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Proceedings of the 2nd International Conference on Current Trends in Engineering and Management ICCTEM -2014  
INTERNATIONAL JOURNAL OF MECHANICAL ENGINEERING 
17 – 19, July 2014, Mysore, Karnataka, India 
AND TECHNOLOGY (IJMET) 
ISSN 0976 – 6340 (Print) 
ISSN 0976 – 6359 (Online) 
Volume 5, Issue 9, September (2014), pp. 271-279 
© IAEME: www.iaeme.com/IJMET.asp 
Journal Impact Factor (2014): 7.5377 (Calculated by GISI) 
www.jifactor.com 
271 
 
PARAMETRIC INVESTIGATIONS ON THE FLOW CHARACTERISTICS 
OF A CLOSED LOOP PULSATING HEAT PIPE - A NUMERICAL STUDY 
Ch. Sreenivasa Rao1, AVSSKS Gupta2, K. Ramanarasimha3 
1Research Scholar, JNTUH, Hyderabad-500087, Andhra Pradesh, India 
2Professor, JNTUH, Hyderabad-500087, Andhra Pradesh, India 
3Professor, Centre for Emerging Technologies, Jain University, Bangalore, India 
ABSTRACT 
Pulsating Heat Pipe (PHP) is two phase passive heat transfer device for low temperature applications. Even 
though it is a simple, flexible and cheap structure, its complex physics has not been fully understood and requires a 
robust, validated simulation tool. In the present work the basic theoretical model by H.B. Ma et al has been updated with 
the inclusion of capillary effect in order to characterise the pulsating flow for various refrigerants which could be used in 
PHPs. The mathematical model is solved using explicit embedded Range-kutta method and the slug displacement and 
velocity are investigated under various influencing parameters. 
Keywords: Mathematical Modelling, Pulsating Heat Pipe (PHP), Slug Flow. 
1. INTRODUCTION 
Heat flux levels continue to increase because of rapid increase in chip and power density along with continuous 
miniaturisation of modern electronic devices. Thermal management of such Micro electronics systems is becoming a 
challenge of the day and caught attention of researchers to develop efficient cooling systems. The Pulsating (or) 
Oscillating Heat Pipe is a passive two phase heat transfer device developed by Akachi [1, 2]. It is simple in structure with 
a coil of capillary dimensions filled with certain working fluid in it under evacuating conditions and extended from the 
heat source to sink. Unlike a conventional heat pipe, PHP does not contain the wick structure to return the condensate 
back to the evaporator section. Instead, PHP works on the principal of fluid pressure oscillations that are created by 
means of differential pressure across the vapour plugs from evaporator to condenser and back. The vapour formed at the 
evaporator pushed towards the condenser in the form of discrete vapour bubbles amidst pockets of fluids. The vapour 
gets condensed at the condenser releasing the latent heat of vaporization and returns to the evaporator to complete the 
cycle. The thermal performance of an actual PHP depends upon the temperature gradient prevails between the evaporator 
and condenser section. Various influencing parameters[3] that are directly or indirectly affect the pulsating flow in a 
Closed Loop Pulsating Heat Pipe are listed below: 
1.1 Design/Geometrical parameters 
• Tube diameter and material 
• Orientation of PHP 
• Number of turns 
• Length of evaporator and condenser section 
• Bend radius 
IJMET 
© I A E M E
Proceedings of the 2nd International Conference on Current Trends in Engineering and Management ICCTEM -2014  
17 – 19, July 2014, Mysore, Karnataka, India 
272 
1.2 Operating parameters 
 
• Fill ratio 
• Heat input 
• Working fluid 
• Dry out condition 
Out of all, the diameter place a vital role in deciding whether or not the capillary flow exists inside of PHP. If the 
diameter of a PHP is less than its critical diameter, capillary flow exists otherwise, flow gets stratified. The critical 
diameter [4] is the maximum inner diameter causing the capillary flow and is defined as 
Dcrit   
	
