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© 2010 AMAE
DOI: 01.IJPIE.01.01.20
AMAE Int. J. on Production and Industrial Engineering, Vol. 01, No. 01, Dec 2010
17
Diesel Engine Combustion Simulation using
Computational Fluid Dynamics
R. Bhoobathi1
, Shaik Amjad2
, and Dr. R. Rudramoorthy3
1
PSG College of Technology/School of Energy, Coimbatore, India
Email: rbpathy@yahoo.co.in
2
PSG College of Technology/Automobile Engg, Coimbatore, India
Email: {amjad72@gmail.com, Principal@psgtech.edu}
Abstract- Diesel engines are used in automotive and stationary
applications. The main problem with diesel engines is emissions
of nitrogen oxides (NOx) and particulates. In order to minimize
the emissions, it is necessary to design the diesel engine with
better in-cylinder flow (air-fuel mixing) and combustion
process. Computational Fluid Dynamics (CFD) simulation
helps to understand the Diesel engine temperature distribution
and NOx species concentrations with respect to time. A small
direct injection (DI) engine was chosen for the study. CFD
simulation results were compared with that of engine emission
tests. Results were found to be in agreement with NOx
emissions. This paper also presents the simulation results of
direct injection diesel engine in-cylinder flow (air-fuel mixing)
and combustion.
Index Terms - CFD, Diesel engine, combustion modeling
I. INTRODUCTION
Direct - injection diesel engines are used both in heavy-
dutyapplications and light dutyones due totheir high thermal
efficiency and low CO2
emissions [1]. Fuel economy and
emission norms are compelling to develop more efficient
and cleaner engines. It is necessary to improve the
combustion process to reduce exhaust emissions.
Computational Fluid Dynamics is popularlyused in different
stages of engine design and optimization. The combustion
system performance can be better understood using CFD
simulation. The challenge in using CFD is the complexity
of interaction of flow, turbulence, spray and combustion
inside the IC engine cylinder. High-pressure injection [2-5]
and modification of combustion chamber geometry [6-9]
were tried to reduce particulate emissions. Exhaust gas
recirculation (EGR) [10] is another technique used to reduce
NOx emissions. Supercharging coupled with better injection
timing reduces PM emission and NOx reduction [11]. These
methods however, have a trade-offrelationship between NOx
and particulate emissions. To optimize the combustion and
emissions in diesel engine it is necessary to understand the
flow inside the cylinder. This paper presents the CFD
simulation of a diesel engine combustion process to predict
the temperature distribution inside the cylinder and NOx
emission with reference to crank angle variation in the
expansion stroke.
II. ENGINE PARAMETERS
The specifications of the engine are given in Table I. The
physical modeling of the injector was not used since preset
models of fuel injectors were available in the software
TABLE I.
ENGINE SPECIFICATIONS
used for analysis. The motion of valves also cannot be
included in the simulation.
III. COMPUTATIONAL DOMAIN
The 3-Dimensional model shown in figure 1 is used for
the analysis. The simulated engine has a direct injected diesel
one with 4 - hole injector and eccentric bowl combustion
chamber. For numerical integration the structured
(hexahedral) mesh is used. During the solution, as the piston
moves, the internal mesh structure deforms automaticallyto
minimise the distortion of each individual cell. Figure 1 and
3 shows the geometry and mesh distribution when piston at
a bottom dead center (BDC) and the injection parameters
are given in Table II.
Figure 1. Computational model of the Combustion chamber.
The starting Crank angle when piston @ BDC is 1800
. For
each stroke corresponding crank angle is 1800
, total for 4
stroke 7200
CA). Injection starts @ 3430
CA means, when
piston moves from BDC toTDC, the fuel injection starts 170
CA before TDC. Total injection duration 240
CA means fuel
injection starts 170
CA before TDC and ends with 70
after
TDC). Figure 2 shows the piston movement profiles.
AMAE Int. J. on Production and Industrial Engineering, Vol. 01, No. 01, Dec 2010
© 2010 AAME
DOI: 01.IJPIE.01.01.20
18
Figure 2. Piston movement profiles.
Figure 3. Computational mesh of the Combustion chamber.
TABLE II.
