A two-dimensional model is presented to predict the overall heat transfer capability for a sintered wick structure. The model considers the absence of bulk fluid at the top surface of the wick, heat conduction resistance through the wick, capillary limitation, and the onset of nucleate boiling. The numerical results show that thin film evaporation occurring only at the top surface of a wick plays an important role in the enhancement of evaporating heat transfer and depends on the thin film evaporation, the particle size, the porosity, and the wick structure thickness. By decreasing the average particle radius, the evaporation heat transfer coefficient can be enhanced. Additionally, there exists an optimum characteristic thickness for maximum heat removal. The maximum superheat allowable for thin film evaporation at the top surface of a wick is presented to be a function of the particle radius, wick porosity, wick structure thickness, and effective thermal conductivity. In order to verify the theoretical analysis, an experimental system was established, and a comparison with the theoretical prediction conducted. Results of the investigation will assist in optimizing the heat transfer performance of sintered porous media in heat pipes and better understanding of thin film evaporation.

1.
Busse
,
C. A.
, and
Stephan
,
P. C.
,
1993
, “
Analysis of the Heat Transfer Coefficient of Grooved Heat Pipe Evaporator Walls
,”
Int. J. Heat Mass Transf.
,
35
(
2
), pp.
383
391
.
2.
Wayner
,
P. C.
,
1994
, “
Thermal and Mechanical Effect in the Spreading of a Liquid Film Due to a Change in the Apparent Finite Contact Angle
,”
ASME J. Heat Transfer
,
117
(
4
), pp.
938
945
.
3.
Khrustalev
,
D.
, and
Faghri
,
A.
,
1995
, “
Heat Transfer During Evaporation on Capillary-Grooved Structures of Heat Pipes
,”
ASME J. Heat Transfer
,
117
(
3
), pp.
938
945
.
4.
Kobayashi
,
Y.
,
Ikeda
,
S.
, and
Iwasa
,
M.
,
1996
, “
Evaporative Heat Transfer at the Evaporative Section of A Grooved Heat Pipe
,”
J. Thermophys. Heat Transfer
,
10
(
1
), pp.
83
89
.
5.
Ma
,
H. B.
, and
Peterson
,
G. P.
,
1997
, “
Temperature Variation and Heat Transfer in Triangular Grooves with an Evaporating Film
,”
J. Thermophys. Heat Transfer
,
11
, pp.
90
97
.
6.
Hallinan, K. P., Allen, J. S., and Pratt, D. M., 1999, “Investigation the Relationship between Thin Film Dynamics and Evaporation at a Meniscus in a Capillary,” Proceedings of the 5th ASME/JSME Joint Thermal Engineering Conference, March 15–19, San Diego, CA.
7.
Thome, J. R., 1990, Enhanced Boiling Heat Transfer, Hemisphere Publishing Corporation, New York.
8.
Webb, R. L., 1994, Principles of Enhanced Heat Transfer, John Wiley & Sons, Inc, New York.
9.
Kaviany, M., 1995, Principles of Heat Transfer in Porous Media, Springer, New York.
10.
Bau
,
H. H.
, and
Torrance
,
K. E.
,
1982
, “
Boiling in Low-Permeability Porous Materials
,”
Int. J. Heat Mass Transf.
,
25
(
1
), pp.
45
55
.
11.
Liter
,
S. G.
, and
Kaviany
,
M.
,
2001
, “
Pool-Boiling CHF Enhancement by Modulated Porous-Layer Coating: Theory and Experiment
,”
Int. J. Heat Mass Transf.
,
44
, pp.
4287
4311
.
12.
Ma, H. B., and Peterson, G. P., 1997, “Experimental Investigation of the Thermal Capillary Limit of a Novel Micro Heat Pipe Design,” Proceedings of the 35th AIAA Aerospace Sciences Meeting, Reno, NV, Jan. 6–10.
13.
Ma, H. B., 2001, “Development of Highly Efficient Heat Pipe Cooling Devices,” Intel Project Report, Platform Architecture Lab JF2-54, Intel Corporation, Hillsboro, OR.
14.
Peterson, G. P., 1994, An Introduction to Heat Pipes, John Wiley and Sons, Inc., New York.
15.
Luikov, A. K., 1980, Heat and Mass Transfer, MIR Publishers, Moscow.
16.
Nield and Bejan, 1992, Convection in Porous Media, Springer-Verlag, New York.
17.
Hausner, H., and Mal, M. K., 1982, Handbook of Powder Metallurgy, Second Ed., Chemical Publishing Co, Inc., New York.
You do not currently have access to this content.