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Computer Combustion- Radiation Model of RDF Boilers … profile is shown by Curve D. In this case...

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COMPUTER COMBUSTION-RADIA TION MODEL OF RDF BOILERS A T COLUMBUS, OHIO DONALD A. KADUNC Alden E. Stilson & Associates Columbus, Ohio ROBERT H. ESSENHIGH The Ohio State University Columbus, Ohio ABSTRACT A computer model based on the Columbus, Ohio F furnace system has been developed. The model simulates combusion and radiation heat transfers in the furnace. Variables evaluated were: Arrhenius combustion factors, turbulen t mixing factor, radiation Qlackening factor, air/fuel ratio, and Bra stirred reactor heit. Results provide desi evaluation criteria. SUMMARY A computer proam was developed to model the combustion behavior in stoker fired boil- ers [l] . The model is applicable to coal, bark, and refuse furnaces. e model consists of a Bra stirred reactor volume [2] followed by a plug flow volume. e latter volume is represented by a series of slices. Combustion was modeled as a second order reaction proportional to fuel and oxygen concen- trations. Arrhenius rate constant [3] was in- cluded. The effects of frequency factor d acti- vation ener were studied. The air/fuel ratio was varied. A bypass factor was theorized; this factor accounted for fuel residence time distribution and mixing behavior within volumes. e size of the stirred reactor volume was a variable investigated. e radiation heat transfer was modeled as a nction of concentrations of H20 and CO2, and of particulates (flame blackening). 469 Results showed that it was not possible to dis- tinguish the effects ·between frequency factor and activation ener. High frequency factor or low activation ener produced rapid burning, while opposite values retarded and in some cases stopped burning. e combustion appears to be highly in- sensitive to these factors individually; any attempt to experimentally isolate them will require ex- treme care. Increasing the air/fuel ratio increased the com- bustion efficiency, but reduced the fuace tem- peratures and boiler efficiency. As the stirred re- actor volume was increased, the combustion effi- ciency, peak rnace temperature, and boiler effi- ciency were reduced. In addition, the peak tem- perature shifted to higher in the furnace. Increas- ing bypass produced results similar to those due to larger stirred reactor volumes, except that peak furnace temperature was not necessarily reduced. It was postulated that a relationship between stirred reactor volume and bypass existed. It was assumed that as the volume increased, the bypass would decrease. A function of these variables was developed and tested. As the volume was increased and bypass reduced, the peak temperature dropped and shifted hier in the furnace. e effects on combustion and boiler efficiency were inconclu- sive, but results indicate the two variables cancel each other (producing nearly constant values). Blackening reduces combustion efficiency and temperature, but increases boiler efficiency. No peak temperature shift occurred.
Transcript

COMPUTER COMBUSTION-RADIA TION MODEL OF

RDF BOILERS A T COLUMBUS, OHIO •

DONALD A. KADUNC Alden E. Stilson & Associates

Columbus, Ohio

ROBERT H. ESSENHIGH The Ohio State University

Columbus, Ohio

ABSTRACT

A computer model based on the Columbus, Ohio RDF furnace system has been developed. The model simulates combusion and radiation heat transfers in the furnace. Variables evaluated were: Arrhenius combustion factors, turbulen t mixing factor, radiation Qlackening factor, air/fuel ratio, and Bragg stirred reactor height. Results provide design evaluation criteria.

SUMMARY

A computer program was developed to model the combustion behavior in stoker fired boil-ers [l] . The model is applicable to coal, bark, and refuse furnaces.

The model consists of a Bragg stirred reactor volume [2] followed by a plug flow volume. The latter volume is represented by a series of slices.

Combustion was modeled as a second order reaction proportional to fuel and oxygen concen­trations. An Arrhenius rate constant [3] was in­cluded. The effects of frequency factor and acti­vation energy were studied. The air/fuel ratio was varied. A bypass factor was theorized; this factor accounted for fuel residence time distribution and mixing behavior within volumes.

The size of the stirred reactor volume was a variable investigated.

