse: The Urban Ord. U.S. Navy. (Presented at
American Defense Preparedness Association, Energy/Environment Conference,
Kansas City, Missouri, March 27-31 19771) p.3-4.
2. Bibbens, Richard N., Air Pollution Source Emissions Test of Salvage Fuel
Boiler (technical report YF 38.534.003.01.001 for Navy Public Works Center,
Norfolk, Virginia).
3. Hall, H. J., Electrostatic Precipitator Operations, Problems and
Solutions in Refuse Incinerator Applications (Presented at American Society
Mechanical Engineers, Solid Waste Processing Division Meeting, New York, New
York, January 16, 1980)
4. Buhmann, K. A., Technical Report 651:KAB (Technical Report for
Department of Navy, Atlantic Division, Naval Facilities Engineering Command).
422
-------
TABLE 1 SUMMARY PARAMETERS FOR ELECTROSTATIC PRECIPITATORS
QN SALVAGE FUEL-FIRED BOILERS
NAVAL STATION, NORFOLK, VIRGINIA
Item
1. Particulate Perf. Reqm't
Federal Emission Reqm't
State of VA. emission reqm't
2. Fuel fired
3. H20, % vol in gas
4. A P across PPTR, Max "H20
5. Airtight seals
6. Design gas flow
7. Guar. Eff., % wgt
8. Inlet Cone., gr/ACFM
9. Gas vel., ft/sec
10. Chambers, cells
11. No. of Fields
12. No. of Ducts
13. Plate Height, ft.
14. Coll. Plate Length, ft.
15. Coll. Area, ft2
16. SCA, ft2/1000 ACFM
17. Design w, ft/sec
18. Aspect Ratio, 1/h
19. Area/rapper, ft2
20. Discharge wire
21. Effect wire length, ft
22. Ft. of wire/rapper
23. No. Rect. Sets, Si
24. Total Installed I
25. Avg J, ma/100 ft2
avj
MA
26. Automatic Control
27. Hopper heat
28. Disch. wire spacing, in
29. Gas Distribution
Parameter
0.08 gr/SCF @ 12% C02
0.14 gr/SCFD @ 12% CO2
Solid waste material & fuel oil
13-15
0.5
Max drop 0.25% C02 inlet to outlet
76,000 ACFM @ 690F
96
0.92
3.35
1 each
2 (91 + 6')
18, 9" width
28
15
15120 inlet 9072
outlet 6048
199
0.27
0.536
3024 Impulse (5)
0.105" dia. Hi C steel - 25# wgt
10080
2016
2 - 35KVA ea. 45KVDC, 550 MA
1100
58 inlet J = 48.5
outlet J = 73
Ana Cotnp II
yes one hopper/PPTR
8
Vertical channel + Perf. PL. on inlet/
Perf. plate on outlet
423
-------
TABLE 2 PERFORMANCE DATA FOR ELECTROSTATIC PRECIPITATORS
ON SALVAGE FUEL-FIRED BOILERS
NAVAL STATION. NORFOLK, VIRINIA
Parameter Design November 1979
1. Gas 1000 ACFM inlet 76 34.0
2. Inlet gas temperature, °F 690-725 573
3. SCA, ft2/1000 ACFM 199 444.7
4. Eff. % wgt* 96 97.0
5. w, ft/sec 0.27 .0079
6. Avg v, ft/sec 3.35 1.49
7. Outlet gr/SCFD @ 12% C02 0.08 0.052
8. Avg inlet C02% 7.2
9. Avg outlet C02% 6.9
EA % 161
10. Max drop in C02
inlet to outlet .25% .3%
11. Inlet cone Ib/hr, avg 600 12.04
12. Outlet cone Ib/hr, avg 24 5.39
*Calculated using gr/SCFD measurements
424
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THE APPLICATION OF ELECTROSTATIC PRECIPITATORS
TO BOILERS FIRING MULTIPLE FUELS
By: Robert L. Bump, Technical Manager
Industrial Precipitators
Research-Cottrell, Inc.
Somerville, New Jersey
ABSTRACT
Recent years have seen a swing to boiler designs which
afford versatility in the fuel fired. This is, of course, a
result of the economics and availability of conventional fuels.
