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B. Usha Rani Int. Journal of Engineering Research and Applications www.ijera.com 
ISSN : 2248-9622, Vol. 4, Issue 8( Version 7), August 2014, pp.62-65 
www.ijera.com 62 | P a g e 
Heat Transfer Analysis to Optimize The Water Cooling Scheme For Combustion Device B. Usha Rani (M.E), Asst. professor, Department of civil engineering Dadi Institute of Engineering and Technology, Anakapalle, Visakhapatnam. ABSTRACT Thermal Propulsion system is one kind of propulsion system which is used to drive torpedo. The present study focuses mainly on design of combustion device known to be thrust chamber or thrust cylinder. The chamber and nozzle wall and the injector face plate must be made of metals selected for high strength at elevated temperature coupled with good thermal conductivity, resistance to high temperature oxidation. chemical inertness on the coolant on the coolant side, and suitability for the fabrication method to be employed. In the case of certain monopropellants, the metal must not catalyze the decomposition. Although aluminum and copper alloys have been used successfully for combustion chambers and nozzles, stainless steels and carbon steels are in widest use today.A cooling jacket permits the circulation of a coolant, which, in the case of flight engines is usually one of the propellants. Water is the only coolant recommended. The cooling jacket consists of an inner and outer wall. The combustion chamber forms the inner wall and another concentric but larger cylinder provides the outer wall. The space between the walls serves as the coolant passage. The nozzle throat region usually has the highest heat transfer intensity and is, therefore, the most difficult to cool. Key words: combustion device, thrust chamber. 
I. INTRODUCTION 
A solid torpedo engine employs solid propellants which are fed under pressure from tanks into a combustion chamber. The propellants usually consist of a grain and a solid fuel. In the combustion chamber the propellants chemically react (burn) to form hot gases which are then accelerated and ejected at high velocity through a nozzle, thereby imparting momentum to the engine. Momentum is the product of mass and velocity. The thrust force of a turbo motor is the reaction experienced by the motor structure due to the ejection of the high velocity matter. The combustion chamber must be protected from the high rates of heat transferred to the chamber walls. There are at least 3 accepted ways of cooling the walls of a thrust chamber with liquid propellant: regenerative cooling, film cooling and transpiration or sweat cooling basic combustion chamber and the associated nomenclature that will be used throughout this report. This is the same phenomenon which pushes a garden hose backward as water squirts from the nozzle or makes a gun recoil when fired. A typical turbo motor consists of the combustion chamber, the nozzle, and the injector. The combustion chamber is where the burning of propellants takes place at high pressure. 
II. COMBUSTION CHAMBER 
A combustion chamber is essentially a special combustion device where liquid propellants are metered, injected, atomized, mixed, and burned at a high combustion pressure to form gaseous reaction products, which in turn are accelerated and ejected at high velocities. Due to the high rate of energy given off, the cooling, stability of combustion, ignition, and injection problems deserve special consideration. Since combustion chambers are airborne devices, the weight has to be a minimum. A desirable combustion chamber therefore, combines lightweight construction with high performance, simplicity and reliability. 
III. PROPERTIES OF INCONEL-718 MATERIAL 
Inconel 718 is a precipitation-hardenable nickel- chromium alloy containing significant amounts of iron, niobium, and molybdenum along with lesser amounts of aluminum and titanium. It combines corrosion resistance and high strength with outstanding weldability, including resistance to postweld cracking. The alloy has excellent creep- rupture strength at temperatures up to 700 oC (1300 oF). Used in gas turbines, rocket motors, spacecraft, nuclear reactors, pumps, and tooling. Typical Analysis in Percent: Physical Properties: Ni(+Co) : 50 – 55 Cr : 17 – 21 Fe: bal Co : 1 Mo : 2.8 - 3.3 
RESEARCH ARTICLE OPEN ACCESS
B. Usha Rani Int. Journal of Engineering Research and Applications www.ijera.com 
ISSN : 2248-9622, Vol. 4, Issue 8( Version 7), August 2014, pp.62-65 
www.ijera.com 63 | P a g e 
Nb(+Ta) : 4.75 - 5.5 Ti : .65 - 1.15 
Al :0 .2 -.8 C : 0.08 
Mn :0.35 Si :0.35 
B :0.006 Cu :0.3 
Density: 8.19 g/cm3 