The radiation heat transfer was modeled as a function of concentrations of H20 and CO2, and of particulates (flame blackening).

469

Results showed that it was not possible to dis­tinguish the effects ·between frequency factor and activation energy. High frequency factor or low activation energy produced rapid burning, while opposite values retarded and in some cases stopped burning. The combustion appears to be highly in­sensitive to these factors individually; any attempt to experimentally isolate them will require ex­treme care.

Increasing the air/fuel ratio increased the com­bustion efficiency, but reduced the furnace tem­peratures and boiler efficiency. As the stirred re­actor volume was increased, the combustion effi­ciency, peak furnace temperature, and boiler effi­ciency were reduced. In addition, the peak tem­perature shifted to higher in the furnace. Increas­ing bypass produced results similar to those due to larger stirred reactor volumes, except that peak furnace temperature was not necessarily reduced.

It was postulated that a relationship between stirred reactor volume and bypass existed. It was assumed that as the volume increased, the bypass would decrease. A function of these variables was developed and tested. As the volume was increased and bypass reduced, the peak temperature dropped and shifted higher in the furnace. The effects on combustion and boiler efficiency were inconclu­sive, but results indicate the two variables cancel each other (producing nearly constant values).

Blackening reduces combustion efficiency and temperature, but increases boiler efficiency. No peak temperature shift occurred.

BURNOUT ZONE

STIRRED REACTOR

ZONE

��� DELAY AREAS BYPASS ZONE

111111111 elva

PERFECT Y STIRRED ZONE L.I __ ---'

FIG. 1 PHYSICAL M O DEL

COMPUTER MODEL

A computer program was developed from a rather extensive mathematical model [1] of a stoker fired boiler. Figure 1 illustrates the model. A Bragg model [2] was used; this consists of a stirred reactor volume followed by a plug flow volume. A stirred reactor is a region of highly tur­bulent flow, which in most boilers is produced through the introduction of high velocity overfire jets. This volume has uniform properties (Le., con­stant temperature, pressure, composition). Delay areas were added to account for premixing in the bed and in the overfire jets. A plug flow volume is characterized as a fairly quiescent region with properties varying in Hie direction of flow. It is modeled as a series of thin slices with constant properties.

The fuel is an idealized hydrocarbon mixture containing Carbon, Hydrogen, Oxygen, water and ash. Nitrogen, Chlorine and Sulphur compounds may be included if pollution or corrosion studies pollution or corrosion studies are desired. In this paper the fuel composition is held constant and is patterned after normal municipal refuse.

Combustion is assumed to be a second order reaction proportional to the product of oxygen and fuel, where

k=Ae-Ea/RT sec-1

470

is the Arrhenius equation for the temperature (T, R *) reaction rate constant (k, sec�l) [3]. The frequency factor (A, sec -1) is a measure of the rate of molecular collisions and the activation en­ergy (Ea' Btu/lb) indicates the critical energy that molecules must acquire before they can react. R(Btu/lb-F) is the gas constant.

Radiation heat transfer is .dependent on the local emissivities of CO2 and 'H20 in the gas stream. Hottel [4] provides values for these quantities de­pendent on temperature and concentration. A blackening factor, ala Beuters [4] is added to ac­count for other gaseous and particulate emissions. The radiation from each slice interacts with all other slices and the walls of the furnace. Attenua­tion is dependent on the absorptivity of each slice, which is,a function of its temperature, and CO2-H20 concentration. The absorptivity of the walls is dependent on their surface properties.

Contained in the program are functional repre­sentations of all pertinent thermodynamic and heat transfer parameters. Most are temperature dependent. Also, in the program is a menu of de­sign parameters (Le., boiler dimensions, fuel com­position, preheat, exhaust gas recirculation, oper­ating pressures, etc.) that may be changed to study their effects. All such parameters were assigned values in this study to represent a Columbus Ohio Municipal Electric Plant boiler operating at its full load design point.

The solution requires solving a set of tempera­ture dependent, nonlinear equations using a Newton-Raphson iterative technique.