Many process industries are using their own waste products as
a principle fuel source. The varying conditions imposed on the
air pollution control device as a result of this practice will
be discussed in this paper. Case histories will be presented
as well as a discussion of some of the operational considerations
which must be recognized. Since the pulp and paper industry has
been a forerunner in this activity, the majority of the data
presented will derive from this application.
INTRODUCTION
The theoretical aspects of electrostatic precipitator
application and behavior are well known and need little commen-
tary. The original Deutsch-Anderson equation has given way to
more sophisticated methods of establishing precipitator size for
a given duty which involve computer programs that take into
account the many process and fuel variables which affect design.
Figure 1 indicates the various inputs required to derive the
proper specific collecting area. The division of responsibility
for the input data between the engineer/user segment and the
supplier is also indicated. The complexity is caused primarily
by the fuel types and sources, ash analysis and their resultant
impacts on design. Coupled with the increasing stringency of
legislation and demand for a very high level of reliability we
have a ball game which if not new is certainly different. To
make the problem more challenging, we have the added ingredient
of most industrial power boilers being designed for multiple
firing of coal, waste and oil. This is, of course, a result
of the uncertainty of adequate fuel supplies, the attendant
costs and the nebulous state of S02 legislation for industrial
power boilers.
Application Considerations
How does this situation affect the engineer specifying air
pollution control equipment and his counterpart applying it?
425
-------
There are fundamental data, usually furnished by the boiler manu-
facturer, which are basic to the application process. Figure 2
outlines this information. It is obvious that in the case of
multiple fuel usage this information is required for each oper-
ating mode. Figures 3 to 8 are from a typical specification and
indicate fuel analysis and operating data for a boiler designed
to burn coal, wood waste and oil in various combinations. The
most important conditions to be considered in sizing the preci-
pitator for the specified efficiency are the gas volume for each
operating mode, particulate loading, temperature and ash analy-
sis as affecting the precipitability (resistivity) for each fuel
or combination. In the example cited, the gas volume and the
particulate loading for the coal-wood combination is greater than
the 100% coal or oil-wood combination. The frontal area of the
precipitator is, then, set by the highest gas volume and the
maximum gas velocity permitted by the suppliers design or the
specification. In this case the specification set 3.5 feet per
second as maximum. The resistivity of the coal ash was found
to be approximately one order of magnitude greater than the
other fuel combinations necessitating the highest specific
collecting area for the specified efficiency. In summary, we
have a situation where the coal-wood gas volume set the cross
sectional area and the coal ash resistivity set the length of
the precipitator. It is not unusual for the "best to worst"
conditions on a multiple fuel application to involve as much as
50% spread in the sizing requirements. Figure 9 demonstrates
this point.
Mechanical & Electrical Design Considerations
Multiple firing conditions also require additional care in
several mechanical and electrical design areas. Since power
density varies with changes in gas and particulate composition,
it is necessary for the designer to be aware of these ramifica-
tions in order to make proper selection of the transformer-
rectifiers. In our example because the ash from wood waste is
of a lower resistivity and the moisture content of the gas about
20% higher than the coal fired mode it controlled the applied
power density. Probably the most important area of design care
on multiple fuel applications is versatility in the collecting
surface rapping system. It is understood that most losses (of
particulate) in a precipitator occur as a result of reentrain-
ment during rapping. It is also understood that the energy re-
quired to remove high resistivity ash from collecting surfaces
can be as much as six times that needed to dislodge a highly
carbonaceous, conductive material. A rapping system must,
therefore, have a very high degree of intensity and cycle ad-
justment which may be readily made in order to cope with fuel
variations. A microcomputer based control permits keyboard
adjustment of each rapper as well as the cycle time. All oper-
ational parameters should be displayed at the controls via digi-
tal readout devices.
426
-------
The last area where design care is of utmost importance is
the dust removal system. A large percentage of precipitator
operational and maintenance problems stem from improper ash
removal design or operation. The topic is too involved to treat
here, however, suffice to say the system must be sized properly,
preferably of the continuous removal type, with sufficient
auxiliaries (hopper heat, vibrators, level detectors, etc.) to
do the job. This is particularly true with multiple fuels
since much of the particulate has a high combustible content
and the danger of fires exists if the ash is allowed to accumu-
late in the hoppers. There has been good experience with trough
type hoppers and continuous removal by the use of screw convey-
ors. Reference 1 treats this subject in considerable detail.