 (1) 
A Pulsating Heat Pipe system looks simple, However understanding of its physics related to various processes 
such as Thermo-Hydro dynamics, Two phase flow capillary actions, Phase change etc. is relatively complex. Therefore 
many challenging issues remain modelled unsatisfactorily. The understanding of physical phenomena occurring in a PHP 
is explained better from the experimental results. Quite a few attempts have been presented in the literature to model a 
PHP system with various degrees of approximation and success. Shafiietal. [5] presented a multi plug model for heat 
transfer estimation both for CEPHP and the CLPHP. In their model the total number vapour plugs were decreased to total 
number of heating sections during simulation. Zhang and Faghri[6] proposed a multi plug model for Vertical CEPHP and 
studied the effect of number of turns on the fluid oscillation frequency. Jang-Soo kim et al[7] developed a theoretical 
model based on a separated flow model with two liquid slugs and three vapour plugs and investigated the effect of 
diameter surface tension and fill ratio on the performances of the PHP. Khandekar and Groll [8]proposed lumped 
parametric model for a single closed loop PHP. Xin-She Yang et al[9] devised a mathematical model to make the 
predictions regarding the start-up characteristics. 
In almost all the numerical studies the Thermo-Hydro Dynamic system in PHP is considered analogous to 
forced damped vibration system. In some cases an attempt of applying the mass, momentum and energy equations to a 
control volume of PHP has been done to obtain the mathematical model. But the experimental results have not been able 
to match with mathematical models developed. A comprehensive mathematical model which could be used in the design 
of PHP has eluded researches till now. 
In all the above works pressure difference in evaporator and condenser is considered as driving force while the 
heat transfer in PHP is studied. Whereas a mathematical model based on the temperature difference between evaporator 
and condenser was proposed by Ma et.al [10] in order to deal with the pulsating behaviour of the fluid in a PHP. The 
authors relate the pressure difference between evaporator and condenser with the temperature difference using Clasius- 
Clapeyron's equation. The model was solved using Laplace Transforms and the slug displacements were obtained at 
different operating parameters. The flow characteristics were derived for the PHP in the saturation region. 
2. MATHEMATICAL MODEL 
In the present work, parametric investigation on the flow characteristics of a single closed loop PHP has been carried 
out through a numerical study. The Internal flow patterns in a PHP are function of the applied heat flux. Since slug flow is the 
primary flow pattern in PHPs, most of the ongoing research works on modelling have focused on slug flow. The present work 
adopts the mathematical model proposed by Ma et.al to study the slug flow characteristics of PHP. The governing differential 
equations have been derived from the physical model shown in figure.1 
Fig. 1: Schematic Diagram of PHP Considered For Analysis
Proceedings of the 2nd International Conference on Current Trends in Engineering and Management ICCTEM -2014  
17 – 19, July 2014, Mysore, Karnataka, India 
 
 D − D 
T T 
 
max min t 
  
 
= 
d w 
dx 
A 
	 
 
 + 
l l v v v g 
dx 
A 
273 
 
The characteristic length of PHP consists of the length of evaporator section Le, adiabatic section La and 
condenser section Lc. Hence, 
e a c L = L + L + L 
(2) 
As the fluid flows in a PHP, the fluid gets evaporated in the evaporator and condensed in the condenser. This 
results in the volume expansion and contraction of the bubbles. This causes an oscillating motion which affects the 
saturation temperature in the evaporator and condenser section. If the maximum and minimum temperature difference 
between the evaporator and condenser section are Tmax and Tmin respectively, then the temperature difference between 
the evaporator and condenser section will vary between Tmax and Tmin and is given by 
max min DT − DT 
2 
.Considering 
the oscillating nature of PHP and system oscillation frequency as , the thermal driving potential can be written as 
[1 cos( )] 
D − D 
T T 
max min t 
T + w 
2 
D = 
(3) 
The pressure difference between evaporator and condenser can be related to the thermal driving potential using 
Clausius- Clapeyron's equation as. 
fg e 
T 
e 
h 
p T 
r 
D = D 
(4) 
Hence the driving force causing the pulsating motion in a PHP is expressed as 
[1 cos( )] 
2 
Ah 
fg e 
T 
F 
e 
r 
+  
 
 
  
 
(5) 
This driving force overcomes the (i) viscous force which arises due to the interaction between liquid/vapour and 
the pipe walls (ii) force due to vapour pressure which arise due to volume contraction and expansion of bubbles and (iii) 
force due to inertia (iv) capillary force due to meandering tube diameter. 
From Newton’s law, the governing equation for fluid flow in a PHP is 
[ ( )] 
L L 
d x
2 2 
 
[1 cos( )] 
 
 D −D 
2 
2 cos cos 
2 
( ) 32 
max min 
t 
T T 
Ah 
fg v 
T 
R 
A 
x N 
A R T 
L 
dt 
D 
dt 
L L A 
e 
A R 
v 
l l v v 
w 
r 
μ μ r s q q 
r r 
+  
  
 
 
 
= 
  
 
− + 
+ + 
   

 
 
 
  
 
  
 
+ + 
(6) 
The inertia force, the viscous force and the force due to vapour pressure in the above equation are given by 
d x 
2 
2 
( ) 
dt 
F L L A i l l v v = r + r 
(7) 
dt 
 + 
L L
F = 32 
l l v v 
vi D 
2   
 

 
 