Melting Point/Range: 1260 - 1336 oC (2300 - 2437 
oF) J/kg · K Btu/lb · oF 
Specific Heat: 435 0.104 μm/m · K μin./in. · oF 
Average Coefficient of Thermal Expansion: 13.0 7.2 
W/m · K Btu · in./ft2 · h · oF 
Thermal Conductivity: 11.4 79 
Electrical Resistivity: 1250 n · m 
Curie temperature: -112 oC (-170 oF) 
Typical Mechanical Properties: 
At Room Temperature: 
Ultimate Tensile Yield Strength Elongation in Elastic 
Modulus 
Strength (0.2 % offset) 50 mm (2") (Tension) MPa 
ksi MPa ksi % GPa 106 psi 
1240 180 1036 150 12 211 30.6 
Hardness: 36 HRC 
IV. DESIGN OF THRUST CHAMBER 
WALLS WITH STEADY- STATE 
HEAT TRANSFER 
The largest part of the heat transferred from the 
hot chamber gases to the chamber walls is by 
convection. The amount of heat transferred by 
conduction is small and the amount transferred by 
radiation is usually less than 25% of the total. The 
chamber walls have to be kept at a temperature such 
that the wall material strength is adequate to prevent 
failure. Material failure is usually caused by either 
raising the wall temperature on the gas side so as to 
weaken, melt, or damage the wall material or by 
raising the wall temperature on the liquid coolant side 
so as to vaporize the liquid next to the wall. 
The consequent failure is caused because of the 
sharp temperature rise in the wall caused by 
excessive heat transfer to the boiling coolant. In 
water-cooled chambers the transferred heat is 
absorbed by the water. The water must have an 
adequate heat capacity to prevent boiling of the water 
at any point in the cooling jacket. 
V. PROBLEM DEFINITION 
There are two types of torpedo propulsion 
systems namely electrical and thermal propulsion 
system. Naval Science and Technology Laboratory 
thermal propulsion division is in the process of 
developing thermal propulsion system. There are 
three major cycles for a torpedo thermal propulsion 
system namely open cycle semi closed cycle and 
closed cycle. 
In an open cycle system the fuel and the oxidizer 
are burnt in a combustion chamber and the products 
of combustion are expanded in a turbine and directly 
routed out into the sea. The power output of this 
turbine is used to propel the torpedo forward. 
A semi closed cycle system is an extension of an 
open cycle system. After the products have been 
expanded in a turbine, they are initially injected with 
sea water at the turbine outlet to reduce the 
temperature of the gas to the saturation temperature 
of steam at that pressure. This steam and gas mixture 
is passed through a hull-mounted of condenser of a 
torpedo, so that steam will be condensed in the 
condenser. Now this condensate and gas mixture is 
passed into a screw compressor and is compressed to 
slightly higher than the prevailing hydraulic pressure 
that of the sea. 
In a closed cycle system the system as a whole 
differs from that of the other two systems. The main 
components of the closed cycle system are boiler 
reactor, turbine condenser and a pump. The boiler 
reactor contains a fixed amount of lithium metal. 
When an oxidizer like SF6 is injected into the metal 
chamber and lot of heat is liberated.. 
VI. HEAT TRANSFER DISTRIBUTION 
Heat is transmitted to all internal hardware 
surfaces exposed to hot gases, namely the injector 
face, the chamber and nozzles walls. The heat 
transfer rate or heat transfer intensity that is, local 
wall temperature and heat transfer per unit wall area, 
varies within the torpedo. The amount of heat 
transferred by conduction from the chamber gas to 
the walls in a torpedo thrust chamber is negligible. 
By far the largest part of the heat is transferred by 
means convection. 
For constant chamber pressure, the chamber wall 
surface increases less rapidly than the volume as the 
thrust level is raised. Thus the cooling of chambers is 
generally easier in large thrust sizes, and the capacity 
of the wall material or the coolant to absorb all the 
heat rejected by the hot gas is generally more critical 
in smaller sizes, because of the volume-surface 
relationship. 
Higher chamber pressure leads to higher vehicle 
performance, but also to higher engine inert mass. 
However, the resulting increase of heat transfer with 
chamber pressure often imposes design or material 
limits on the maximum practical chamber pressure 
for both liquid and solid propellant torpedoes. The 
high values are for the nozzle throat region of large 
bipropellant thrust chambers and high pressure solid 
torpedo motors. The lower are for gas generators, 
nozzle exit sections or small thrust chambers at low 
chamber pressures. 
VII. PROCEDURE FOR 
CALCULATION 
Velocity on Gas side (Vg) = 
( ) g g 
g 
A 
M 
 
