EPA-AA-SDSB 79-25 Technical Report Evaluation of Aircraft Smoke Standards for the Criterion of Invisibility by Richard W. Hunt August 1979 NOTICE Technical Reports do not necessarily represent final EPA decisions or positions. They are intended to present technical analysis of issues using data which are currently available. The purpose in the release of such reports is to facilitate the exchange of technical information and to inform the public of technical devel- opments which may form the basis for a final EPA decision, position or regulatory action. Standards Development and Support Branch Emission Control Technology Division Office of Mobile Source Air Pollution Control Office of Air, Noise and Radiation U.S. Environmental Protection Agency ------- I. Introduction^ In 1973, the EPA promulgated regulations for the control of HC, CO, NOx, and smoke from aircraft engines._!_/ Then in 1978, the EPA proposed certain amendments to those regulations.^/ Commenting on these proposed amendments, General Motors (Allison Division) asserted that the smoke standard for turboprop engines was unduly stringent and cited for comparison the requirement imposed by the DOD on military engines.V This report investigates the GM allega- tion and compares the EPA and DOD requirements against the cri- terion of invisibility. An adjustment to the smoke standard for turboprop engines is proposed. II. Summary This brief study concludes that the military specification and the EPA standard for turbojets and turbofans are based upon a slightly different criterion for invisibility, but are otherwise consistent. The EPA standard for turboprop engines, however, does not appear to be consistent with the invisibility criterion pre- sumed for jets and is thus inconsistent with the rest of the regulatory package. This inconsistency is most evident for the larger engines and consequently, a modification to the turboprop smoke standard is proposed: 1. For rated output (RO) less than 1,000 kilowatts: SN". 277 (RO)°-28° (which is unchanged from that promulgated in 1973); 2. For RO greater than or equal to 1,000 kilowatts: SN = 15.02 x log1Q [2.158 x 10~6RO] For RO > 1,000 kW, this smoke standard is somewhat less restrictive. A comparison is shown on Figure 1. III. Discussion A. Smoke Number The smoke number, as defined in the EPA test procedure, is a measure of the relative reflectance of a sample of exhaust particu- late properly gathered on a filter paper. It has the limits of 0 I/ 40 CFR Pt 87, see FR _38_, N. 136, p. 19088. 21 FR 43_, N. 58, p. 12615. 3/ General Motors Response to "Proposed Standards for Control of Air Pollution from Aircraft and Aircraft Engines, FR 43, No. 58, March 24, 1978," December 2, 1978. ------- (no change from the clean filter and, therefore, presumably no particulates gathered) up to 100 (zero reflectance on the spot, implying the presence of a considerable amount of flat black material). The scale is nonlinear with the mass of particulate gathered: the initial coating of particulates will substantially lower the reflectance (increase SN), but a considerable increase in the particulate deposition beyond that will have a lesser effect on SN (see Figure 2). B. Obscuration and Invisibility The visibility of an exhaust plume depends upon the opacity of the plume and the contrast between the plume color and the back- ground. The latter influence is primarily a meteorological one over which control cannot be exercised. The former influence is partially controllable. The opacity of the plume is due to the linear rate at which light is absorbed or scattered by the particu- late in the plume and the path length of the light through the plume. The path length depends on the orientation of the observer to the plume (over which no control can be exercised) and the basic size (e.g., diameter) of the plume (which is dependent in turn upon the size of the engine). It is because of the dependence of the opacity on the engine size that the smoke standard (i.e., the invisibility threshold) is thrust or power dependent. This is discussed further in Part C. The only aspect of the opacity that remains is the linear rate of light absorption or scattering. This in turn is dependent upon the size and. number density of the particles. Absorption is the dominant mechanism of light attenuation when the by particle size is much less than that of the wave length of the incident light. In this case, smoke, particles are typically ^ 0.1 micrometers, com- pared with the wavelight of sunlight averaging 0.55 micrometers. For larger particles, roughly the same size as the light wave- length, scattering would dominate. It is the absorption and the subsequent opacity that is controllable to a degree by combustor design. Proper design will change the size or the number density of particles in the exhaust and hence reduce the opacity by reduc- ing the light absorption. Such a change will also influence the smoke number. Fewer particles will obviously coat the filter paper less as.will much smaller particles which are more likely to pass completely through. It is therefore possible to correlate SN and plume size to visi- bility. Such a curve is given in Figure 3, after Blazowski and Henderson.4/ A visible plume represents anything less than a 95 percent transmission of light (i.e., 5 percent has been absorbed in 4/ "Aircraft Exhaust Pollution and Its Effect on the U.S. Air Force," W.S. Blazowski and R.E. Henderson, Air Force Aero Propulsion Laboratory, AFAPL-TR-74-64, August, 1974. ------- -3- its course through the plume). Similarly, an invisible plume represents anything greater