 
  
 
  
 
μ μ 
(8) 
x 
A R T 
v g 
L 
F 
v 
vp 
r 
= 
(9)
Proceedings of the 2nd International Conference on Current Trends in Engineering and Management ICCTEM -2014  
17 – 19, July 2014, Mysore, Karnataka, India 
2s − cosqA + cosqR A 
274 
 
Fcap= N 
[ ( )] 
R 
(10) 
The governing equation (6) for fluid flow in a PHP is similar to the governing equation of forced damped 
mechanical vibration with the following initial conditions: 
dx 
x = 0And = 0 
dt 
at t = 0 
In the present study to solve both slug displacement and slug velocity Embedded Runge-Kutta formula as given 
in the MAT LAB with the nomenclature ODE 45[11] is used. 
3. RESULTS AND DISCUSSION 
Ma et.al work was limited only to study the effect of parameters on the displacement. Thus the first step in the 
present study is to verify the patterns of present results with Ma et.al work. The refrigerants R12, R22, R123 and R134a 
are used as the working fluids throughout the study. The slug velocity has been obtained from the solution of the 
governing differential equations. 
3.1 Parametric Studies on Displacement 
3.1.1. Effect of working fluid 
Fig. 2 Effect of Working Fluid on Displacement 
(L = 304.8 mm, T = 300C, D = 1.65 mm,  = 50%, T = 5K) 
The variation of displacement with respect to time for R22, R123 and R134a with diameter of 1.65 mm, fill ratio 
of 50% and operating temperature of 300C is shown in Fig. 2. It is clear from the figure that the frequency of oscillation 
and amplitude are more in case of R22 compared to R123 and R134a. The system takes more time to reach the steady 
state in case of R22. 
3.1.2 Effect of fill ratio 
Fig. 3 Effect Of Fill Ratio On Displacement 
(R123, L = 304.8 mm, T = 300C, D = 1.65 mm, T = 5K)
Proceedings of the 2nd International Conference on Current Trends in Engineering and Management ICCTEM -2014  
17 – 19, July 2014, Mysore, Karnataka, India 
The variation of fill ratio has significant effect on the performance of PHP. Fill ratio is basically defined as [12] 
275 
f = = 
 
Volume of Liquid 
TotalVolume 
2 
D Ll 
2 
D L 
p 
4 
p 
4 
Ll 
= 
L 
The heat pipe works as true pulsating device in the range of 20-80% fill ratio [13]. Figure 3 shows the 
comparison of fluid displacements with respect to the time for fill ratios of 50%, 60% and 70% with R123 as the working 
fluid at diameter of 1.65mm, operating temperature of 300C and T = 5K. It can be seen from Fig. 3 that the time to 
reach the steady state increases with decrease in fill ratio. The amplitude of displacement is inversely proportional to the 
fill ratio. 
3.1.3 Effect of diameter 
Fig. 4 Effect of Diameter on Displacement 
(R123, L = 304.8 mm, T = 300C, D = 1.65 mm,  = 50%, T = 5K) 
The variation of displacement with respect to time for different diameters with R123 as the working fluid with 
fill ratio of 50% at operating temperature of 300C and T = 5K is shown in Fig. 4. It is reported in the literature that the 
maximum diameter that can hold a vapour bubble in a PHP tube is 2.5 mm [5]. In the present study, three diameters of 
1.14 mm, 1.65 mm and 2.16 mm are considered. It can be observed from Fig. 4 that the amplitude of displacement is 
directly proportional to the diameter. The frequency of oscillation remains same for all the diameters studied. With the 
increase in diameter, The system takes more time to reach the steady state. 
3.1.4 Effect of operating temperature 
Fig. 5 Effect of Operating Temperature on Displacement 
(R123, L = 304.8 mm, T = 300C, D = 1.65 mm,  = 50%, T = 5K) 
The operating temperature has a significant effect on the fluid flow characteristics of a PHP. A change in the 
operating temperature results in considerable change in the energy levels of the fluid. Fig. 5 shows the variation of 
displacement as a function of time at different operating temperatures for R123 with diameter of 1.65 mm and fill ratio of
Proceedings of the 2nd International Conference on Current Trends in Engineering and Management ICCTEM -2014  
17 – 19, July 2014, Mysore, Karnataka, India 
50%. With increase in the operating temperature an increase in the amplitude of displacements can be observed. It is also 
seen that with increase in the operating temperature the frequency of oscillation also increases. 
276 
3.2 Parametric Studies on Slug Velocity 
3.2.1 Effect of fill ratio 
 