INJECTION PARAMETERS
IV. METHOD USED FOR ANALYSIS OF
SIMULATION DATA
The numerical simulations in this investigation are
performed based on the commercial computational fluid
dynamics software. The various models used in the analysis
to represent complex processes are explained below.
A. Turbulent In-cylinder Flow Modeling
In a DI Diesel engine, the fuel is sprayed directly into
the cylinder through the fuel injection nozzle. The fuel is
then broken into a number of droplets. These droplets
undergo collision and coalescence processes, exchanging
momentum and energy with the high temperature and
pressure surrounding gases inside the cylinder. Finally the
droplets evaporate into vapor and mix with air. The equations
governing the in-cylinder flow are species transport
equations, continuityequation, momentum equation, energy
equation, gas state equation and turbulence equations.
Species Transport Equation:
The last two terms on the right hand side of Eqn.(1) are the
source terms due to the chemical reaction and fuel spray,
respectively.
Overall Continuity Equation:
Momentum Equation:
where

F is the source term due to the fuel spray..
EnergyEquation:
The last two terms on the right hand side of Eqn.(4) are
the source terms due to the chemical heat release and fuel
spray interactions, respectively.
State Equation:
The turbulence effect is accounted by using the standard
k-ξ model [1]. In this model, Reynolds stresses are related
to the mean flow using the Bousinesq hypothesis. The
turbulent kinetic energy k and turbulent dissipation rate ξ
are solved through the following transport equations.
where the values of the constants are given as follows: Cε1
=1.44, Cε2
=1.92, Cε3
= -1.0, Prk
=1.0, Prε
=1.3. Ws
is the
source term due to interaction of air and fuel spray, which is
the negative of the rate at which the turbulent eddies are
doing work in dispersing the spray droplets.
As the spray is the dominant feature of the flow with in a
diesel engine combustion chamber, accurately resolving the
spray atomization is a prerequisite for diesel engine
simulation. Two mechanisms used for break up of spray are
Kelvin-Helmholtz (K-H) inertia instability and Rayleigh-
Taylor (R-T) accelerative instability mechanisms. It is
assumed that the mechanism responsible for the break up of
the spray are classical fluid dynamic instabilities which act
at the interface between two fluids of different densities.
For both of the instabilities, the time that the spray droplet
breaks up is determined from the growth rate of the fastest
growing wavelength predicted by the classical instabilities.
For the K-H mechanism, the wavelength of the fastest grow-
ing wave is given by Reitz [12]. The R-T break up mecha-
nism [14] is employed to account for the effect of rapid
AMAE Int. J. on Production and Industrial Engineering, Vol. 01, No. 01, Dec 2010
© 2010 AMAE
DOI: 01.IJPIE.01.01.20
19
deceleration of the drops on the atomization process. The
K-H and R-T mechanisms compete to break up the spray.
More details of break up mechanisms are described in
Ref.[12] and [14].
B. NOx Model
Both Nitric Oxide and Nitrogen dioxide are formed
during the combustion process in a diesel engine. Generally
speaking, NO2
concentration is negligible compared with
NO concentration. It is usually considered to be a transient
intermediate species existing only at flame conditions, and
it is subsequently converted back into NO in the post-flame
region. Thermal NO formation is the most predominant in a
diesel engine among the different NO formations. The most
widely accepted simplified thermal NO formation
mechanism is the extended Zeldowich-NO [19]. The
elementary reactions for this mechanism are:
Among the three reactions, the reaction (8) has the highest
activation energy, due to the strong bond in the N2
-molecule.
It is the rate-limiting step of the thermal NO formation, and
determines the overall process of the NO formation. The
reaction rate coefficients for these reactions are given in
Arrhenius form:
The constants A, ? and E used for this investigation are from
Hanson and Salimian, et al., [16]. They are given in Table
III.
TABLE III.
CONSTANTS FOR THE KINETIC REACTION COEFFICIENTS.
C. Combustion Model
The combustion inside the cylinder is modeled by four
kinetic reactions and six equilibrium reactions. The four
kinetic reactions include those three elementary reactions
for thermal NO and a forward reaction representing the
oxidation of the fuel, which is considered to be consisting
of C12
H26
only. The fuel oxidation reaction is given below.