than a 98 percent transmission of light (i.e., only 2 percent of the light has been reflected). The band in between the 95 percent and 98 percent transmission bands represents a transition wherein the visibility of the plume is faint and is dependent largely upon the background against which the plume is placed. In Figure 3, the abscissa is the length over which the light travels through the plume and although this depends upon the orientation of the observer to the plume (looking up the tailpipe of a departing jet will obviously aid in seeing the smoke), for simplicity's sale, the diameter only will be considered. Even here the aircraft configuration is relevant inasmuch as a tight grouping of engines makes for a larger overall plume of reduced transmis- sivity (compare, e.g., the DC-9 vs. the B737, both using JT8D engines, but the former with twin tail engines and the latter with twin wing engines). Again, simplicity requires the examination of individual engines and not the aircraft configuration. Therefore, the abscissa, shall be taken to be the plume diameter, roughly equal to the diameter of the engine core flow at the exit plane. Figure 3 thus shows that for a given path length of light (plume diameter), as the smoke number (SN) decreases from 100, eventually 95 percent or more transmissivity is reached and the plume visibility becomes marginal; at a still lower SN (i.e., lower number density and/or particle size), 98% transmissivity is reached and the plume is invisible regardless of the background. Furthermore,. given a particular SN, e.g., 30, for very small path lengths, the plume is invisible (transmissivity > 98 percent) because the absorption rate at the SN is insufficient over that small distance to absorb more than 2 percent of the light. For longer path lengths (exhaust diameters), more and more light is absorbed and the plume is unequivocally visible). C. Relationship Between Exhaust Diameter (Plume Size) and Engine Size The disadvantage of a smoke standard based upon Figure 3 is that by accounting for the physical geometry of the engine and not its useful output (considered to be maximum power), the format is incompatible with the gaseous emissions standards which are based on the philosophy of allowing more pollution if more useful output is performed. There is not, unfortunately, a perfect correlation between exhaust diameter and thrust or power because the engine cycle characteristics, especially bypass ratio, strongly influence the size of the exhaust for a given maximum output. Nonetheless, such a correlation can be made, especially among a group of similar engines such as all modern high bypass turbofan engines, or all turboprop engines. Figures 4 and 5 show such correlations and the supporting data for them. The data are also tabulated in Appendix A. ------- -4- There are uncertainties and ambiguities which affect confi- dence in these correlations. First of all, the exhaust diameters were largely obtained from available pictures, diagrams, and published dimensions and may, therefore, be somewhat in error. Secondly, the existence of tail cones (see Figure 6) in the exhaust plane of some engines lead to an ambiguity, namely, whether to take the overall diameter as the relevant dimension, or to take an effective diameter based upon the area of the exhaust annulus. For simplicity, and because the error incurred would not usually be large, the outside diameter, uncorrected for an exhaust plug or cone was taken. The third ambiguity arises from the existence of mixed flow exhaust engines, notably the JT8D. In this case, the fan air, which is clean, is mixed v/ith the core exhaust before the exit plane, thus diluting the combustion products and reducing the SN. The question is which diameter is then relevant: the overall diameter which includes the fan air, or the effective diameter of the core air? It might be surmised that the overall diameter is relevant, for while the core air containing the smoke particles is diluted (number density reduced) the effective path length is increased to compensate. This is probably not the case, however, as the dilution would be proportional to the square of the diameter ratio (i.e., the area ratio), but the path length of absorption would only be proportional to the diameter ratio to the first power. Hence, the product of the number density times the path 'length (to give the overall attenuation) would decrease in propor- tion to the reciprocal of , the diameter ratio. The question is still open. For the examination of the relationship between exhaust diameter and power output for large turboprops, there is a paucity of data, and in fact, for the sizes of the future "propfan" en- gines, there is a total absence of aircraft data. Hence, it was necessary to project a relationship utilizing anticipated cycle configurations. The details are presented in Appendix B. D. Visibility Criterion Selected Figures 7 and 8 present a comparison between the EPA standards for classes TF and TP (jets or fans and props, respectively) and the military specification, MIL-E-8593A. The latter is given in terms of exhaust diameter, whereas the EPA standards are given in terms of rated output. Hence, for purposes of comparison, the EPA standards have been converted to terms of equivalent exhaust diameter using the correlations of Figures 4 and 5. Presented also on Figures 7 and 8 are the 95 percent and 98 percent light trans- missivity lines from Blazowski and Henderson. It is readily ascertainable that the EPA standard is based upon a criterion of about 98 percent transmissivity (total invisibility) whereas