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TWO PHASE FLOW BOILING IN SMALL
CHANNELS
Presented by :- Ashutosh kushwaha
CONTENTS
 Introduction
 Classification
 Pool Boiling
 Boiling Curve
 Correlations and explanation
 Flow boiling
 Different correlations and parameters
 Annular Flow model
 Conclusion
INTRODUCTION
 Its applications
 Micro-channels heat sink
 How high htc can be obtained in micro-channels
 Drawbacks
CLASSIFICATION OF BOILING
 Boiling:- Sudden vaporization of liquid at solid-liquid interface at its
boiling point (the temperature at which vapor pressure of liquid is equal
to external pressure).
 Classification based on the bulk temperature
 Subcooled boiling
 Saturated boiling
 Further classification based on the motion
 Pool boiling
 Flow boiling
CONTD.
 Classification based on bulk temperature helps in better understanding
of transition film boiling and film boiling in pool boiling
POOL BOILING
 Boiling of stationary fluid or motionless fluid, any
motion in fluid is due to convection.
E.g. Domestically boiling of water on electrical heater
CONTD.
 Introduction to boiling curve
 Variation in boiling curve when heat flux or
temperature of heating surface is varied independently
CONTD.
 Different regimes
 Natural convection
 Nucleate boiling
 Transition film boiling
 Stable film boiling
 Parameters like
 Critical heat flux
 Burnout point
 leiden frost point
 Inflection point
CORRELATIONS
 An equation was proposed by Rohsenow for heat flux in nucleate pool
boiling.
 Here (l) denotes liquid property which has to be calculated at saturation
temperature and (v) denotes vapor properties which has to be mean vapor
temperature.
 The constant values like Csf and n can be seen from table.
 Another correlation for calculating heat transfer coefficient was proposed by
Mostinski
 high turbulence leads to high heat transfer.
 Applications of nucleate boiling:-
3
)(Pr
2/1
)(









 
 n
s
lvsf
eplvl
vl
LC
Tcg
Lq



CmWTPh ecb  /)(P)()(00341.0 566.0
r
33.23.2
CONTD.
 Critical heat flux or Burnout point
A simple correlation for calculating max. heat flux by Lienhard
 Heat transfer coefficient at stable film boiling is calculated by
At high surface temperatures (typically above 300°C), heat transfer across the vapor film by
radiation becomes significant and needs to be considered.
4/1
)(
149.0 2
max





 

v
vl
vv
g
Lq



CONTD.
 Zuber derived the following expression for the minimum heat flux (at
Leiden frost point) for a large horizontal plate.
FLOW BOILING
 Boiling in which fluid motion is
induced due to convection as
well as due to external sources
like pump.
E.g. boiling in small channels
 May be External flow boiling
or Internal flow boiling.
 In External flow boiling higher
the velocity, the higher the
nucleate boiling heat flux
and the critical heat flux.
CONDT.
 Internal flow boiling,
commonly referred to as
two-phase flow.
 no free surface for the vapor
to escape
 Both the liquid and the vapor
are forced to flow together.
 Boiling in two phase flow also
consist many regimes
 Here the heat transfer depends
on the quality.
CONTD.
 Nucleate boiling region
 Heat transfer coefficient is dependent on heat flux
 Less sensitive on mass velocity and quality
 Forced convection region
 Majorly dependent in mass velocity and quality
 Fairly independent on heat flux
 Annular flow region is of greater interest.
 Early transition to annular region from nucleate boiling is observed in
case of water taking as a test fluid nor refrigerants
 High surface tension leads to forms big bubbles
CORRELATIONS
 Many empirical correlations that were developed for macro channels were
applied in microchannels heat transfer correlations
 These correlations results showed large variation from
experimental results
CONTD.
 The other five correlations developed for mini/micro channels
showed satisfactory results but still not appreciable results
 Hence there was need to propose different models for precise
prediction of htc.
 Annular Flow model
ANNULAR FLOW MODEL
 Assumptions
 Primary parameters
 Mass flow rate
 Liquid film thickness
 Pressure gradient
 Interfacial stress
 Model construction
 Mass conservation
 Momentum conservation in liquid film
 Momentum conservation in vapor film
 Interfacial shear stress
 Solution procedure
RESULTS
 Comparison of experimental results and
model results
CONCLUSION
 The new model correctly captures the unique overall trend of heat
transfer coefficient with increasing vapor quality in regions of micro-
channels.
 Mean while the MAE(Maximum Absolute Error ) is very low it is near
to
13.3% which clearly agrees the better results obtained from this
annular flow model as compared to the 11 empirical correlations.
THANK YOU