2 C12
H26
+ 37O2
24CO2
+ 26H2
O
D. Initial and Boundary conditions
The computation started from the end of intake stroke at
the bottom dead center corresponding to 1800
Crank angle
and terminated at the end of expansion stroke corresponding
to 5400
CA. The pressure and temperature of the air inside
the chamber on the starting of the analysis were set as 100kPa
and 350K based on the values given by Bedford [17] and
Strauss [18]. No slip conditions were used on the walls.
Standard wall functions were used for turbulence models.
The amount of fuel injected was 0.05 g/cycle. The normal
operating parameters were :
Injection duration: 240
CA; Injection start timing:3430
CA
V. RESULTS AND DISCUSSION
The engine emission readings measured using gas
analyzer and values are given in Table IV.
TABLE IV
GAS ANALYZER READING (AT FULL LOAD CONDITION AND AT
3400 RPM)
Temperature Distribution at various crank angles:
Fig 3. (e) CA – 375 deg.
Figure 3(a) to 3(f) presents the in-cylinder temperature
distributions from the CFD simulation of base case design.
The temperature distributions plotted for different crank
angles on a vertical plane. Figure 3(a) shows the maximum
temperature of around 950K which is attained from
compression stroke. From 343 – 720 crank angle the
temperature distribution plotted in Figure 6. Figure 3 (c)
shows the initial flame occurs just before compression stroke.
The spray and flame reaches the edge of the piston bowl
with in short period 7-10 CA deg. The concentration of
oxygen in the high temperature zone is very high resulting
in a high NOx rate of formation. Figure 4 and 5 shows the
NO formation and Soot formation inside the cylinder.
Fig 3. (f) CA – 385 deg.
TABLE V
The NO from emission test is 843 ppm at 3400 rpm. The
detailed time history of spray, fuel mass fraction and
temperature distributions provided by the CFD simulation
are valuable towards gaining a better understanding of the
features of combustion for given engine configurations. The
temperature distribution inside the cylinder for different
crank angles, and NO emissions are given above. NOx
formation is highly sensitive to temperature and also effected
by species concentration. In-fact the flame in the eccentric
AMAE Int. J. on Production and Industrial Engineering, Vol. 01, No. 01, Dec 2010
© 2010 AMAE
DOI: 01.IJPIE.01.01.20
20
bowl is not sufficient to burn a complete combustion because
of the bowl shape. Table V presents the comparison of
simulated and measured emission (NO) for the baseline case.
The deviations from experiment and simulation results of
NO emission are around 3-5 %. It was found that the general
agreement between prediction and engine test was good.
CONCLUSION
In-cylinder physical variations of a single cylinder diesel
engine have been investigated using a CFD simulation code
and validated with experimental measurements. Temperature
profiles as well as NOx emissions contour from CFD has a
good agreement with experimentally measured data. For
reducing NOx emission it is no doubt that a precise estimation
of flame temperature and a good description of reaction
chemistry is essential. The detailed time history of spray,
fuel mass fraction and temperature distributions provided
by the CFD simulation is valuable towards gaining a better
understanding of the feature of combustion.
Since the adopted methodology for the base case has
given a high confidence level for further optimization
geometry(bowl shapes) and operating parameters (Injection
duration, Start of Injection timings) can be carried out for
reducing NOx emissions through CFD.
NOMENCLATURE
A = Constant
E = Activation temperature
e = Specific internal energy
F = Rate of momentum gain per unit volume due
to the fuel spray
g = Gravity
hm
= Specific enthalpy of species m
qc
= Rate of heat release per unit volume
qs
= Rate of heat gain per unit volume due to spray
interactions
R0
= Universal gas constant
Wm
= Molecular weight of species
Ws
= Source term due to the interaction of air and
fuel spray
ñ = Mass density
ñ m
= Mass density of species m
ñ C
= Rate of mass gain per unit volume from
chemical reactions
ñ s
= Rate of mass gain per unit volume from fuel
spray
Kr
= Reaction rate coefficient
ó = Viscous stress tensor
µ = Viscosity
î = Constant
D = Diffusion CoefficientA.