RESULTS AND DISCUSSION

Six parameters were studied to determine their effect on the combustion process within th� fur­nace. The parameters were frequency factor, acti­vation energy, air/fuel ratio, bypass factor, stirred reactor height, and blackening factor.

Four of the parameters deal directly with the combustion process. The frequency factor and activation energy determine the reaction-rate ve­locity constant. The air/fuel ratio enters into the rate equation as information to calculate the air and fuel concentrations within that equation. The bypass factor enters the rate equation as a stirring coefficient.

The stirred reactor height provides a parameter to study the overall effect of geometry on the com­bustion process. The blackening factor provides a

parameter to study the influence of gas emissivity on heat transfer.

INPUT DATA

The dimensions of the furnace used were 18x 18x40 ft (S.SxS.SxI2 m) high which closely rep­resent those of the Columbus boilers. Fuel compo­sition was a simplified representation of refuse.

Fuel Characteristics

Carbon Hydrogen Oxygen H20 Ash Heat of Combustion Fuel I nput Rate

26 percent by weight 4 percent

20 percent 20 percent 20 percent 4,500 Btu/lb (3000 cal/kg) 50,000 Ib/hr (22,700 kg/hrl

The air and combustion gases were modeled as high temperature air with variable parameters of specific heat, conductivity, Prandtl number, and Reynolds number.

The range of frequency factors and activation energies was chosen to include the exp�rimental values determined by Biswas [6.06 x 106 sec -1, 29,700 Btu/hr (16.S kcal)] 7 and Shieh [O.ISS x 106 sec-1, 3S,000 Btu/hr (20.1 kcal)] 8 . These are the only data available which approximates refuse fuel.

The bypass factor range is between zero and 1.0 with a base value of 0.3. No theoretical or experimental values have been established at this time which would limit this range.

The range of study of the blackening factor was from 1.0 to 3.0. Bueters was able to determine an experimental value for natural gas of about 1.2 and for oil of about 1.S.

The following base line figures were used dur­ing analysis.

Base Line Values

Activation Energy Frequency Factor Excess Air Bypass Stirred Reactor Ht. Blackening

32,000 Btu/hr (17,800 cal) 4X 1 06 sec-' 50 percent 30 percent 13 ft (4 m) 2.0

RESULTS-GENERAL CHARACTERISTICS

The aspects of most general interest required from the model, were the predictions of tempera­ture and reactant-product proflles along the flow path of the furnace. The results obtained, which will be described in detail in later sections of this paper, are generally in accordance with what one

471

would expect in a furnace of this type. The tem­perature proflles match expectations; the fuel bUqlOUt and reaction products proflles are reason­able; however, the combustiqn efficiency appears to be slightly higher than expected. The thermal efficiency, nevertheless, is in the range that would be expected in such a boiler.

Figure 2 illustrates typical predictions; charac­teristically, two different types of temperature proflles are generated. Curve A shows a region of constant temperature through the stirred reactor region followed by a continuously decreasing tem­perature profile. In Curve B the stirred reactor constant temperature region is followed by a peak­ing temperature proflle (in each case the constant temperature is an artifact of the stirred reactor assumption that the properties throughout its vol­ume are uniform).

The data also revealed two types of combus­tion proflles. As shown by Curve C of Fig. 3 one type of combustion was characterized by a step function. This was due to complete combustion occurring within a single slice. The second type of combustion profile is shown by Curve D. In this case combustion in the furnace takes place within a number of slices. The types of profiles are due to differences in reaction rates.

Two patterns of heat absorption occurred within the furnace. Curve E of Figure 3 shows a continu-

2600 2400 2200 2200 1800

HEIGHT o

...... -

F IG. 2 TYPICAL TEMPERATU RE PROF ILES

100%r---����------�� __ ---------' CURVE C _ - - - -COMBUSTION (cURVE 0

80 I ____ J

60

40

2 0

o o 10 20 30 40(FT.) BOILER HEIGHT

FIG. 3 COMB UST ION & A BSORPT ION PROF ILES

ously increasing function with a continuously de­creasing slope. Curve F begins with a function of constant slope within the stirred reactor followed by a function similar to Curve E. The difference is due to the omission of a stirred reactor in the furnace, shown as Curve E.