B. Usha Rani Int. Journal of Engineering Research and Applications www.ijera.com 
ISSN : 2248-9622, Vol. 4, Issue 8( Version 7), August 2014, pp.62-65 
www.ijera.com 64 | P a g e 
Where, 
Mg = Mass of gas in Kg/sec 
g = Density of gas in Kg/m3 
The heat flux from the hot gas to the wall becomes; 
Heat flux (q) = 
  
 
 
  
 
 
   
1 
2 log 
(( ) 2 
r 
r 
T T K 
e 
wg wl w  
Where, 
Twg = Wall side gas temperature in º K 
Twl = Wall side liquid temperature in º K 
Kw = Thermal conductivity of wall in w/mk 
Film mean temperature (Tf) = 
2 
g wg T  T 
Where, 
Tg = Gas side temperature in º K 
Viscosity of gas (μ g) = 
10 0.5 0.6 1.787  46.610  (M)  (T)   
Where, M = Molecular weight 
For a combustion gas mixture, the viscosity is 
linearly proportional to the first power of the 
temperature. Less is known about the effect of 
temperature on thermal conductivity, but the Eucken 
relation, which is based on the theory of heat 
conduction, indicates that the prandtl number should 
be nearly independent of T 
Prandtl Number on gas side (Prg) = 
9 1 
4 
  
 
Thermal conductivity on gas side 
(Kg) = 
(Pr ) 
( ) 
g 
g pg  C 
Where, 
μg = Viscosity of gas in kg/m-Sec 
Cpg = Specific heat of gas in j/kg k 
Reynolds Number on gas side 
(Reg) = 
( ) 
( 2 ) 1 
g 
g g V r 
 
    
Where, Vg =Velocity on gas side in m/sec 
In the chamber, strongly non-steady flow 
condition prevails, and so boundary layer in 
undoubtedly turbulent. It has been found that the heat 
transfer at the hot end of the chamber can be 
correlated by an equation of the Colburn type in 
which the pertinent length is the chamber diameter 
Nusselt Number on gas side 
(Nug) = 
0.8 0.33 0.023(Re ) (Pr ) g g  
According to the Bartz, D.R. Theory Convective heat 
transfer coefficients as follows in gas and coolant 
side. 
Heat transfer co efficient on gas side 
(hg) = 
(2 ) 
( ) 
1 r 
Nu Kg g 
 
 
Where, Nug = Nusselt Number on gas side 
Kg = Themal conductivity on gas side w/m-k 
Velocity on Coolant side 
(Vc) = 
( 600000 ) d A 
Vw 
Where, Vw = Flow rate in LPM 
Renolds number on Coolant side 
(Rec) = 
c 
c c m V D 
 
   
Where, c = Coolant side density in Kg/m3 
Vc = Coolant side Velocity in m/sec 
Dm = Mean diameter in m 
Prandtl Number on coolant side 
(Prc)= 
c 
c pC 
K 
 C 
Where, μc = Coolant side viscosity in kg/m-Sec 
Cpc = Specific heat of coolant in j/kg k 
Viscosity of coolant water 
(μcw) = 
3.3038 92125  Tw 
Where, Tw = Wall temperature in º K 
Stanton Number 
(St)= 0.0278 
0.14 
0.2 0.67 ) (Pr ) (Re   
 
 
  
 
 
    
cw 
c 
c c  
 
Where 
Rec = Reynolds Number on coolant side 
Prc = Prandtl Number on coolant side 
μcw = Viscosity of coolant water in m2/sec 
Heat transfer coefficient on liquid side 
(hl)= c c pc St  V C 
Where, St = Stanton Number 
Vc = Velocity on coolant side in m/sec 
Cpc = Specific heat of water in j/Kg-k 
Overall heat transfer coefficient 
(U)= 
  
 
 
  
 
 
   
 
 
  
 
 
   
 
 
  
 
 
 
  
 
 
  
