|
1. Shumakoy, N. V., “A method for the
experimental study of the process of
heating a solid body,” Soviet Physics-
Technical Physics (Translated by
Institute of Physics), Vol. 2, pp. 771, 1957.
2. Stolz, G. Tr., “Numerical solution to an
inverse problem of heat condition
for simple shapes,” ASME J. Heat Transfer,
Vol. 82, pp. 20-26, 1960.
3. Beck, J. V., “Calculation of surface heat
flux from an integral temperature
history,” ASME J. Heat Transfer, 62-HT-46,
1962.
4. Sparrow, E. M., Haji-Sheikh A. and Lundgern,
T. S. ,“The inverse problem in transient heat
conduction, “ J. Appl. Mech., Vol. 86e, pp.
369-375, 1964.
5. Beck, J. V., “Surface heat flux determination
using an integral method,” Nucl. Eng. Des.,
Vol. 7, pp. 170-178, 1968.
6. Beck, J. V., “Nonlinear estimation applied to
the nonlinear inverse heat conduction
problem,” Int. J. Heat Mass Transfer, Vol.
13, pp. 713-71, 1970.
7. Alifanov, O. M., “Solution of an inverse
problem of heat conduction by iteration
method,” J. of Eng. Phys., Vol. 26, No. 4,
pp. 471-476, 1974.
8. Beck, J. V., Litkouhi B., and St. Clair C. R.,
“Efficient sequential solution of nonlinear
inverse heat conduction problem,” Numer. Heat
Transfer, Vol. 5, pp.
275-286, 1982.
9. Alnajem, N. M., and Özisik, M. N., “A direct
analytical approach for solving linear inverse
heat conduction problems,” ASME J. Heat
Transfer, Vol. 107, pp. 700-703, 1985.
10. Scott, E. P., and Beck, J. V., “Analysis of
order of the sequential regulation solutions
of heat conduction problem,” ASME J. Heat
Transfer, Vol. 111, pp.218-224, 1989.
11. Beck, J. V., and Murio, D. A., “Combined
function specification regularization
procedure for solution of inverse heat
conduction problem,” AIAA J., Vol. 24, No.
180-185, 1986.
12. Huang, C. H., Özisik, M. N., “Inverse
problem of determining the unknown
wall heat flux in laminar flow through a
parallel plate duct,” Numer. Heat
Transfer, Part A, Vol. 21, pp. 55-70, 1992.
13. Huang, C. H., Özisik, M. N., “Inverse
problem of determining the unknown
strength of an internal plate heat source,”
J. Franklin Institute, Vol. 329, No. 4, pp.
751-764, 1992.
14. Arledge, R. G., and Haji-Sheikh, A., “A
iterative approach to the solution
of inverse heat conduction problem,” Numer.
Heat Transfer, Vol. 1, pp. 365-376, 1978.
15. Woo, K. W., and Chow, L. C., “Inverse heat
conduction by direct inverse laplace
transform,” Numer. Heat Transfer, Vol. 4,
pp. 499-504, 1981.
16. Raynaud, M., and Beck, J. V., “Methodology
for comparison of inverse heat conduction
methods,” ASME J. Heat Transfer, Vol. 110,
pp. 30-37, 1988.
17. Lin, S. P., and Chu H. S., “Thermal
uniformity of 12-in silicon wafer
during rapid thermal processing by inverse
heat transfer method,” IEEE Transaction on
Semiconductor Manufacturing, Vol. 13, No. 4,
pp. 448-456, November 2000.
18. Frank, I., “An application of least-squares
method to the solution of the inverse problem
of heat conduction,” J. Heat Transfer, 85C,
pp. 378-379, 1963.
19. Mulholland, G. P., Gupta B. P., and San
Martin R. L., “Inverse problem of
heat conduction in composite meadia,” ASME
Paper No. 75-WA/HT-83, 1975.
20. Deverall, L. I., And Channapragada R. S., “
An new integral equation for heat flux in
inverse heat conduction,” J. Heat Transfer,
88C, pp. 327-328, 1966.
21. Burggraf, O. R., “An exact solution of the
inverse problem in heat conduction theory and
applications,” ASME J. Heat Transfer, Vol.
84, pp. 373-382, 1964.
22. Yeung, W. K. and Lam, T. T., “ Second-order
finite difference approximation for inverse
determination of thermal conductivity,” Int.
J. Heat Mass Transfer, Vol. 39, No. 17, pp.
3685-3693, 1996.
23. Bass, B. R. and Ott, L. J., “ A finite
elment formulation of the two-dimensional
inverse heat conduction problem,” Adv.
Comput. Technol., Vol. 2, pp. 238-248, 1980.
24. Liu, Y. and Murio, D. A., “Numerical
experiments in 2-D IHCP on bounded domains
part I: the ‘interio’ cube problem,”
Computer Math. Appl, Vol. 31, No. 1, pp. 15-
32, 1996.
25. Chen, H. T., and Lin, J. Y., “Hybrid Laplace
transform technique for non-linear transient
thermal problems,” Int. J. Heat Mass
Transfer, Vol. 34, pp. 1301-1308, 1991.
26. Chen, H. T., and Lin, J. Y., “ Numerical
analysis for hyperbolic heat conduction,”
Int. J. Mass Transfer, Vol. 36, pp. 2891-
2898, 1993.
27. Chen, H. T., and Lin, J. Y., “Analysis of
two-dimensional hyperbolic heat conduction
problems,” Int. J. Heat Mass Transfer, Vol.
37, pp. 153-164, 1994.
28. 吳朝煌, ”逆向熱傳導問題之研究 - 熱傳導係數及
未知邊界溫度之預測,” 國立成功大學機械工程研究
所, 碩士論文, 1994.
29. H. T. Chen, S. M. Chang, “Application of the
hybrid method to inverse heat conduction
problems,” Int. J. Heat Mass Transfer, Vol.
33, pp. 621-628, 1990.
30. H. T. Chen, S. Y. Lin, L. C. Fang,
“Estimation of surface temperature in two-
dimensional inverse heat conduction
problems,” Int. J. Heat Mass Transfer, Vol.
44, pp. 1455-1463, 2001.
31. H. T. Chen, S. Y. Lin, L. C. Fang,
“Estimation of two-sided boundary conditions
for two-dimensional inverse heat conduction
problems,” Int. J. Heat Mass Transfer, Vol.
45, pp. 15-23, 2002.
32. H. T. Chen, X. Y. Wu, “Application of the
hybrid method to the estimation of surface
conductions from experimental data,” in:
Trends in Heat, Mass and Momentum Transfer,
India, 2003, submitted for publication.
33. H. T. Chen, X. Y. Wu, Y. S. Hsiao,
“Estimation of surface condition from the
theory of dynamic thermal stresses,” int. J.
Thermal Sciences, Vol. 43, pp. 95-104, 2004.
34. 張文奎,”散熱鰭片擴散熱阻之分析,” 國立清華大
學工程與系統科學研究所, 碩士論文, 2002.
35. 劉建佳,”Pentium 4散熱模組底板具凸起物之散熱性
能研究,” 國立台灣科技大學機械工程研究所, 碩士
論文, 2002.
36. S. Lee, ”Optimum Design and Selection of
Heat Sinks,” Proceedings of 11th IEEE Semi-
Term Symposium, pp. 48-54, 1995.
37. Honig, G., and Hirdes, U., “A method for the
numerical inversion of Laplace transforms,”
J. Comp. Appl. Math., Vol. 9, pp. 113-132,
1984.
|