Operational Considerations
The final consideration in applying precipitators to multi-
ple fuel operations is the variations in operating characteris-
tics. Each firing mode and fuel results in gas composition and
particulate chemistry which is different and the precipitator
reacts operationally to these variations. It is, therefore,
essential that not only the rapping system have the versatility
described but that the precipitator power control system design
affords fast, effective reactions to the process changes.
Modern digital and analog controls accomplish this in milli-
seconds. Figure 10 demonstrates the operation of an effective
precipitator control circuit. Other control areas which are
important have to do with the combustion process. As an example,
take a boiler firing wood waste and coal. The wood waste is
typically fired on a grate, requires considerably more air to
burn than coal, and the resultant particulate may be as high as
40-50% combustible. Care must be taken to minimize fire hazard.
Oxygen monitors interlocked with the precipitator power supplies
are advisable. Periodic checks to insure a "tight" system
should be made since 02 inleakage at doors, expansion joints,
dust valves, etc. can cause hazardous conditions. The importance
of a proper dust removal system and auxiliaries has already been
emphasized. Thorough operator training on the effects of fuel
variations not only at the firing end but in the entire process
is a necessity.
Conclusion
The technology for the application of electrostatic preci-
pitators to multiple fuel fired boilers has been demonstrated.
Care and accuracy in specifying the conditions for the various
firing modes is essential from the user end. The supplier must
recognize the effects of the variables on equipment application
and design.
427
-------
Reference 1 - "Design and Operation of Reliable Central
Station Flyash Hopper Evacuation Systems"
by Joint Technical Committee of American
Boiler Manufacturers Association and Indus-
trial Gas Cleaning Institute, Inc. Presented
at American Power Conference, April 21-23,
1980, Chicago, Illinois.
428
-------
PRECIPITATOR SIZING DATA
ENGINEER/USER
SUPPLIER
K5
HV
ULTIMATE
ANALYSIS
ASH CONTENT
CODES, ETC.
FUEL FIRING RATE
FIGURE 1
GAS VOLUME
EFFICIENCY'
ASH ANALYSIS
RESISTIVITY
T
VELOCITY
POWER DENSITY
REGRESSION EQUATION
SCA
GAS VOLUME
COLLECTION AREA
-------
Basic Specification Information
Gas volume, acfm, normal and peak
Temperature, normal and peak
Pressure, normal and design
Dust loading, grains per acf or scfd
Efficiency required
Type of boiler (P.C. stoker, etc.)
Type of fuel(s)
Fuel analysis
Particle size
Figure 2
Coal Analysis (.Identify State and Mine)
Ultimate (percent by weight) Performance Range
Carbon 73.50 65.0-85.0
Hydrogen 4.80 4.5-5-5
Sulfur 0.70 0.5-1.1
Nitrogen 1.20 1.0-2.1
Oxygen 5.60 4.0-8.0
Moisture 7.00 3.0-15.0
Ash 7.20 2.0-16.0
Figure 3
430
-------
P2°5
Ash Analysis (Percent by weight)
29.79
Fe2°3 38.07
A12°4 20.13
Ti02 0.81
CaO 4.27
MgO 0.91
4.45
1.01
0.41
Misc. 1.31
Figure 4
Analysis of Wood Waste and Bark (Percent by weight)
Type 3/8" max, size
Carbon 24.0
Hydrogen 2 . 5
Sulfur ----
Nitrogen ----
Oxygen 18.5
Moisture 45.0 - 65.0
Ash 5.0
Sand 29.0 (of the ash as Si02)
HHV 4300 BTU/lb.
Figure 5
431
-------
Analysis of No. 6 Fuel Oil (Percent by weight)
Sulfur 0.70
Hydrogen 10.33
Carbon 88.33
Nitrogen 0.14 (0.3 max.)
Oxygen 0.50
Heating Value 18,400 BTU/lb.