FREQUENCY FACTOR AND ACTIVATION

ENERGY

Generally, (see Fig. 4) high activation energy and low frequency factor, combined, have the ef­fect of generating poor combustion, and low acti­vation energy combined with a high frequency factor has the effect of promoting good combus­tion.

Very different combinations of frequency fac­tors and activation energies could all produce nearly identical results which implies that the combustion is somewhat insensitive to the reaction

3 ACTIVATION ENERGY x 10 (BTO/lB) 28 30 32 34 36

��\� /' � fr.O"- /' ��"" ./ /'

38

/'

2 �( I'" V V / �� /'" 'u IoJ 6 II) IXIO t II: e � 1

u 8 c( 5 IL 4.

5 IxlO

/

./ /' /

./ V

V /' / ,/

/

,.../

� ./ V / /

/ � /' /'

/' /./ �

�\o

/ �v

FIG. 4 F REQUENCY FACTOR VS ACTIVAT ION ENERGY

�O °r-----��----�------�----�� (oR) 2800

EXCESS AIR 2600 F-__ -=:25:...:%�

2400 t=-___ 5"'0::....: %=.J

2200 100%

2000 L-----------__ ----------------�

FIG. 5 EXCESS A I R TEMPERATURE PROF ILES

rates; evidently, it must be dominated by the heat transfer. It also means that determination of kine­tic constants (Ea and A) from experimental data must be done with great care or the values can be subject to substantial error.

EFFECT OF AIR/FUEL RATIO

Figure 5 shows the temperature profiles in the furnace for fully developed combustion with dif­fering excess air ratios. Increasing excess air sub­stantially reduces the maximum furnace tempera­ture. The temperature profile is also flattened out as the excess air is increased.

The effect of air/fuel ratio on combustion effi­ciency is illustrated in Fig. 6. One hundred percent air produced more complete combustion than 50 percent excess air. The rate equation is governed in part by the oxygen concentration and tempera­ture of the gas. This higher concentration due to increased air would produce faster combustion other things being equal. However, the lower tem­perature offsets the oxygen differences and the two opposite effects do not totally cancel; the effect of higher oxygen concentration slightly over­rides the effect due to lower temperature, and the run with the 100 percent excess air burns more completely than the run with 50 percent.

When runs of 100 percent and 25 percent are compared, however, the effects in the lower por­tion of the furnace are reversed; the effect of tem­perature dominates over that of oxygen concentra­tion, and the run with 25 percent excess air burns faster than the run with 100 percent excess air. Nevertheless, in the upper portion of the furnace the effect of oxygen concentration again domi­nates over the effect of temperature and the run with the higher percentage of excess air burns faster and has a more complete burnout profile. From an environmental standpoint high excess air is beneficial.

Figure 6 also illustrates that as the excess air increases in a boiler the heat absorption rate de­creases significantly. To increase the boiler oper­ating efficiency, excess air should be minimized.

EFFECT OF BYPASS

It was felt that mixing and residence time dis­tribution were overriding influences on combus­tion. A bypass factor was added to the combus­tion equation which forced combustion to take place over a large volume within the furnace. With-

472

80

60

40

20

o o

COMBUSTION

o o 0

• • •

• • • 0 0 '

• 0 o _ . . - -

0 0 -o -

o -o � 0 0 ....

. . � .-""" o --

10 20 BOILER HE IGHT

A8S0RPTION

30 401FT.)

FIG.6 EXCESS AIR COMBUSTION & ABSORPTION PROFILES

BOILER HEIGHT 0 10 20 30 40(FT.)

3000 ( " R) BYPASS 2800 0,..