Fig. 6 Effect of Fill Ratio on Slug Velocity 
(R123, L = 304.8 mm, T = 300C, D = 1.65 mm,  = 50%, T = 5K) 
Fig. 6 shows the variation of root mean square values of velocity of the slug with respect to time for different fill 
ratio with R123 as the working fluid at diameter of 1.65 mm and operating temperature of 300C. Considering the 
pulsating nature of fluid flow in a PHP, the root mean square values of velocity are evaluated for each cycle and plotted 
with respect to time. The momentum of the fluid is less in the initial time steps resulting in lower slug velocity. The slug 
velocity increases with increase in time and reaches saturation at elapsed time as the fluid gains momentum as shown in 
Fig. 6. 
The variation of fill ratio shows a significant effect on the performance of PHP. In the present study, the fill 
ratio is varied in the range of 50% to 70%. It is observed from Fig. 6 that due to the prevalence of more fluid 
displacement at lower fill ratios consequently higher slug velocities are observed at lower fill ratios. 
3.2.2 Effect of diameter 
Fig. 7: Effect of Diameter on Slug Velocity 
(R123, L = 304.8mm, T = 300C, D = 1.65 mm,  = 50%, T = 5K) 
The variation of slug velocity with respect to time for different diameters with R123 as the working fluid with 
fill ratio of 50% at operating temperature of 300C is shown in Fig. 7. Due to inertia, the velocity of the slug remains 
almost same at all diameters in the initial time steps. But with the increase in the momentum of the fluid, the velocity of 
the slug shows an increasing trend with an increase in diameter. Due to the reduction in viscous force the resistance to the 
fluid flow decreases with increase in diameter as seen from equation (6). Hence, higher slug velocities are observed at 
higher diameter. It is also seen that larger time has been taken place to attain the steady state by the system at higher 
diameter.
Proceedings of the 2nd International Conference on Current Trends in Engineering and Management ICCTEM -2014  
17 – 19, July 2014, Mysore, Karnataka, India 
277 
3.2.3 Effect of operating temperature 
 
Fig. 8: Effect of Operating Temperature on Slug Velocity 
(R123, L = 304.8 mm, T = 300C, D = 1.65 mm,  = 50%, T = 5K) 
Fig. 8 shows the variation of velocity of the slug as a function of time at different operating temperatures for 
R123 with diameter of 1.65 mm and fill ratio of 50%. The thermal energy available for the momentum of the working 
fluid is directly proportional to operating temperature. This results in higher slug velocity at higher operating 
temperature. It is also seen that the momentum of the fluid is very less at 100C and 200C as the displacement of the fluid 
is less due to lower thermal energy. Hence it is advisable to operate PHP at higher operating temperatures. 
3.2.4 Effect of working fluid 
Fig. 9: Effect of Working Fluid on Slug Velocity 
(R123, L = 304.8 mm, T = 300C, D = 1.65 mm,  = 50%, T = 5K) 
The variation of RMS slug velocity with respect to time for different working fluids with diameter of 1.65 mm, 
fill ratio of 50% and operating temperature of 300C is shown in Fig. 9. It is observed that the magnitude of slug velocities 
is optimum for R32 compared to R22, R134a and R123. Higher values of slug velocities for R32 can be attributed to its 
lower value of latent heat. 
3.2.5 Effect of temperature difference 
Fig. 10: Effect of Temperature Difference on Slug Velocity 
(R123, L = 304.8 mm, T = 300C, D = 1.65 mm,  = 50%)

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Parametric investigations on the flow characteristics of a closed loop pulsating heat pipe a numerical study