Figure 6
Size
% less than
30 microns
% less than
20 microns
% less than
10 microns
Particulate Size Leaving Air Heater
Coal Coal/Wood Oil Oil/Wood
83 83/50 53 53/50
65 65/36 34 34/36
44 44/27 27 20/27
Figure 7
432
-------
Precipitator Design Criteria
Gas Flow, acfm
Temperature, °F
Heat Input to Boiler,
BTU/hr. x 106
Fly ash, inlet, Ibs./hr.
Fly ash, outlet, lbs./106 Btu
Ground Elevation, ft.
Hopper Storage, hrs.
Minimum Aspect Ratio
Maximum Plate Height, ft.
Maximum Pressure Loss, "Wg.
Maximum Gas velocity,
ft. /sec.
Efficiency, %
Opacity, %
100% Coal
335,000
273 +20
1055
13,950
0.075
14'-6"
12
1.0
32
0.5
3.5
99.5
20
50% Coal
50% Wood
435,000
335 +20
1055
19,500
0.075
14'-6"
12
1.0
32
0.5
3.5
99.5
20
50% Oil
50% Wood
348,000
318 +20
1055
17,500
0.075
14'-6"
12
1.0
32
0.5
3.5
99.5
20
Figure 8
Precipitator
Design Conditions
Gas volume, acfm
Inlet loading, gr/scfd
Outlet loading, gr/scfd
Efficiency, %
Note: Coal to be worst Eastern
Sizina Parameters
Velocity, fps
Treatment time, sees.
Tl -—• w» *-± f^ J— ii" •> 4" 1 /"\
Sizing Example
Wood
288,
6.
0.
98.
Waste
360
5
02
97
Bituminous
4.2
X
1.5 ,
Coal
246,040
1.47
0.02
98.57
3.64
1.4X
1.8 10
f^t-/ K' V»- V-" w. J- »-* v— —
Resistivity, ohms/cm.
3.5 x 10
6.3 x ID'
Figure 9
433
-------
FIGURE 10
TYPICAL POWERTRAC™ CONTROL OPERATION
DURING UNSTABLE PROCESS CONDITIONS
UJ
-p-
tu
cc
cc
3
o
cc
o
o
uu
DC
SPIT
or
SPARK
I RAMP I
>8SEC
RAMP f RAMp
<8 SEC I >8 SEC
INTERRUPT ARC ONLY • PEDESTAL OUT
1 CYCLE
(16 mS)
TIME
-------
AUTHOR INDEX
AUTHOR NAME PAGE
Albrecht, P.R. IV-116
Anderson, M.H. 11-334
Arce-Medina, E. II-76
Ariman, T. III-290
Armstrong, J.A. IV-188, 1V-252
Bakke, E. 1-236
Balfour, W.D. III-119
Bamberger, J.A. III-398
Bergmann, L. 1-323
Berlant, MJ. H-218
Bernstein, S. H-405
Beutner, H.P. HI-71, III-228
Bickelhaupt, R.E. !-165
Boericke, R.R. III-353
Bohn, R, IV'344
Borenstein, M. ni"90
Brookman, E.T. IV-125
Bump, R.L. H-425
Bush, P.V. I"157
Calvert, S. ~' ~>
Games, D. IV~135
Carr, R.C.
Chamberlain, H.L. IV-406
435
-------
AUTHOR INDEX (cont.)
AUTHOR NAME PAGE
Chambers, R. 1-45
Chiang, T. III-250, III-261
Chou, K.H. IV-73
Cowen, S.J. IV-264
Crippen, L.K. 1-148
Crowson, F. Ill-438
Crynack, R.R. 11-242
Czuchra, P.A. IV-55
Dalmon, J. 11-390
Demski, R.J. 1-341
Dennis, R. 1-1, III-140
Dietz, P.W. III-449, III-459
Donovan, R.P. 1-11
Drehmel, D.C. III-341, IV-210
DuBard, J.L. IV-383
Durham, M. 11-54, IV-285
Ensor, D.S. 1-176, IV-242
Eskinazi, D. III-238
Faulkner, M.G. 11-199, IV-395
Feldman, P.L. IV-3
Ferrigan III, JJ. I_197
Finney, W.C. 11-358
Fjeld, R.A. n_179
Fortune, O.F. TOO
436
-------
AUTHOR INDEX (cont.)