10 % 2600

2400

2200 50%

2000 ...................................................................... ---

FIG.7 BYPASS FACTOR TEMPERATURE PROFILES •

out bypass, all the combustion takes place within the stirred reactor. As is shown in Fig. 8, when by­pass is increased, combustion takes place over a larger volume of the furnace. The combustion rate is slowed as bypass is increased further. At 0.9, combustion in the furnace stops. This trend shows that poor mixing, as modeled by high bypass, slows the combustion rate and can even prevent combustion from taking place.

Figure 7 shows the effect of bypass on the tem­perature distribution within the furnace. Without bypass, the temperature declines as the gases move up the furnace. At low bypass (0.1) the tempera­ture also declines a.s the gases move up the furnace,

bu t the slope of the curve is less than the curve without bypass. The maximum temperature, also, decreases.

As the bypass is increased to 0.3, the tempera­ture profile no longer is declining. A hump devel­ops in the profile. As the bypass is increased fur­ther to 0.5, the hump becomes more pronounced and the temperature peaks higher up in the fur­nace.

The figure also shows that increases in bypas� produce a reduction in combustion efficiency. This effect of reduced combustion efficiency is through­out the furnace even though bypass only directly effects the first few slices.

473

I

80

60

40

20

o

BYPASS

- - -__ - • ___ e . - • • r ._e- . . . . . . . / • ..-. 0 • 0 •

COMBUSTION ,. 30% I " , -----' I. •

I' �O% -: -.- . -.-.-.1 •

. -- - -70" - . -. -.

.,. . ...... - -._e - . . .

. . . . . . . - . - . . _... .- 70�

30% _.50% • • • .... _ . --' • • • • ABSORPTION - . -- . . - . •

o 10 20 30 40(FT.) BOILER HEIGHT

FIG.8 BYPASS COMBUSTION & ABSORPTION PROFILES

24 1200 22 20 • 1000 OXYGEN

o 18 � 16

FUEL ACTUAL 800 -;

.. 14 II) • ..J ... 12 -

� 10 600..J '"

- BYPASS '" z 8 ALONE 400 ... '" 6 � 4 )( 200 0 2

0 18 21 24 27 30 33 36 39 42(FT.)

BOILER HEIGHT

FIG.9 BURNUP PROFILES

In addition to reducing combustion efficiency bypass has a detrimental effect on the heat absorp­tion rate within the furnace. This can be clearly seen in Fig. 8 where the heat absorption rate drops significantly as the bypass increases.

It is thought that bypass is to some extent a con­trollable parameter. Overfire air can be introduced into the furnace at a sufficient velocity and in such a pattern as to promote better mixing within the furnace. This leads directly to a stirred reactor de­sign where violent mixing is promoted. The violent mixing speeds combustion and reduces bypass.

INTERACTIONS BETWEEN BYPASS,

FREQUENCY FACTOR AND ACTIVATION

ENERGY

A further analysis showed that the bypass only has an effect on the first few slices. After these slices, the frequency factor and activation energy retard the maximum burning rate in a slice as is shown by the higher fuel concentration in the lat­ter slices than would be expected by bypass alone. Figure 9 shows a typical break point between the bypass and reactivity effects. The curve for bypass alone was computed on the basis of the expected geometrical decay pattern of fuel in the boiler.

The other curve was the actual result of a com­puter run showing the amount of fuel in the boiler

o 10 BOILER HEIGHT

20 30 40 (FT.l 3000 ,,---""'---"T'"---r---..,."'" (oR) 2800

2600

2400 ...... ---�

2200 �----------:::._:'-...:=_...J

2000 L.. _____________ ..;;;,,�

FIG. 10 STI RRED REACTOR HE IGHT TEMPE RATURE PROF ILES

at each slice. The difference in the two curves demonstrated that the burnout was affected by the frequency factor and activiation energy. The fuel burnup was similar in all runs. The fuel and oxygen profiles for a typical run are shown in the figure. It is seen that the oxygen profile is nearly flat. The slightly decreasing profile of the oxygen will asymptotically approach the value correspond­ing to the amount of excess air present in the sys­tem. At the same time the fuel will asymptotically approach zero as the furnace height is increased. The oxygen profile can be considered constant. This leads to the conclusion that the fuel burnup is a pseudo-first-order reaction. This can be taken as a quite general statement when a significant amount of excess air is present.