 
 
 g w l r h 
r 
K 
r 
r h 
r 1 
ln 
( ) 
1 
1 
2 2 
1 
2 
Where, 
r1 = Inner radius of Chamber in m 
r2 = Outer radius of Chamber in m 
hg = Heat transfer coefficient on gas side in w/m2k 
hl = Heat transfer coefficient on liquid side in w/m2k 
Kw = Thermal conductivity of chamber wall in w/m-k 
Surface area (As)= r l 2 2 
Where, l = Length of Chamber in m 
Log Mean Temperature Difference (LMTD) = 
  
 
 
  
 
 
 
te 
ti 
ti te 
D 
D 
D D 
ln 
( ) 
Heat transfer rate (Q)=U A LMTD s   
Where, U = Overall heat transfer coefficient in 
w/m2k 
Liquid temperature recalculated
B. Usha Rani Int. Journal of Engineering Research and Applications www.ijera.com 
ISSN : 2248-9622, Vol. 4, Issue 8( Version 7), August 2014, pp.62-65 
www.ijera.com 65 | P a g e 
(Tlr) = 
Tli 
V C 
Q 
w c pc 
 
  
 
( ) 
( 60000 ) 
 
Where, Q = Hear transfer rate in W 
Vw = Flow rate of water in LPM 
Tl i= Initial liquid temperature in º K 
Cpc = Specific heat of coolant in j/kg-K 
Gas temperature recalculated (Tgr) = 
( ) 
( ) 
g pg M C 
Q 
Tg 
 
 
Where, Tg=Gas temperature recalculated in º K 
Mg=Mass of gas in Kg/sec 
Cpc=Specific heat of gas in j/Kg 
Dtg = ( ) ger ge T T 
Tge= ( ) ge tg T  D 
Tl= ( ) l tw T  D 
Where, Tge= initial Guess temperature in º K 
Tl= Liquid temperature in º K 
Fig.7.6.Variation of Rec with Nuc 
This graph is plotted between the coolant side 
Reynolds number and coolant side Nusselt number. 
As the value of Reynolds number This graph is 
plotted between the coolant side Reynolds number 
and coolant side Nusselt number. on coolant side 
increases than Nusselt number on coolant side will be 
increases. These values taken at different mass of 
gas, and flow rates remain constant. 
Fig.7.1. Variation of Nug with Vg 
This graph is plotted between Nusselt number on 
gas side and Velocity on gas side, when Nusselt 
number on gas side increases then Velocity on gas 
side will be increases at different mass of gas raising 
order. Flow rate maintained at constant position 
VIII. CONCLUSIONS 
The following conclusions are arrived from the 
Steady-State heat transfer to the walls of Combustion 
Device.i.e Gas side and liquid side velocities are 
calculated,The steady state heat transfer coefficient of 
gas and liquid in a chamber have been estimated.The 
overall heat transfer coefficient, steady state gas and 
liquid side temperatures of the chamber wall are 
calculated at different mass of gas and water flow 
rate.The above calculated temperatures on the 
combustion chamber walls are developed by 
equations and validated by means of an iterative 
procedure.The software program in “C” was written 
to evaluate the temperatures and heat transfer 
coefficients pertain in to combustion chambers. 
REFERENCES 
[1] „Sutton, G.P., Rocket Propulsion Elements- An 
Introduction to the Engineering of Rockets. 
Wiley, NewYork, 1986. 
[2] Engines,” Acta Astronautic a, Vol.8. 2. Kalin, 
V.M.,and Sherstiannikov, V.A.,” 
Hydrodynamic Modeling of the Starting 
Process in Liquid Propellant 1979.pp.231-242. 
[3] Katto,Y.,” Prediction of Critical Heat Flux of 
Subcooled flow Boiling in Round Tubes,” 
International journal of Heat and Mass 
Transfer, Vol.33.No.9.1987. pp.1921-1928. 
[4] T.J. Avampato and Saltiel university of 
Florida, Gainesville.Florida32611,says 
Dynamic Modeling of Srarting Capabilities of 
Liquid Propellant Rocket Engines. 
[5] Gilbert, M., Davis. and Altman, D. Velocity 
lag of Particles in linearly accelerated 
combustion gases. Am. Rocket Soc.25-26- 
30(1955). 
[6] Vichnniesky, R., Sale, B., and Marcadet, J. 
Combustion temperatures and gas 
composition. J. Am. Rocket Soc.25, 105(1955) 
[7] Eucken (1913),. For a combustion gas 
mixture, the viscosity is linearly proportional 
to the first power of the temperature, but the 
Eucken relation which is based on the theory 
of heat conduction indicates that the prandtl 
number should be nearly independent of T 
[8] Bartz, D.R. A simple equation for cooling 
calculation takes place, and the convective 
heat transfer coefficient. Jet Propul.27,49 
(1957). 
[9] Takesh Kanda, Goro Masuya,et.al. Effect of 
regenerative cooling oon rocket engine 
specific impulse. Journal of Propulsion and 
Power, Vol.10, No.2, March-April1994. 
[10] M.W. Beckstead “Solid propellant combustion 
mechanism and flame structure’, pure and 
Appl.Chemistry, Vol.65,No.2,pp.297- 
307,1993.