AUTHOR NAME
Frazier, W.F. III-171
Gardner, R.P. III-128
Gaunt, R.H. T"216
Gehri, D.C. I"333
Gentry, J.W. m-406
Giles, W.B. HI-468
TT j- TO ni-33
Hardison, L.C.
T^ T IV-317
Harmon, D.L.
III-221
Hawks, R.L.
1-75
Helfritch, D.
III-301
Henry, F.
IV- 63
Henry, R.F.
IV-222
Hesketh, H.E.
III-382
Hoenig, S.A.
1-23
Hovis, L.S.
1-129
Hyde, R.C.
III-181, III-321
lionya, K.
1-185
Jaworowski, R.J.
1-138
Jensen, R.M.
II-370
Joergensen, H.J.
1-352
Johnson, C.A.
III-311
Kalinowski, T.W.
III-280
Kanaoka, C.
III-373
Kirstein, B.E. 437
-------
AUTHOR INDEX (cont.)
AUTHOR NAME PAGE
Kolnsberg, HJ. IV-179
Krishnamurthy, N. IV-232
Ladd, K. 1-55, 1-65
Lagarias, J.S. 1-272
Landham, Jr., E.G. 1-237
Langan, W.T. 111-211
Lawless, P.A. 11-25, 11-35, 11-44
Leith, D. III-270
Leonard, G.L. 11-120
Maartmann, S. 11-130
Mahoney, D.F. 1-206
Mappes, I.E. III-150
Martin, D. IV-145
Masuda, S. 11-189, 11-380
Mathai, C.V. IV-200
Mazumder, M.K. 11-160, 11-169
McCrillis. R.C. IV-306
McElroy, M.W. 1-94
McLean, KJ. 1-265, 11-304
Menegozzi, L. 11-404
Menoher, C. Ill-Ill
Mitchner, M. II-97
Moore, W.E. IV-105
Mormile, D. IV-363
438
-------
AUTHOR INDEX (cont.)
AUTHOR NAME PAGE
Moslehi, G.B. 11-109
Mosley, R.B. II-l, 11-13
Musgrove, J.G. III-193, III-201
Noonan, F.M. IV-326
Oglesby, H.S. HI-80
Ostop, R.L. J'107
Parker, R. 111-51, IV-2
Parquet, D. III-363
Parsons, Jr., E.L. I"303
Fatten, J.D. HI-160
Pearson, G.L. I~120
Pedersen, G.C. m-60
Petersen, H.H. T'291
Piulle, W. I"253
Potokar, R.W. III-417
, IH-21
Prem, A.
a u IV'26
Presser, A.M.
Pyle, B.E. l™
Raemhild, G.A. U"349
r- v III-102
Reardon, F.X.
11-262
Rimberg, D.B.
Rinaldi, G.M.
, _ 11-283, 11-295
Rinard, G.
r TVT IV-83
Rubow, L.N. 439
-------
AUTHOR INDEX (cont.)
AUTHOR NAME PAGE
Rugg, D. 11-273
Samuel, E.A. H"149
Schliesser, S.P. 11-252
Semrau, K.T. m'43
Shilling, N.Z. 11-230
Smith, W.B. !-96
Snaddon, R.W.L. IV-74
Sparks, L.E. H-314, 11-326
Spawn, P.D. IV-335
Starke, J. IH-428
Stevens, NJ. 1-313
Sullivan, K.M. H-141
Tatsch, C.E. IV-353
Teller, AJ. HI-393
Thompson, C.R. 11-415
Urone, P. IV-275
VanOsdell, D.W. 1-35
Viner, A.S. IV-168
Wakabayashi, A. III-332
Wang, H.H. IV-36
Wang, J.C.F. IV-373
Wegrzyn, J. IV-46
Weyers, L.L. 1-226
Wilks, W.H. IV-15
440
-------
AUTHOR INDEX (cont.)
AUTHOR NAME PAGE
Williamson, A.D. IV-297
Yamamoto, T. n"87
Yung, S. IV-1( IV-155
Zarfoss, J.R. n-208
441
6USGPO: 1982 — 559-092/0430
------- |