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Boiling heat transfer

  • 1. TWO PHASE FLOW BOILING IN SMALL CHANNELS Presented by :- Ashutosh kushwaha
  • 2. CONTENTS  Introduction  Classification  Pool Boiling  Boiling Curve  Correlations and explanation  Flow boiling  Different correlations and parameters  Annular Flow model  Conclusion
  • 3. INTRODUCTION  Its applications  Micro-channels heat sink  How high htc can be obtained in micro-channels  Drawbacks
  • 4. CLASSIFICATION OF BOILING  Boiling:- Sudden vaporization of liquid at solid-liquid interface at its boiling point (the temperature at which vapor pressure of liquid is equal to external pressure).  Classification based on the bulk temperature  Subcooled boiling  Saturated boiling  Further classification based on the motion  Pool boiling  Flow boiling
  • 5. CONTD.  Classification based on bulk temperature helps in better understanding of transition film boiling and film boiling in pool boiling
  • 6. POOL BOILING  Boiling of stationary fluid or motionless fluid, any motion in fluid is due to convection. E.g. Domestically boiling of water on electrical heater
  • 7. CONTD.  Introduction to boiling curve  Variation in boiling curve when heat flux or temperature of heating surface is varied independently
  • 8. CONTD.  Different regimes  Natural convection  Nucleate boiling  Transition film boiling  Stable film boiling  Parameters like  Critical heat flux  Burnout point  leiden frost point  Inflection point
  • 9.
  • 10.
  • 11. CORRELATIONS  An equation was proposed by Rohsenow for heat flux in nucleate pool boiling.  Here (l) denotes liquid property which has to be calculated at saturation temperature and (v) denotes vapor properties which has to be mean vapor temperature.  The constant values like Csf and n can be seen from table.  Another correlation for calculating heat transfer coefficient was proposed by Mostinski  high turbulence leads to high heat transfer.  Applications of nucleate boiling:- 3 )(Pr 2/1 )(             n s lvsf eplvl vl LC Tcg Lq    CmWTPh ecb  /)(P)()(00341.0 566.0 r 33.23.2
  • 12. CONTD.  Critical heat flux or Burnout point A simple correlation for calculating max. heat flux by Lienhard  Heat transfer coefficient at stable film boiling is calculated by At high surface temperatures (typically above 300°C), heat transfer across the vapor film by radiation becomes significant and needs to be considered. 4/1 )( 149.0 2 max         v vl vv g Lq   
  • 13. CONTD.  Zuber derived the following expression for the minimum heat flux (at Leiden frost point) for a large horizontal plate.
  • 14. FLOW BOILING  Boiling in which fluid motion is induced due to convection as well as due to external sources like pump. E.g. boiling in small channels  May be External flow boiling or Internal flow boiling.  In External flow boiling higher the velocity, the higher the nucleate boiling heat flux and the critical heat flux.
  • 15. CONDT.  Internal flow boiling, commonly referred to as two-phase flow.  no free surface for the vapor to escape  Both the liquid and the vapor are forced to flow together.  Boiling in two phase flow also consist many regimes  Here the heat transfer depends on the quality.
  • 16. CONTD.  Nucleate boiling region  Heat transfer coefficient is dependent on heat flux  Less sensitive on mass velocity and quality  Forced convection region  Majorly dependent in mass velocity and quality  Fairly independent on heat flux  Annular flow region is of greater interest.  Early transition to annular region from nucleate boiling is observed in case of water taking as a test fluid nor refrigerants  High surface tension leads to forms big bubbles
  • 17. CORRELATIONS  Many empirical correlations that were developed for macro channels were applied in microchannels heat transfer correlations  These correlations results showed large variation from experimental results
  • 18. CONTD.  The other five correlations developed for mini/micro channels showed satisfactory results but still not appreciable results  Hence there was need to propose different models for precise prediction of htc.  Annular Flow model
  • 19. ANNULAR FLOW MODEL  Assumptions  Primary parameters  Mass flow rate  Liquid film thickness  Pressure gradient  Interfacial stress  Model construction  Mass conservation  Momentum conservation in liquid film  Momentum conservation in vapor film  Interfacial shear stress  Solution procedure
  • 20. RESULTS  Comparison of experimental results and model results
  • 21. CONCLUSION  The new model correctly captures the unique overall trend of heat transfer coefficient with increasing vapor quality in regions of micro- channels.  Mean while the MAE(Maximum Absolute Error ) is very low it is near to 13.3% which clearly agrees the better results obtained from this annular flow model as compared to the 11 empirical correlations.