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Heat Transfer Analysis to Optimize The Water Cooling Scheme For Combustion Device

  • 1. B. Usha Rani Int. Journal of Engineering Research and Applications www.ijera.com ISSN : 2248-9622, Vol. 4, Issue 8( Version 7), August 2014, pp.62-65 www.ijera.com 62 | P a g e Heat Transfer Analysis to Optimize The Water Cooling Scheme For Combustion Device B. Usha Rani (M.E), Asst. professor, Department of civil engineering Dadi Institute of Engineering and Technology, Anakapalle, Visakhapatnam. ABSTRACT Thermal Propulsion system is one kind of propulsion system which is used to drive torpedo. The present study focuses mainly on design of combustion device known to be thrust chamber or thrust cylinder. The chamber and nozzle wall and the injector face plate must be made of metals selected for high strength at elevated temperature coupled with good thermal conductivity, resistance to high temperature oxidation. chemical inertness on the coolant on the coolant side, and suitability for the fabrication method to be employed. In the case of certain monopropellants, the metal must not catalyze the decomposition. Although aluminum and copper alloys have been used successfully for combustion chambers and nozzles, stainless steels and carbon steels are in widest use today.A cooling jacket permits the circulation of a coolant, which, in the case of flight engines is usually one of the propellants. Water is the only coolant recommended. The cooling jacket consists of an inner and outer wall. The combustion chamber forms the inner wall and another concentric but larger cylinder provides the outer wall. The space between the walls serves as the coolant passage. The nozzle throat region usually has the highest heat transfer intensity and is, therefore, the most difficult to cool. Key words: combustion device, thrust chamber. I. INTRODUCTION A solid torpedo engine employs solid propellants which are fed under pressure from tanks into a combustion chamber. The propellants usually consist of a grain and a solid fuel. In the combustion chamber the propellants chemically react (burn) to form hot gases which are then accelerated and ejected at high velocity through a nozzle, thereby imparting momentum to the engine. Momentum is the product of mass and velocity. The thrust force of a turbo motor is the reaction experienced by the motor structure due to the ejection of the high velocity matter. The combustion chamber must be protected from the high rates of heat transferred to the chamber walls. There are at least 3 accepted ways of cooling the walls of a thrust chamber with liquid propellant: regenerative cooling, film cooling and transpiration or sweat cooling basic combustion chamber and the associated nomenclature that will be used throughout this report. This is the same phenomenon which pushes a garden hose backward as water squirts from the nozzle or makes a gun recoil when fired. A typical turbo motor consists of the combustion chamber, the nozzle, and the injector. The combustion chamber is where the burning of propellants takes place at high pressure. II. COMBUSTION CHAMBER A combustion chamber is essentially a special combustion device where liquid propellants are metered, injected, atomized, mixed, and burned at a high combustion pressure to form gaseous reaction products, which in turn are accelerated and ejected at high velocities. Due to the high rate of energy given off, the cooling, stability of combustion, ignition, and injection problems deserve special consideration. Since combustion chambers are airborne devices, the weight has to be a minimum. A desirable combustion chamber therefore, combines lightweight construction with high performance, simplicity and reliability. III. PROPERTIES OF INCONEL-718 MATERIAL Inconel 718 is a precipitation-hardenable nickel- chromium alloy containing significant amounts of iron, niobium, and molybdenum along with lesser amounts of aluminum and titanium. It combines corrosion resistance and high strength with outstanding weldability, including resistance to postweld cracking. The alloy has excellent creep- rupture strength at temperatures up to 700 oC (1300 oF). Used in gas turbines, rocket motors, spacecraft, nuclear reactors, pumps, and tooling. Typical Analysis in Percent: Physical Properties: Ni(+Co) : 50 – 55 Cr : 17 – 21 Fe: bal Co : 1 Mo : 2.8 - 3.3 RESEARCH ARTICLE OPEN ACCESS