REFERENCES
[1] Y. Kidoguchi, M. Sanda and K. Miwa, “Experimental and
theoretical optimization of combustion chamber and fuel
distribution for the Low Emission Direct – Injection Diesel
Engines,” Engg for Gas turbines & Power, Vol.125/351, 2003
[2] S. Shundoh, T. Kakegawa, K. Tsujimura, and S. Kobayashi,
1991, “The Effect of Injection Parameters and Swirl on Diesel
Combustion with High Pressure Fuel Injection,” SAE Paper No.
910489.
[3] D. A. Pierpont, and R.D. Reitz, 1995, “Effects of Injection
Pressure and Nozzle Geometry on D.I. Diesel Emissions and
Performance,” SAE Paper No. 950604.
[4] K. Nakakita, 1994, “Optimization of Pilot Injection
Pattern and Its Effect on Diesel Combustion with High-Pressure
Injection,” JSME Int. J. Ser. B.37, pp. 966–973. [ISI]
[5] I.D. Middlemiss, 1978, “Characteristics of the Perkins `Squish
Lip’ Direct Injection Combustion System,” SAE Paper No. 780113.
[6] Y. Daisho, 1986, “Effects of Combustion Chamber Geometry
in a Direct-Injection Diesel Engine,” Trans. Jpn. Soc. Mech. Eng.,
Ser. B 52(479), pp. 2768–2773.
[7] M. Konno, 1991, “Reduction of Smoke and NOx Emissions
by Active Turbulence Generated in the Late Combustion Stage in
Diesel Engines — 2nd Report,” Trans. Jpn. Soc. Mech. Eng., Ser.
B 57(534), pp. 773–777.
[8] L. Zhang, 1996, “Effect of Chamber Geometry on Flame
Behavior in a DI Diesel Engine,” Trans. Jpn. Soc. Mech. Eng.,
Ser. B 62(600), pp. 3213–3219.
[9] K. Sakata, 1990, “Development of Toyota Reflex Burn (TRB)
System in DI Diesel Engine,” SAE Paper No. 900658.
[10] R.S.G. Baert, D.E. Beckman and R.P. Verbeek, 1996, “New
EGR Technology retains HO Diesel Economy with 21st
Century
Emissions,” SAE paper No. 960848.
[11 ] A.P. Kleemann, A.D. Gosman, and K.B. Binder, “Heat
Transfer in Diesel Engines: A CFD Evaluation study,” International
Symposium on Diagnostics and Modeling of Combustion in
Internal Combustion Engines (COMODIA 2001).
[12] R.D. Reitz, “ModellingAtomization Processes in High-
Pressure Vaporizing Sprays,” Atomization and Spray
Technology, 3, 309-337, 1987
[13] T.F. Su, M. Patterson, R.D. Reitz and P.V. Farrel,
“Experimental and Numerical Studies of High Pressure Multiple
Injection Sprays,” SAE 960861, 1996.
[14] M. Patterson and R.D. Reitz, “Modeling the Effects of Fuel
Spray Characteristics on Diesel Engine Combustion Emissions,”
SAE 980131, 1998.
[15] J. Warnatz, U. Mass and R.W. Dibble, 1996, Combustion:
Physical and Chemical Fundamentals, Modeling and Simulation,
Experiments, Pollutant Formation, Springer, Berlin.
[16] R.K. Hanson and S. Salimian, 1984, Survey of Rate Constants
in H/N/O Systems, Combustion Chemistry, Springer-Verlag, New
York.
[17] F. Bedford, C. Rutland, P. Dittrich and F. Wirbeleit,
“Mechanism of NOx Reduction from Water Injection in a DI Diesel
Engine,” Proceedings of 1999 Spring Technical Conference of
ASME Internal Combustion Engine, ICE-Vol. 32-1, pp. 13-27.
AMAE Int. J. on Production and Industrial Engineering, Vol. 01, No. 01, Dec 2010
© 2010 AMAE
DOI: 01.IJPIE.01.01.20
21
[18] T.S. Strauss, G.W. Schweimer and U. Ritscher, 1995,
“Combustion in a Swirl chamber Diesel engine Simulation by
Computation of Fluid Dynamics,” SAE Trans. 104, Section: Journal
of Engines, pp.519-530.