EFFECT OF STIRRED REACTOR HEIGHT

The boiler stirred reactor height was varied from zero to 40 ft (12 m). Figure 10 shows the change in furnace temperature profile as the stirred reactor height is increased. Increases in reactor height cause the heat to be generated in a larger volume. This leads to lower furnace temperatures. The temperature peak moves up the furnace as the stirred reactor height is increased.

Figure 11 also shows the effect the stirred re­actor height has on combustion. When studied as a separate variable, increasing the stirred reactor height causes the combustion to be slowed. Larger stirred reactor volumes cause the furnace tempera­ture to drop and these lower temperatures lead to the slower burning rates.

Figure 11 illustrates that larger stirred reactor volumes reduce the furnace heat absorption rate. Again, the larger stirred reactor volumes produce lower overall furnace temperatures. These lower furnace temperatures reduce the net amount of

80

60

40

20

'0 o 10 20 30 BOILER HEIGHT

40(FT.)

F IG. 11 STIRRED REACTOR HE IGHT COMBUST ION AND A BSORPTION PROFILES

heat transfer to the walls, which lowers the heat absorption rate.

INTERACTION BETWEEN BYPASS AND

STIRRED REACTOR HEIGHT

Increasing the stirred reactor height while hold­ing bypass constant reduces the heat absorption rate. Increasing the bypass while holding the stirred reactor height constant reduces the heat absorp­tion rate. One could intuitively reason that bypass will be large in shorter stirred reactor zones and approach zero as the stirred reactor height is in­creased to infinity. An attempt was made to study the combined effect of bypass and stirred reactor height. An arbitrary relation was made between bypass and stirred reactor height. This is shown in the table.

TABLE 1 HEAT UTIL IZAT ION RATE VS BYPASS A N D STI R RE D REACTOR HE IGHT

Stirred Reactor Heat Utilization Bypass Height, ft (m) Rate

0.7 7 (2) 0.398 0.5 13(4) 0.379 0.3 20(6) 0.383 0.1 30 (9) 0.398 0.0 40 (12) 0.403

No presumption is made that the correlation is realistic. It can be seen from the data that the effect of small bypass on the heat utilization rate appears to partially reverse the effect of large stir­red reactor heights. Evidently, the two parameters tend to cancel each other out.

EFFECT OF BLACKENING FACTOR

The principal effects of blackening are to change the temperature profile in the furnace and to change the heat utilization rate.

474

30000� ____ -+ ____ �� ____ � ______ ��

(oR) 2800

2600

2400 F=====�� 2200

2oo0�----------------------------�

FIG. 12 BLACKEN ING FACTOR TEMPERATURE P ROF ILES

100')(, L---------:_�-i3-�-;S-iJ.E.E-i:. -E:. :;:"U�· !l� 80

60

40

20

o

COMBUST ION

3.0 BLACKENIN� • • • • • i.9

. . . :.---- ---

ABSORPTION

• • __ 1.0 • • !.--.-,-'

• • t-!':'''''

.�­.-

o 10 20 30 40(FT.) BOILER HEIGHT

F IG. 13 BLACKEN ING FACTOR COMBUST ION & ABSORPT ION PROF ILES

By increasing the emissivity, blackening causes better heat transfer between the gas and the walls even though an increase in blackening causes a de­crease in peak furnace temperature, as is seen in Fig. 12. It also causes a steeper decay in the tem­perature profIle.

Figure 13 shows the effect of the blackening factor on the combustion profIles. Blackening has little if any effect on combustion profIles. How­ever, as is seen in the figure blackening has a large effect on the heat absorption ability of the fur­nace. High values of blackening produce much higher heat absorption rates than low values of blackening. It should be noted that increases in blackening cause reduced furnace temperatures as is shown in Fig. 12. This reduced temperature would reduce heat transfer to the walls causing lower heat absorption rates, but the opposite is actually occuring. So, the increase in emissivity caused by blackening greatly overshadows the re­duction in furnace temperatures due to blackening, and this produces the large heat absorption rate.