  • 2. B. Usha Rani Int. Journal of Engineering Research and Applications www.ijera.com ISSN : 2248-9622, Vol. 4, Issue 8( Version 7), August 2014, pp.62-65 www.ijera.com 63 | P a g e Nb(+Ta) : 4.75 - 5.5 Ti : .65 - 1.15 Al :0 .2 -.8 C : 0.08 Mn :0.35 Si :0.35 B :0.006 Cu :0.3 Density: 8.19 g/cm3 Melting Point/Range: 1260 - 1336 oC (2300 - 2437 oF) J/kg · K Btu/lb · oF Specific Heat: 435 0.104 μm/m · K μin./in. · oF Average Coefficient of Thermal Expansion: 13.0 7.2 W/m · K Btu · in./ft2 · h · oF Thermal Conductivity: 11.4 79 Electrical Resistivity: 1250 n · m Curie temperature: -112 oC (-170 oF) Typical Mechanical Properties: At Room Temperature: Ultimate Tensile Yield Strength Elongation in Elastic Modulus Strength (0.2 % offset) 50 mm (2") (Tension) MPa ksi MPa ksi % GPa 106 psi 1240 180 1036 150 12 211 30.6 Hardness: 36 HRC IV. DESIGN OF THRUST CHAMBER WALLS WITH STEADY- STATE HEAT TRANSFER The largest part of the heat transferred from the hot chamber gases to the chamber walls is by convection. The amount of heat transferred by conduction is small and the amount transferred by radiation is usually less than 25% of the total. The chamber walls have to be kept at a temperature such that the wall material strength is adequate to prevent failure. Material failure is usually caused by either raising the wall temperature on the gas side so as to weaken, melt, or damage the wall material or by raising the wall temperature on the liquid coolant side so as to vaporize the liquid next to the wall. The consequent failure is caused because of the sharp temperature rise in the wall caused by excessive heat transfer to the boiling coolant. In water-cooled chambers the transferred heat is absorbed by the water. The water must have an adequate heat capacity to prevent boiling of the water at any point in the cooling jacket. V. PROBLEM DEFINITION There are two types of torpedo propulsion systems namely electrical and thermal propulsion system. Naval Science and Technology Laboratory thermal propulsion division is in the process of developing thermal propulsion system. There are three major cycles for a torpedo thermal propulsion system namely open cycle semi closed cycle and closed cycle. In an open cycle system the fuel and the oxidizer are burnt in a combustion chamber and the products of combustion are expanded in a turbine and directly routed out into the sea. The power output of this turbine is used to propel the torpedo forward. A semi closed cycle system is an extension of an open cycle system. After the products have been expanded in a turbine, they are initially injected with sea water at the turbine outlet to reduce the temperature of the gas to the saturation temperature of steam at that pressure. This steam and gas mixture is passed through a hull-mounted of condenser of a torpedo, so that steam will be condensed in the condenser. Now this condensate and gas mixture is passed into a screw compressor and is compressed to slightly higher than the prevailing hydraulic pressure that of the sea. In a closed cycle system the system as a whole differs from that of the other two systems. The main components of the closed cycle system are boiler reactor, turbine condenser and a pump. The boiler reactor contains a fixed amount of lithium metal. When an oxidizer like SF6 is injected into the metal chamber and lot of heat is liberated.. VI. HEAT TRANSFER DISTRIBUTION Heat is transmitted to all internal hardware surfaces exposed to hot gases, namely the injector face, the chamber and nozzles walls. The heat transfer rate or heat transfer intensity that is, local wall temperature and heat transfer per unit wall area, varies within the torpedo. The amount of heat transferred by