  • 1. Proceedings of the 2nd International Conference on Current Trends in Engineering and Management ICCTEM -2014 INTERNATIONAL JOURNAL OF MECHANICAL ENGINEERING 17 – 19, July 2014, Mysore, Karnataka, India AND TECHNOLOGY (IJMET) ISSN 0976 – 6340 (Print) ISSN 0976 – 6359 (Online) Volume 5, Issue 9, September (2014), pp. 271-279 © IAEME: www.iaeme.com/IJMET.asp Journal Impact Factor (2014): 7.5377 (Calculated by GISI) www.jifactor.com 271 PARAMETRIC INVESTIGATIONS ON THE FLOW CHARACTERISTICS OF A CLOSED LOOP PULSATING HEAT PIPE - A NUMERICAL STUDY Ch. Sreenivasa Rao1, AVSSKS Gupta2, K. Ramanarasimha3 1Research Scholar, JNTUH, Hyderabad-500087, Andhra Pradesh, India 2Professor, JNTUH, Hyderabad-500087, Andhra Pradesh, India 3Professor, Centre for Emerging Technologies, Jain University, Bangalore, India ABSTRACT Pulsating Heat Pipe (PHP) is two phase passive heat transfer device for low temperature applications. Even though it is a simple, flexible and cheap structure, its complex physics has not been fully understood and requires a robust, validated simulation tool. In the present work the basic theoretical model by H.B. Ma et al has been updated with the inclusion of capillary effect in order to characterise the pulsating flow for various refrigerants which could be used in PHPs. The mathematical model is solved using explicit embedded Range-kutta method and the slug displacement and velocity are investigated under various influencing parameters. Keywords: Mathematical Modelling, Pulsating Heat Pipe (PHP), Slug Flow. 1. INTRODUCTION Heat flux levels continue to increase because of rapid increase in chip and power density along with continuous miniaturisation of modern electronic devices. Thermal management of such Micro electronics systems is becoming a challenge of the day and caught attention of researchers to develop efficient cooling systems. The Pulsating (or) Oscillating Heat Pipe is a passive two phase heat transfer device developed by Akachi [1, 2]. It is simple in structure with a coil of capillary dimensions filled with certain working fluid in it under evacuating conditions and extended from the heat source to sink. Unlike a conventional heat pipe, PHP does not contain the wick structure to return the condensate back to the evaporator section. Instead, PHP works on the principal of fluid pressure oscillations that are created by means of differential pressure across the vapour plugs from evaporator to condenser and back. The vapour formed at the evaporator pushed towards the condenser in the form of discrete vapour bubbles amidst pockets of fluids. The vapour gets condensed at the condenser releasing the latent heat of vaporization and returns to the evaporator to complete the cycle. The thermal performance of an actual PHP depends upon the temperature gradient prevails between the evaporator and condenser section. Various influencing parameters[3] that are directly or indirectly affect the pulsating flow in a Closed Loop Pulsating Heat Pipe are listed below: 1.1 Design/Geometrical parameters • Tube diameter and material • Orientation of PHP • Number of turns • Length of evaporator and condenser section • Bend radius IJMET © I A E M E
  • 2. Proceedings of the 2nd International Conference on Current Trends in Engineering and Management ICCTEM -2014 17 – 19, July 2014, Mysore, Karnataka, India 272 1.2 Operating parameters • Fill ratio • Heat input • Working fluid • Dry out condition Out of all, the diameter place a vital role in deciding whether or not the capillary flow exists inside of PHP. If the diameter of a PHP is less than its critical diameter, capillary flow exists otherwise, flow gets stratified. The critical diameter [4] is the maximum inner diameter causing the capillary flow and is defined as Dcrit (1) A Pulsating Heat Pipe system looks simple, However understanding of its physics related to various processes such as Thermo-Hydro dynamics, Two phase flow capillary actions, Phase change etc. is relatively complex. Therefore many challenging issues remain modelled unsatisfactorily. The understanding of physical phenomena occurring in a PHP is explained better from the experimental results. Quite a few attempts have been presented in the literature to model a PHP system with various degrees of approximation and success. Shafiietal. [5] presented a multi plug model for heat transfer estimation both for CEPHP and the CLPHP. In their model the total number vapour plugs were decreased to total number of heating sections during simulation. Zhang and Faghri[6] proposed a multi plug model for Vertical CEPHP and studied the effect of number of turns on the fluid oscillation frequency. Jang-Soo kim et al[7] developed a theoretical model based on a separated flow model with two liquid slugs and three vapour plugs and investigated the effect of diameter surface tension and fill ratio on the performances of the PHP. Khandekar and Groll [8]proposed lumped parametric model for a single closed loop PHP. Xin-She Yang et al[9] devised a mathematical model to make the predictions regarding the start-up characteristics. In almost all the numerical studies the Thermo-Hydro