[19] M.A. Patterson, S.C. Kong, G.J. Hampson and R.D.Reitz,
1994, “Modelling the Effects of Fuel Injection characteristics on
Diesel Engine Soot and NOx Emissions,” SAE paper 940523.

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Diesel Engine Combustion Simulation using Computational Fluid Dynamics

  • 1. © 2010 AMAE DOI: 01.IJPIE.01.01.20 AMAE Int. J. on Production and Industrial Engineering, Vol. 01, No. 01, Dec 2010 17 Diesel Engine Combustion Simulation using Computational Fluid Dynamics R. Bhoobathi1 , Shaik Amjad2 , and Dr. R. Rudramoorthy3 1 PSG College of Technology/School of Energy, Coimbatore, India Email: rbpathy@yahoo.co.in 2 PSG College of Technology/Automobile Engg, Coimbatore, India Email: {amjad72@gmail.com, Principal@psgtech.edu} Abstract- Diesel engines are used in automotive and stationary applications. The main problem with diesel engines is emissions of nitrogen oxides (NOx) and particulates. In order to minimize the emissions, it is necessary to design the diesel engine with better in-cylinder flow (air-fuel mixing) and combustion process. Computational Fluid Dynamics (CFD) simulation helps to understand the Diesel engine temperature distribution and NOx species concentrations with respect to time. A small direct injection (DI) engine was chosen for the study. CFD simulation results were compared with that of engine emission tests. Results were found to be in agreement with NOx emissions. This paper also presents the simulation results of direct injection diesel engine in-cylinder flow (air-fuel mixing) and combustion. Index Terms - CFD, Diesel engine, combustion modeling I. INTRODUCTION Direct - injection diesel engines are used both in heavy- dutyapplications and light dutyones due totheir high thermal efficiency and low CO2 emissions [1]. Fuel economy and emission norms are compelling to develop more efficient and cleaner engines. It is necessary to improve the combustion process to reduce exhaust emissions. Computational Fluid Dynamics is popularlyused in different stages of engine design and optimization. The combustion system performance can be better understood using CFD simulation. The challenge in using CFD is the complexity of interaction of flow, turbulence, spray and combustion inside the IC engine cylinder. High-pressure injection [2-5] and modification of combustion chamber geometry [6-9] were tried to reduce particulate emissions. Exhaust gas recirculation (EGR) [10] is another technique used to reduce NOx emissions. Supercharging coupled with better injection timing reduces PM emission and NOx reduction [11]. These methods however, have a trade-offrelationship between NOx and particulate emissions. To optimize the combustion and emissions in diesel engine it is necessary to understand the flow inside the cylinder. This paper presents the CFD simulation of a diesel engine combustion process to predict the temperature distribution inside the cylinder and NOx emission with reference to crank angle variation in the expansion stroke. II. ENGINE PARAMETERS The specifications of the engine are given in Table I. The physical modeling of the injector was not used since preset models of fuel injectors were available in the software TABLE I. ENGINE SPECIFICATIONS used for analysis. The motion of valves also cannot be included in the simulation. III. COMPUTATIONAL DOMAIN The 3-Dimensional model shown in figure 1 is used for the analysis. The simulated engine has a direct injected diesel one with 4 - hole injector and eccentric bowl combustion chamber. For numerical integration the structured (hexahedral) mesh is used. During the solution, as the piston moves, the internal mesh structure deforms automaticallyto minimise the distortion of each individual cell. Figure 1 and 3 shows the geometry and mesh distribution when piston at a bottom dead center (BDC) and the injection parameters are given in Table II. Figure 1. Computational model of the Combustion chamber. The starting Crank angle when piston @ BDC is 1800 . For each stroke corresponding crank angle is 1800 , total for 4 stroke 7200 CA). Injection starts @ 3430 CA means, when piston moves from BDC toTDC, the fuel injection starts 170 CA before TDC. Total injection duration 240 CA means fuel injection starts 170 CA before TDC and ends with 70 after TDC). Figure 2 shows the piston movement profiles.