conduction from the chamber gas to the walls in a torpedo thrust chamber is negligible. By far the largest part of the heat is transferred by means convection. For constant chamber pressure, the chamber wall surface increases less rapidly than the volume as the thrust level is raised. Thus the cooling of chambers is generally easier in large thrust sizes, and the capacity of the wall material or the coolant to absorb all the heat rejected by the hot gas is generally more critical in smaller sizes, because of the volume-surface relationship. Higher chamber pressure leads to higher vehicle performance, but also to higher engine inert mass. However, the resulting increase of heat transfer with chamber pressure often imposes design or material limits on the maximum practical chamber pressure for both liquid and solid propellant torpedoes. The high values are for the nozzle throat region of large bipropellant thrust chambers and high pressure solid torpedo motors. The lower are for gas generators, nozzle exit sections or small thrust chambers at low chamber pressures. VII. PROCEDURE FOR CALCULATION Velocity on Gas side (Vg) = ( ) g g g A M  
  • 3. B. Usha Rani Int. Journal of Engineering Research and Applications www.ijera.com ISSN : 2248-9622, Vol. 4, Issue 8( Version 7), August 2014, pp.62-65 www.ijera.com 64 | P a g e Where, Mg = Mass of gas in Kg/sec g = Density of gas in Kg/m3 The heat flux from the hot gas to the wall becomes; Heat flux (q) =            1 2 log (( ) 2 r r T T K e wg wl w  Where, Twg = Wall side gas temperature in º K Twl = Wall side liquid temperature in º K Kw = Thermal conductivity of wall in w/mk Film mean temperature (Tf) = 2 g wg T  T Where, Tg = Gas side temperature in º K Viscosity of gas (μ g) = 10 0.5 0.6 1.787  46.610  (M)  (T)   Where, M = Molecular weight For a combustion gas mixture, the viscosity is linearly proportional to the first power of the temperature. Less is known about the effect of temperature on thermal conductivity, but the Eucken relation, which is based on the theory of heat conduction, indicates that the prandtl number should be nearly independent of T Prandtl Number on gas side (Prg) = 9 1 4    Thermal conductivity on gas side (Kg) = (Pr ) ( ) g g pg  C Where, μg = Viscosity of gas in kg/m-Sec Cpg = Specific heat of gas in j/kg k Reynolds Number on gas side (Reg) = ( ) ( 2 ) 1 g g g V r      Where, Vg =Velocity on gas side in m/sec In the chamber, strongly non-steady flow condition prevails, and so boundary layer in undoubtedly turbulent. It has been found that the heat transfer at the hot end of the chamber can be correlated by an equation of the Colburn type in which the pertinent length is the chamber diameter Nusselt Number on gas side (Nug) = 0.8 0.33 0.023(Re ) (Pr ) g g  According to the Bartz, D.R. Theory Convective heat transfer coefficients as follows in gas and coolant side. Heat transfer co efficient on gas side (hg) = (2 ) ( ) 1 r Nu Kg g   Where, Nug = Nusselt Number on gas side Kg = Themal conductivity on gas side w/m-k Velocity on Coolant side (Vc) = ( 600000 ) d A Vw Where, Vw = Flow rate in LPM Renolds number on Coolant side (Rec) = c c c m V D     Where, c = Coolant side density in Kg/m3 Vc = Coolant side Velocity in m/sec Dm = Mean diameter in m Prandtl Number on coolant side (Prc)= c c pC K  C Where, μc = Coolant side viscosity in kg/m-Sec Cpc = Specific heat of coolant in j/kg k Viscosity of coolant water (μcw) = 3.3038 92125  Tw Where, Tw = Wall temperature in º K Stanton Number (St)= 0.0278 0.14 0.2 0.67 ) (Pr ) (Re             cw c c c   Where Rec = Reynolds Number on coolant side Prc = Prandtl Number on coolant side μcw = Viscosity of coolant water in m2/sec Heat transfer coefficient on liquid side (hl)= c c pc St  V C Where, St = Stanton Number Vc = Velocity on coolant side in m/sec Cpc = Specific heat of water in j/Kg-k Overall heat transfer coefficient (U)=                                     g w l r h r K r r h r 1 ln ( ) 1 1 2 2 1 2 Where, r1 = Inner radius of Chamber in m r2 = Outer radius of Chamber in m hg = Heat transfer coefficient on gas side in w/m2k hl = Heat transfer coefficient on liquid side in w/m2k Kw = Thermal conductivity of chamber wall in w/m-k Surface area (As)= r l 2 2 Where, l = Length of Chamber in m Log Mean Temperature Difference (LMTD) =          te ti ti te D D D D ln ( ) Heat transfer rate (Q)=U A LMTD s   Where, U = Overall heat transfer coefficient in w/m2k Liquid temperature recalculated