EFFECT OF TEMPERATURE

The combustion process is highly dependent on temperature. The temperature of the gas enters the combustion equation as part of the exponen-

TEMPERAT URE (0 R) 1000 1400 1800 2200

! 100 r---r----r----.,r----..,--�-....;.;,.;..;;.

� 80 i= &.J � 60 � o 40 � � 20 ::;) III :I 8 o ... ;;;;;;;;;;;:;;;....--___ -=:::::;;;;;;= __ ...J

F IG. 14 PROF ILES OF COMBUST ION VS TEMPERATURE

tial term of the Arrhenius rate constant. In order to study the effect of temperature on the combus­tion efficiency, transient computer data profiles were analyzed .

Transient combustion profIles of slices 5" 18 ft (5.5 m); 6,19.5 ft (6.0 m); 7,21 ft (6.5 m); and 8,22.5 ft (7.0 m) are shown in Fig. 14. The com­puter program was adjusted to induce combustion in the upper part of the furnace (as with a suspen­sion fired boiler). Combustion began at about 18 ft (5.5 m) off the grate. Slice seven shows the typ­ical S shaped plot of combustion efficiency versus temperature. Slices 5 and 6 show the beginnings of such a curve. However, peak combustion rates were not obtained in these slices and the curves are not fully developed. Note the offset of the curves to the right as the slice number increases. This is because less fuel and oxygen are available in the later slices causing the combustion rate to slow. The combustion rate is proportional to both fuel and oxygen.

475

As seen in Figure 14, slice 8 shows the effect of fuel starvation on the combustion process. As slice 7 uses up all the fuel there is such a small quantity of fuel present in slice 8 that the com­bustion rate slows dramatically in this slice. In this case, the combustion rate actually drops with time even though the temperature is increasing. In slice 8 the effect of the lack of sufficient fuel overrides the effect of increasing temperature and the com­bustion rate slows.

CONVERSION FACTORS

K kg m cal =

0.5556(R) 0.4536(lb) 0.3305(ft) 0.5556(Btu/lb)

REFERENCES

[1) Kadunc, D. A., Dissertation: "Computer Model of Combustion and Radiation Processes in Refuse De­rived Fuel Fired Stoker Boilers," The Ohio State Univer­sity, 1981; Available at: University Microfilms Interna­tional, 300 N. Zeeb Road, Ann Arbor, Michigan 48106.

[2) Bragg, S. L., "Application of Reaction Rate The­ory to Combustion Chamber Analysis," Aeronautical Re­search Council Paper No. 16170, C.F. 272, September 1953.

[3) Glassman, I., Combustion, Academic Press, New York, N.Y., 1977.

[4) Hottel, H. C. and Sarofim, A. F., Radiative Trans­fer, McGraw-Hili, New York, 1967.

[5) Bueters, "Combustion Products Emissivity by Fc Operator," Combustion, March 1974.

[6) Bueters, K. A., Cogoli, J. G., and Habelt, W. W., "Performance Prediction of Tangentially Fired Utility Furnaces by Computer Model," 15th International Sym­posium on Combustion, Tokyo, Japan, August 25-31, 1974.

(7) Biswas, B. K. and Essenhigh, R. H., "The Prob­lem of Smoke Formation and Control," Paper No. 39f presented at A.1. Chem.E. 70th National Meeting, Atlan­tic City, Aug/Sept., 1971.

[8) Shieh, W. and Essenhigh, R. H., "Combustion of Computer Cards in a Continuous Test Incinerator: A Comparison of Theory and Experiment," Proceedings of 1972 National Incinerator Conference, ASME' New York, 1972, pp. 120-134.

Key Words Boiler

Coal

Columbus

'Combustion

Pollution

Refuse-Derived Fuel

Stoker

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