  • 2. AMAE Int. J. on Production and Industrial Engineering, Vol. 01, No. 01, Dec 2010 © 2010 AAME DOI: 01.IJPIE.01.01.20 18 Figure 2. Piston movement profiles. Figure 3. Computational mesh of the Combustion chamber. TABLE II. INJECTION PARAMETERS IV. METHOD USED FOR ANALYSIS OF SIMULATION DATA The numerical simulations in this investigation are performed based on the commercial computational fluid dynamics software. The various models used in the analysis to represent complex processes are explained below. A. Turbulent In-cylinder Flow Modeling In a DI Diesel engine, the fuel is sprayed directly into the cylinder through the fuel injection nozzle. The fuel is then broken into a number of droplets. These droplets undergo collision and coalescence processes, exchanging momentum and energy with the high temperature and pressure surrounding gases inside the cylinder. Finally the droplets evaporate into vapor and mix with air. The equations governing the in-cylinder flow are species transport equations, continuityequation, momentum equation, energy equation, gas state equation and turbulence equations. Species Transport Equation: The last two terms on the right hand side of Eqn.(1) are the source terms due to the chemical reaction and fuel spray, respectively. Overall Continuity Equation: Momentum Equation: where  F is the source term due to the fuel spray.. EnergyEquation: The last two terms on the right hand side of Eqn.(4) are the source terms due to the chemical heat release and fuel spray interactions, respectively. State Equation: The turbulence effect is accounted by using the standard k-ξ model [1]. In this model, Reynolds stresses are related to the mean flow using the Bousinesq hypothesis. The turbulent kinetic energy k and turbulent dissipation rate ξ are solved through the following transport equations. where the values of the constants are given as follows: Cε1 =1.44, Cε2 =1.92, Cε3 = -1.0, Prk =1.0, Prε =1.3. Ws is the source term due to interaction of air and fuel spray, which is the negative of the rate at which the turbulent eddies are doing work in dispersing the spray droplets. As the spray is the dominant feature of the flow with in a diesel engine combustion chamber, accurately resolving the spray atomization is a prerequisite for diesel engine simulation. Two mechanisms used for break up of spray are Kelvin-Helmholtz (K-H) inertia instability and Rayleigh- Taylor (R-T) accelerative instability mechanisms. It is assumed that the mechanism responsible for the break up of the spray are classical fluid dynamic instabilities which act at the interface between two fluids of different densities. For both of the instabilities, the time that the spray droplet breaks up is determined from the growth rate of the fastest growing wavelength predicted by the classical instabilities. For the K-H mechanism, the wavelength of the fastest grow- ing wave is given by Reitz [12]. The R-T break up mecha- nism [14] is employed to account for the effect of rapid
  • 3. AMAE Int. J. on Production and Industrial Engineering, Vol. 01, No. 01, Dec 2010 © 2010 AMAE DOI: 01.IJPIE.01.01.20 19 deceleration of the drops on the atomization process. The K-H and R-T mechanisms compete to break up the spray. More details of break up mechanisms are described in Ref.[12] and [14]. B. NOx Model Both Nitric Oxide and Nitrogen dioxide are formed during the combustion process in a diesel engine. Generally speaking, NO2 concentration is negligible compared with NO concentration. It is usually considered to be a transient intermediate species existing only at flame conditions, and it is subsequently converted back into NO in the post-flame region. Thermal NO formation is the most predominant in a diesel engine among the different NO formations. The most widely accepted simplified thermal NO formation mechanism is the extended Zeldowich-NO [19]. The elementary reactions for this mechanism are: Among the three reactions, the reaction (8) has the highest activation energy, due to the strong bond in the N2 -molecule. It is the rate-limiting step of the thermal NO formation, and determines the overall process of the NO