the military specification is based upon about 97 percent transmis- sivity (thus allowing a faint plume to be seen). ------- -5- E. Standards Evaluation Figures 9 and 10 present the EPA smoke standards for the TF and TP classes and compare them with the 95 percent and 98 percent transraissivity lines converted from the exhaust diameter basis to the thrust or power basis via Figures 4 and 5. Taking the criter- ion for sufficient invisibility to be 98 percent transtnissivity, one can see that the TF standard is correct. However, applying the same criterion to the TP standard, one can see that the standard diverts from the 98 percent line for engines of over 1,000 kW rated power. Consequently, a new curve for the standard is suggested and is shown as the dashed line in Figure 10. The formula is: RO > 1,000 kW: SN = -15.02 Iog1() [2.1588 x 10~6 RO] F. Smoke Number vs. Particulate Mass The EPA smoke standard is based upon a cosmetic criterion - invisibility of the exhaust. The standard as such does not control the mass of the particulate exhaust as such. There is probably a reasonable correlation (such as that shown in Figure 2) between SN and mass emission rate that is met on the average for all combust- ors of similar design, but such has not been investigated here. IV. Conclusion The EPA smoke standard for the TF class (jet engines and fans) is based upon a 98 percent transmissivity (2 percent attenuation by absorption). This assures invisibility under all conditions. A small extra margin is also built into the standard to compensate for the variability in the correlation between exhaust pipe dia- meter and engine thrust. The EPA smoke standard for the TP class (turboprops) is inconsistent with the 98 percent transmissivity criterion for the TF class. This inconsistency occurs for engines of greater than 1,000 kW power. A revision that is less stringent than that now in effect is suggested; it is consistent with the 98 percent transmis- sivity criterion. The invisibility limit is not rigidly defined: 98 percent transmissivity is considered totally invisible while 95 percent is considered very noticeable. In between exists a region of a more or less faint plume whose visibility is quite dependent upon the background. The EPA has selected a conservative criterion of 98 percent which is justified by public, interest and the variability which exists in the correlation between the exhaust plume size and the engine output. In contrast, the military has evidently ------- -6- selected 97 percent transmissivity as its criterion, but has. based its standard directly on the plume size which is the relevant parameter (thus avoiding the uncertainty between plume size and engine output). Neither the EPA nor the military criterion can be considered "more correct" than the other, but each is based upon policy and intent. ------- -7- Engine JT9D-70 JT9D-7 RB211-524 RB211-22B CF6-6 CF6-32 JT3D-7 JT8D-17 Spey 511 Spey 555 ALF5022 TFE731-3 CJ 610 All. 501 Dart TPE331 PT6 All. 250 APPENDIX A Engine Data Exhaust Diameter (M) 1.23 1.12 1.07 1.20 1.02 1.02 0.84 0.94 0.62 0.58 0.50 0.43 0.46 0.48 0.39 0.25 0.30 0.10 Thrust/Power (KN/KW) 236 205 236 187 182 160 85 71 51 44 33 17 13 3490 1705 675 550 310 ------- -8- APPENDIX B Extrapolation of the Relationship Between Power and Exhaust Diameter As can be seen from Figure 6, there is a critical lack of data from which to derive an accurate power-exhaust diameter curve; in fact, for the larger engines that may possibly exist in the future (propfans), there are no data at all. It is, therefore, necessary to extrapolate the curve from the limited available data. This is likely to lead to gross errors, which in turn would be reflected in the prediction of the visibility limit (Figure 8). Therefore, it is worthwhile to improve the extrapolation process by analytical prediction. The simple analysis done here should not be trusted to yield absolutely accurate values, but should provide an acceptable indication of the trend. This should be adequate for the purpose of extrapolation. A simple thermodynamic analysis of a Brayton cycle (i.e., jet engine cycle) is performed. The cycle is patterned after the JT9D turbofan engine because any future engine will be based upon similar modern technology. The relevant parameters are: Pressure ratio 21.4 Turbine inlet temperature 1570K Equivalence ration 0.33 Compressor efficiency 0.85 Turbine efficiency 0.90 Such an engine produces 400 kilojoules per kg exhaust available for shaft or jet power extraction. The actual distribution between shaft work and jet work will influence the size of the exhaust passage. The greater the shaft power extraction, the larger the exhaust. The optimal distribution is governed by the flight regime of interest. As speed increases, more jet energy must be available to provide acceptable propulsive efficiency. A simple approach shall be taken here in order to approximate the trend of the exhaust diameter as a function of engine power. Given the available energy per unit mass produced by a core, p, (in this case 400 Kjoules/kg), the total power of the engine is: P = mp where m is the air mass flow rate of the core. ------- Because m is proportional to the exhaust area, and is also pro- portional to the square of the exhaust diameter, then, for two engines, A and B; P ED 2 PB EDB where ED = Exhaust diameter. For the JT9D-70; ED =< 1.2 m m = 120 kg/sec so P = mp = 48,000 kW. Therefore, for any sized engine using the JT9D cycle, (EDA)2 PA = V *' 48,000. This curve is plotted in Figure 5, labeled "Propfan." 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