Dynamic system in PHP is considered analogous to forced damped vibration system. In some cases an attempt of applying the mass, momentum and energy equations to a control volume of PHP has been done to obtain the mathematical model. But the experimental results have not been able to match with mathematical models developed. A comprehensive mathematical model which could be used in the design of PHP has eluded researches till now. In all the above works pressure difference in evaporator and condenser is considered as driving force while the heat transfer in PHP is studied. Whereas a mathematical model based on the temperature difference between evaporator and condenser was proposed by Ma et.al [10] in order to deal with the pulsating behaviour of the fluid in a PHP. The authors relate the pressure difference between evaporator and condenser with the temperature difference using Clasius- Clapeyron's equation. The model was solved using Laplace Transforms and the slug displacements were obtained at different operating parameters. The flow characteristics were derived for the PHP in the saturation region. 2. MATHEMATICAL MODEL In the present work, parametric investigation on the flow characteristics of a single closed loop PHP has been carried out through a numerical study. The Internal flow patterns in a PHP are function of the applied heat flux. Since slug flow is the primary flow pattern in PHPs, most of the ongoing research works on modelling have focused on slug flow. The present work adopts the mathematical model proposed by Ma et.al to study the slug flow characteristics of PHP. The governing differential equations have been derived from the physical model shown in figure.1 Fig. 1: Schematic Diagram of PHP Considered For Analysis
  • 3. Proceedings of the 2nd International Conference on Current Trends in Engineering and Management ICCTEM -2014 17 – 19, July 2014, Mysore, Karnataka, India D − D T T max min t = d w dx A + l l v v v g dx A 273 The characteristic length of PHP consists of the length of evaporator section Le, adiabatic section La and condenser section Lc. Hence, e a c L = L + L + L (2) As the fluid flows in a PHP, the fluid gets evaporated in the evaporator and condensed in the condenser. This results in the volume expansion and contraction of the bubbles. This causes an oscillating motion which affects the saturation temperature in the evaporator and condenser section. If the maximum and minimum temperature difference between the evaporator and condenser section are Tmax and Tmin respectively, then the temperature difference between the evaporator and condenser section will vary between Tmax and Tmin and is given by max min DT − DT 2 .Considering the oscillating nature of PHP and system oscillation frequency as , the thermal driving potential can be written as [1 cos( )] D − D T T max min t T + w 2 D = (3) The pressure difference between evaporator and condenser can be related to the thermal driving potential using Clausius- Clapeyron's equation as. fg e T e h p T r D = D (4) Hence the driving force causing the pulsating motion in a PHP is expressed as [1 cos( )] 2 Ah fg e T F e r + (5) This driving force overcomes the (i) viscous force which arises due to the interaction between liquid/vapour and the pipe walls (ii) force due to vapour pressure which arise due to volume contraction and expansion of bubbles and (iii) force due to inertia (iv) capillary force due to meandering tube diameter. From Newton’s law, the governing equation for fluid flow in a PHP is [ ( )] L L d x
  • 4. 2 2 [1 cos( )] D −D 2 2 cos cos 2 ( ) 32 max min t T T Ah fg v T R A x N A R T L dt D dt L L A e A R v l l v v w r μ μ r s q q r r + = − + + + + + (6) The inertia force, the viscous force and the force due to vapour pressure in the above equation are given by d x 2 2 ( ) dt F L L A i l l v v = r + r (7) dt + L L
  • 5. F = 32 l l v v vi D 2 μ μ (8) x A R T v g L F v vp r = (9)
  • 6. Proceedings of the 2nd International Conference on Current Trends in Engineering and Management ICCTEM -2014 17 – 19, July 2014, Mysore, Karnataka, India 2s − cosqA + cosqR A 274 Fcap= N [ ( )] R (10) The governing equation (6) for fluid flow in a PHP is similar to the governing equation of forced damped mechanical vibration with the following initial conditions: dx x = 0And = 0 dt at t = 0 In the present study to solve both slug displacement and slug velocity Embedded Runge-Kutta formula as given in the MAT LAB with the nomenclature ODE 45[11] is used. 3. RESULTS AND DISCUSSION Ma et.al work was limited only to study the effect of parameters on the displacement. Thus the first step in the present study is to verify the patterns of present results with Ma et.al work. The refrigerants R12, R22, R123 and R134a are used as the working fluids throughout the study. The slug velocity has been obtained from the solution of the governing differential equations. 3.1 Parametric Studies on Displacement 3.1.1. Effect of working fluid Fig. 2 Effect of Working Fluid on Displacement (L = 304.8 mm, T = 300C, D = 1.65 mm, = 50%, T = 5K) The variation of displacement with respect to time for R22, R123 and R134a with diameter of 1.65 mm, fill ratio of 50% and operating temperature of 300C is shown in Fig. 2. It is clear from the figure that the frequency of oscillation and amplitude are more in case of R22 compared to R123 and R134a. The system takes more time to reach the steady state in case of R22. 3.1.2 Effect of fill ratio Fig. 3 Effect Of Fill Ratio On Displacement (R123, L = 304.8 mm, T = 300C, D = 1.65 mm, T = 5K)