formation. The reaction rate coefficients for these reactions are given in Arrhenius form: The constants A, ? and E used for this investigation are from Hanson and Salimian, et al., [16]. They are given in Table III. TABLE III. CONSTANTS FOR THE KINETIC REACTION COEFFICIENTS. C. Combustion Model The combustion inside the cylinder is modeled by four kinetic reactions and six equilibrium reactions. The four kinetic reactions include those three elementary reactions for thermal NO and a forward reaction representing the oxidation of the fuel, which is considered to be consisting of C12 H26 only. The fuel oxidation reaction is given below. 2 C12 H26 + 37O2 24CO2 + 26H2 O D. Initial and Boundary conditions The computation started from the end of intake stroke at the bottom dead center corresponding to 1800 Crank angle and terminated at the end of expansion stroke corresponding to 5400 CA. The pressure and temperature of the air inside the chamber on the starting of the analysis were set as 100kPa and 350K based on the values given by Bedford [17] and Strauss [18]. No slip conditions were used on the walls. Standard wall functions were used for turbulence models. The amount of fuel injected was 0.05 g/cycle. The normal operating parameters were : Injection duration: 240 CA; Injection start timing:3430 CA V. RESULTS AND DISCUSSION The engine emission readings measured using gas analyzer and values are given in Table IV. TABLE IV GAS ANALYZER READING (AT FULL LOAD CONDITION AND AT 3400 RPM) Temperature Distribution at various crank angles: Fig 3. (e) CA – 375 deg. Figure 3(a) to 3(f) presents the in-cylinder temperature distributions from the CFD simulation of base case design. The temperature distributions plotted for different crank angles on a vertical plane. Figure 3(a) shows the maximum temperature of around 950K which is attained from compression stroke. From 343 – 720 crank angle the temperature distribution plotted in Figure 6. Figure 3 (c) shows the initial flame occurs just before compression stroke. The spray and flame reaches the edge of the piston bowl with in short period 7-10 CA deg. The concentration of oxygen in the high temperature zone is very high resulting in a high NOx rate of formation. Figure 4 and 5 shows the NO formation and Soot formation inside the cylinder. Fig 3. (f) CA – 385 deg. TABLE V The NO from emission test is 843 ppm at 3400 rpm. The detailed time history of spray, fuel mass fraction and temperature distributions provided by the CFD simulation are valuable towards gaining a better understanding of the features of combustion for given engine configurations. The temperature distribution inside the cylinder for different crank angles, and NO emissions are given above. NOx formation is highly sensitive to temperature and also effected by species concentration. In-fact the flame in the eccentric
  • 4. AMAE Int. J. on Production and Industrial Engineering, Vol. 01, No. 01, Dec 2010 © 2010 AMAE DOI: 01.IJPIE.01.01.20 20 bowl is not sufficient to burn a complete combustion because of the bowl shape. Table V presents the comparison of simulated and measured emission (NO) for the baseline case. The deviations from experiment and simulation results of NO emission are around 3-5 %. It was found that the general agreement between prediction and engine test was good. CONCLUSION In-cylinder physical variations of a single cylinder diesel engine have been investigated using a CFD simulation code and validated with experimental measurements. Temperature profiles as well as NOx emissions contour from CFD has a good agreement with experimentally measured data. For reducing NOx emission it is no doubt that a precise estimation of flame temperature and a good description of reaction chemistry is essential. The detailed time history of spray, fuel mass fraction and temperature distributions provided by the CFD simulation is valuable towards gaining a better understanding of the feature of combustion. Since the adopted methodology for the base case has given a high confidence level for further optimization geometry(bowl shapes) and operating parameters (Injection duration, Start of Injection