  • 4. B. Usha Rani Int. Journal of Engineering Research and Applications www.ijera.com ISSN : 2248-9622, Vol. 4, Issue 8( Version 7), August 2014, pp.62-65 www.ijera.com 65 | P a g e (Tlr) = Tli V C Q w c pc     ( ) ( 60000 )  Where, Q = Hear transfer rate in W Vw = Flow rate of water in LPM Tl i= Initial liquid temperature in º K Cpc = Specific heat of coolant in j/kg-K Gas temperature recalculated (Tgr) = ( ) ( ) g pg M C Q Tg   Where, Tg=Gas temperature recalculated in º K Mg=Mass of gas in Kg/sec Cpc=Specific heat of gas in j/Kg Dtg = ( ) ger ge T T Tge= ( ) ge tg T  D Tl= ( ) l tw T  D Where, Tge= initial Guess temperature in º K Tl= Liquid temperature in º K Fig.7.6.Variation of Rec with Nuc This graph is plotted between the coolant side Reynolds number and coolant side Nusselt number. As the value of Reynolds number This graph is plotted between the coolant side Reynolds number and coolant side Nusselt number. on coolant side increases than Nusselt number on coolant side will be increases. These values taken at different mass of gas, and flow rates remain constant. Fig.7.1. Variation of Nug with Vg This graph is plotted between Nusselt number on gas side and Velocity on gas side, when Nusselt number on gas side increases then Velocity on gas side will be increases at different mass of gas raising order. Flow rate maintained at constant position VIII. CONCLUSIONS The following conclusions are arrived from the Steady-State heat transfer to the walls of Combustion Device.i.e Gas side and liquid side velocities are calculated,The steady state heat transfer coefficient of gas and liquid in a chamber have been estimated.The overall heat transfer coefficient, steady state gas and liquid side temperatures of the chamber wall are calculated at different mass of gas and water flow rate.The above calculated temperatures on the combustion chamber walls are developed by equations and validated by means of an iterative procedure.The software program in “C” was written to evaluate the temperatures and heat transfer coefficients pertain in to combustion chambers. REFERENCES [1] „Sutton, G.P., Rocket Propulsion Elements- An Introduction to the Engineering of Rockets. Wiley, NewYork, 1986. [2] Engines,” Acta Astronautic a, Vol.8. 2. Kalin, V.M.,and Sherstiannikov, V.A.,” Hydrodynamic Modeling of the Starting Process in Liquid Propellant 1979.pp.231-242. [3] Katto,Y.,” Prediction of Critical Heat Flux of Subcooled flow Boiling in Round Tubes,” International journal of Heat and Mass Transfer, Vol.33.No.9.1987. pp.1921-1928. [4] T.J. Avampato and Saltiel university of Florida, Gainesville.Florida32611,says Dynamic Modeling of Srarting Capabilities of Liquid Propellant Rocket Engines. [5] Gilbert, M., Davis. and Altman, D. Velocity lag of Particles in linearly accelerated combustion gases. Am. Rocket Soc.25-26- 30(1955). [6] Vichnniesky, R., Sale, B., and Marcadet, J. Combustion temperatures and gas composition. J. Am. Rocket Soc.25, 105(1955) [7] Eucken (1913),. For a combustion gas mixture, the viscosity is linearly proportional to the first power of the temperature, but the Eucken relation which is based on the theory of heat conduction indicates that the prandtl number should be nearly independent of T [8] Bartz, D.R. A simple equation for cooling calculation takes place, and the convective heat transfer coefficient. Jet Propul.27,49 (1957). [9] Takesh Kanda, Goro Masuya,et.al. Effect of regenerative cooling oon rocket engine specific impulse. Journal of Propulsion and Power, Vol.10, No.2, March-April1994. [10] M.W. Beckstead “Solid propellant combustion mechanism and flame structure’, pure and Appl.Chemistry, Vol.65,No.2,pp.297- 307,1993.