  • 7. Proceedings of the 2nd International Conference on Current Trends in Engineering and Management ICCTEM -2014 17 – 19, July 2014, Mysore, Karnataka, India The variation of fill ratio has significant effect on the performance of PHP. Fill ratio is basically defined as [12] 275 f = = Volume of Liquid TotalVolume 2 D Ll 2 D L p 4 p 4 Ll = L The heat pipe works as true pulsating device in the range of 20-80% fill ratio [13]. Figure 3 shows the comparison of fluid displacements with respect to the time for fill ratios of 50%, 60% and 70% with R123 as the working fluid at diameter of 1.65mm, operating temperature of 300C and T = 5K. It can be seen from Fig. 3 that the time to reach the steady state increases with decrease in fill ratio. The amplitude of displacement is inversely proportional to the fill ratio. 3.1.3 Effect of diameter Fig. 4 Effect of Diameter on Displacement (R123, L = 304.8 mm, T = 300C, D = 1.65 mm, = 50%, T = 5K) The variation of displacement with respect to time for different diameters with R123 as the working fluid with fill ratio of 50% at operating temperature of 300C and T = 5K is shown in Fig. 4. It is reported in the literature that the maximum diameter that can hold a vapour bubble in a PHP tube is 2.5 mm [5]. In the present study, three diameters of 1.14 mm, 1.65 mm and 2.16 mm are considered. It can be observed from Fig. 4 that the amplitude of displacement is directly proportional to the diameter. The frequency of oscillation remains same for all the diameters studied. With the increase in diameter, The system takes more time to reach the steady state. 3.1.4 Effect of operating temperature Fig. 5 Effect of Operating Temperature on Displacement (R123, L = 304.8 mm, T = 300C, D = 1.65 mm, = 50%, T = 5K) The operating temperature has a significant effect on the fluid flow characteristics of a PHP. A change in the operating temperature results in considerable change in the energy levels of the fluid. Fig. 5 shows the variation of displacement as a function of time at different operating temperatures for R123 with diameter of 1.65 mm and fill ratio of
  • 8. Proceedings of the 2nd International Conference on Current Trends in Engineering and Management ICCTEM -2014 17 – 19, July 2014, Mysore, Karnataka, India 50%. With increase in the operating temperature an increase in the amplitude of displacements can be observed. It is also seen that with increase in the operating temperature the frequency of oscillation also increases. 276 3.2 Parametric Studies on Slug Velocity 3.2.1 Effect of fill ratio Fig. 6 Effect of Fill Ratio on Slug Velocity (R123, L = 304.8 mm, T = 300C, D = 1.65 mm, = 50%, T = 5K) Fig. 6 shows the variation of root mean square values of velocity of the slug with respect to time for different fill ratio with R123 as the working fluid at diameter of 1.65 mm and operating temperature of 300C. Considering the pulsating nature of fluid flow in a PHP, the root mean square values of velocity are evaluated for each cycle and plotted with respect to time. The momentum of the fluid is less in the initial time steps resulting in lower slug velocity. The slug velocity increases with increase in time and reaches saturation at elapsed time as the fluid gains momentum as shown in Fig. 6. The variation of fill ratio shows a significant effect on the performance of PHP. In the present study, the fill ratio is varied in the range of 50% to 70%. It is observed from Fig. 6 that due to the prevalence of more fluid displacement at lower fill ratios consequently higher slug velocities are observed at lower fill ratios. 3.2.2 Effect of diameter Fig. 7: Effect of Diameter on Slug Velocity (R123, L = 304.8mm, T = 300C, D = 1.65 mm, = 50%, T = 5K) The variation of slug velocity with respect to time for different diameters with R123 as the working fluid with fill ratio of 50% at operating temperature of 300C is shown in Fig. 7. Due to inertia, the velocity of the slug remains almost same at all diameters in the initial time steps. But with the increase in the momentum of the fluid, the velocity of the slug shows an increasing trend with an increase in diameter. Due to the reduction in viscous force the resistance to the fluid flow decreases with increase in diameter as seen from equation (6). Hence, higher slug velocities are observed at higher diameter. It is also seen that larger time has been taken place to attain the steady state by the system at higher diameter.