timings) can be carried out for reducing NOx emissions through CFD. NOMENCLATURE A = Constant E = Activation temperature e = Specific internal energy F = Rate of momentum gain per unit volume due to the fuel spray g = Gravity hm = Specific enthalpy of species m qc = Rate of heat release per unit volume qs = Rate of heat gain per unit volume due to spray interactions R0 = Universal gas constant Wm = Molecular weight of species Ws = Source term due to the interaction of air and fuel spray ñ = Mass density ñ m = Mass density of species m ñ C = Rate of mass gain per unit volume from chemical reactions ñ s = Rate of mass gain per unit volume from fuel spray Kr = Reaction rate coefficient ó = Viscous stress tensor µ = Viscosity î = Constant D = Diffusion CoefficientA. REFERENCES [1] Y. Kidoguchi, M. Sanda and K. Miwa, “Experimental and theoretical optimization of combustion chamber and fuel distribution for the Low Emission Direct – Injection Diesel Engines,” Engg for Gas turbines & Power, Vol.125/351, 2003 [2] S. Shundoh, T. Kakegawa, K. Tsujimura, and S. Kobayashi, 1991, “The Effect of Injection Parameters and Swirl on Diesel Combustion with High Pressure Fuel Injection,” SAE Paper No. 910489. [3] D. A. Pierpont, and R.D. Reitz, 1995, “Effects of Injection Pressure and Nozzle Geometry on D.I. Diesel Emissions and Performance,” SAE Paper No. 950604. [4] K. Nakakita, 1994, “Optimization of Pilot Injection Pattern and Its Effect on Diesel Combustion with High-Pressure Injection,” JSME Int. J. Ser. B.37, pp. 966–973. [ISI] [5] I.D. Middlemiss, 1978, “Characteristics of the Perkins `Squish Lip’ Direct Injection Combustion System,” SAE Paper No. 780113. [6] Y. Daisho, 1986, “Effects of Combustion Chamber Geometry in a Direct-Injection Diesel Engine,” Trans. Jpn. Soc. Mech. Eng., Ser. B 52(479), pp. 2768–2773. [7] M. Konno, 1991, “Reduction of Smoke and NOx Emissions by Active Turbulence Generated in the Late Combustion Stage in Diesel Engines — 2nd Report,” Trans. Jpn. Soc. Mech. Eng., Ser. B 57(534), pp. 773–777. [8] L. Zhang, 1996, “Effect of Chamber Geometry on Flame Behavior in a DI Diesel Engine,” Trans. Jpn. Soc. Mech. Eng., Ser. B 62(600), pp. 3213–3219. [9] K. Sakata, 1990, “Development of Toyota Reflex Burn (TRB) System in DI Diesel Engine,” SAE Paper No. 900658. [10] R.S.G. Baert, D.E. Beckman and R.P. Verbeek, 1996, “New EGR Technology retains HO Diesel Economy with 21st Century Emissions,” SAE paper No. 960848. [11 ] A.P. Kleemann, A.D. Gosman, and K.B. Binder, “Heat Transfer in Diesel Engines: A CFD Evaluation study,” International Symposium on Diagnostics and Modeling of Combustion in Internal Combustion Engines (COMODIA 2001). [12] R.D. Reitz, “ModellingAtomization Processes in High- Pressure Vaporizing Sprays,” Atomization and Spray Technology, 3, 309-337, 1987 [13] T.F. Su, M. Patterson, R.D. Reitz and P.V. Farrel, “Experimental and Numerical Studies of High Pressure Multiple Injection Sprays,” SAE 960861, 1996. [14] M. Patterson and R.D. Reitz, “Modeling the Effects of Fuel Spray Characteristics on Diesel Engine Combustion Emissions,” SAE 980131, 1998. [15] J. Warnatz, U. Mass and R.W. Dibble, 1996, Combustion: Physical and Chemical Fundamentals, Modeling and Simulation, Experiments, Pollutant Formation, Springer, Berlin. [16] R.K. Hanson and S. Salimian, 1984, Survey of Rate Constants in H/N/O Systems, Combustion Chemistry, Springer-Verlag, New York. [17] F. Bedford, C. Rutland, P. Dittrich and F. Wirbeleit, “Mechanism of NOx Reduction from Water Injection in a DI Diesel Engine,” Proceedings of 1999 Spring Technical Conference of ASME Internal Combustion Engine, ICE-Vol. 32-1, pp. 13-27.
  • 5. AMAE Int. J. on Production and Industrial Engineering, Vol. 01, No. 01, Dec 2010 © 2010 AMAE DOI: 01.IJPIE.01.01.20 21 [18] T.S. Strauss, G.W. Schweimer and U. Ritscher, 1995, “Combustion in a Swirl chamber Diesel engine Simulation by Computation of Fluid Dynamics,” SAE Trans. 104, Section: Journal of Engines, pp.519-530. [19] M.A. Patterson, S.C. Kong, G.J. Hampson and R.D.Reitz, 1994, “Modelling the Effects of Fuel Injection characteristics on Diesel Engine Soot and NOx Emissions,” SAE paper 940523.