  • 9. Proceedings of the 2nd International Conference on Current Trends in Engineering and Management ICCTEM -2014 17 – 19, July 2014, Mysore, Karnataka, India 277 3.2.3 Effect of operating temperature Fig. 8: Effect of Operating Temperature on Slug Velocity (R123, L = 304.8 mm, T = 300C, D = 1.65 mm, = 50%, T = 5K) Fig. 8 shows the variation of velocity of the slug as a function of time at different operating temperatures for R123 with diameter of 1.65 mm and fill ratio of 50%. The thermal energy available for the momentum of the working fluid is directly proportional to operating temperature. This results in higher slug velocity at higher operating temperature. It is also seen that the momentum of the fluid is very less at 100C and 200C as the displacement of the fluid is less due to lower thermal energy. Hence it is advisable to operate PHP at higher operating temperatures. 3.2.4 Effect of working fluid Fig. 9: Effect of Working Fluid on Slug Velocity (R123, L = 304.8 mm, T = 300C, D = 1.65 mm, = 50%, T = 5K) The variation of RMS slug velocity with respect to time for different working fluids with diameter of 1.65 mm, fill ratio of 50% and operating temperature of 300C is shown in Fig. 9. It is observed that the magnitude of slug velocities is optimum for R32 compared to R22, R134a and R123. Higher values of slug velocities for R32 can be attributed to its lower value of latent heat. 3.2.5 Effect of temperature difference Fig. 10: Effect of Temperature Difference on Slug Velocity (R123, L = 304.8 mm, T = 300C, D = 1.65 mm, = 50%)
  • 10. Proceedings of the 2nd International Conference on Current Trends in Engineering and Management ICCTEM -2014 17 – 19, July 2014, Mysore, Karnataka, India 278 In the present study, the temperature difference between the evaporator and condenser is taken as the driving force for the fluid motion. A variation in this value of temperature difference results in a change in the momentum transport and heat transport values. Fig. 10 shows the effect of this temperature difference between evaporator and condenser on the slug velocity for R123 at fill ratio of 50%, diameter of 1.65mm and operating temperature of 300C. It is clear from Fig. 10 that the slug velocities is directly proportional to the temperature difference. As the energy level increases at higher temperature difference, it results in better momentum and hence better heat transport. Thus it is desirable to operate the PHP with higher temperature difference between the evaporator and condenser. 3.2.6 Influence of forces on pulsating flow Fig. 11 Influence of forces on pulsating Flow 4. CONCLUSIONS The following conclusions have been made from the numerical study • The pulsating flow characteristics in a PHP are analysed by the present study. • Higher slug velocities are associated with lower fill ratio, higher diameter, higher operating temperature and higher temperature difference between evaporator and condenser. • Higher values of slug velocities are observed in case of R123. This shows that R123 exhibits better fluid flow characteristics of PHP compared to other refrigerants. • The effect of capillary forces found to be significant at lower diameter, lower operating temperature, higher fill ratio and lower temperature difference between evaporator and condenser. • It has been observed that the inertia force is a predominant opposing force compared to other forces. REFERENCES 1. H Akachi,“Structure of a Heat Pipe.U.S patent 4921041(1990). 2. H Akachi,“Structure of micro heat pipe. U.S patent 5490558(1993). 3. S.Y Nagvase , P.RPachghare, Parameters affecting the functioningof closed loopPulsating heat pipe-a review Vol 2(1), 2013, pp. 35-39 4. Piyanun Charoensawan, P. Khandekar, S. Groll, M and Terdtoon, P Closed loop pulsating heat pipes, Part- A: Parametric experimental investigations, Applied Thermal Engineering”, Vol. 23 No.16, 2013, pp. 2009-2020. 5. M. B. Shafi, A.Faghri,Y. Zhang Thermal modelling of unlooped and looped pulsating Heat pipes, ASME J. Heat Trans. Vol. 123, 2001, pp. 1159-1172. 6. Y. Zhang, A.Faghri Oscillatory flow in pulsating heat pipes with arbitrary numbers ofturns, J. Thermophys. Heat Transp. Vol. 17(3), 2003, pp. 340-347. 7. Jong-Soo Kim, Yong-Bin-Im, Ngoc Hung BuiNumerical analysis of pulsating heat pipe based on separated flow model, Journal of Mechanical Science and Technology,Vol. 19(9), 2005, pp. 1790-1800 8. S. Khandekar and M. Groll Road map to realistic modeling of closed loop pulsating heat pipes, In: Proc. of the 9th International Heat Pipe Symposium, Kuala Lumpur, Malaysia (2008). 9. Xin-She Yang, Tao Luan Modeling of a pulsating heat pipe and start-upAsymptotic, Procedia Computer Science 9, (2012) pp. 784-791.
  • 11. Proceedings of the 2nd International Conference on Current Trends in Engineering and Management ICCTEM -2014 17 – 19, July 2014, Mysore, Karnataka, India 279 10. H.B Ma, MaHanlon, C. L. Chen An investigation of Oscillating motions in a miniature pulsating heat pipe,Micro fluid Nanofluid, Vol. 2, 2006, pp. 171-179. 11. RyuichiAshino, Michihiro Nagase, Remi Vaillancourt Behind and Beyond the MAT LAB ODE suite, Expanded version of lecture given at Ritsumeikin University, Kusatsu, Shiga, Japan, 2000, pp. 525-8577. 12. A. FaghriHeat pipe Science and Technology, TaylorFrancis, Washington, 1995. 13. S. Khandekar Thermo Hydrodynamics of Pulsating Heat Pipes, PhD Dissertation, University of Stuttgart, Germany, 2004.