Genetic algorithm-based method for determination of temperature-dependent thermophysical properties

International Journal of Thermophysics

Volumn 30, Issue 6, 2009, Pages 1975-1991

  Czél, Balázs ^a   Gróf, Gyula ^a  

^a BUDAPEST UNIVERSITY OF TECHNOLOGY AND ECONOMICS   (Hungary)

Author keywords

Finite difference method; Genetic algorithm; Inverse heat conduction; Thermal conductivity; Volumetric heat capacity

Indexed keywords

COOLING DOWN PROCESS; EFFECTIVE TOOL; ELEMENTARY STEPS; EVALUATION METHOD; GLOBAL OPTIMUM; ILL POSED; INFINITE CYLINDERS; INVERSE HEAT CONDUCTION; INVERSE HEAT CONDUCTION PROBLEM; INVERSE SOLUTION; MATERIAL PROPERTY; MEASUREMENT DATA; NOISY DATA; REAL MEASUREMENTS; SIMULTANEOUS DETERMINATIONS; TEMPERATURE DEPENDENT; TEMPERATURE-DEPENDENT THERMAL CONDUCTIVITY; TEST CASE; THERMO-PHYSICAL PROPERTY; TRANSIENT TEMPERATURE; TWO-POINT; VOLUMETRIC HEAT CAPACITY;

FINITE DIFFERENCE METHOD; GENETIC ALGORITHMS; HEAT CONDUCTION; SPECIFIC HEAT; TEMPERATURE MEASUREMENT; THERMAL CONDUCTIVITY; THERMOANALYSIS; THREE TERM CONTROL SYSTEMS;

INVERSE PROBLEMS;

EID: 74249112398     PISSN: 0195928X     EISSN: None     Source Type: Journal    
DOI: 10.1007/s10765-009-0669-0     Document Type: Article

References (21)

1. Beck J.V., Blackwell B., St. Clair C.R.: Inverse Heat Conduction: Ill-Posed Problems. Wiley, New York (1985)
2. Ozisik M.N., Orlande H.R.B.: Inverse Heat Transfer: Fundamentals and Applications. Taylor & Francis, New York (2000)
3. C. Yang 2003 J. Thermophys. Heat Transfer 17 389 10.2514/2.6780
4. J. Zmywaczyk 2006 Arch. Thermodyn. 27 1
5. E.P. Del Barrio 2003 Inverse Probl. Eng. 11 515 10.1080/ 1068276031000114884 (Pubitemid 37403103)
6. M. Pohanka, K.A Woodbury, J. Woolley, in Proceedings IMECE 2002 International Mechanical Engineering Congress and Exposition, New Orleans (2002)
7. L.D. Chiwiacowsky H.F. Campos Velho 2003 Inverse Probl. Eng. 11 471 10.1080/1068276031000098027 (Pubitemid 37403101)
8. M. Raudensky J. Horsky J Krejsa 1995 Int. Commun. Heat Mass Transfer 22 661 10.1016/0735-1933(95)00052-Z
9. E.H. Shiguemori F.P. Harter H.F. Campos Velho J.D.S. da Silva 2002 Tend. Math. Apl. Comput. 3 189
10. J. Krejsa K.A. Woodbury J.D. Ratliff M. Raudensky 1999 Inverse Probl. Eng. 7 197 10.1080/174159799088027694
11. S. Deng Y. Hwang 2006 Int. J. Heat Mass Transfer 49 4732 1110.80002 10.1016/j.ijheatmasstransfer.2006.06.009 (Pubitemid 44740423)
12. Davis L.: Handbook of Genetic Algorithms. Van Nostrand Reinhold, New York (1991)
13. Mitchell M.: An Introduction to Genetic Algorithms. The MIT Press, Cambridge (1996)
14. M. Raudensky K.A. Woodbury J. Kral T. Brezina 1995 Numer. Heat Transfer B 28 293 10.1080/10407799508928835 1995NHTB...28..293R
15. K.A. Woodbury, in Proceedings 4th International Conference on Inverse Problems in Engineering. Angra dos Reis, Brazil (2002)
16. L.D. Chiwiacowsky, H.F. Campos Velho, A.J. Preto, S. Stephany, in Proceedings XXIV Iberian Latin-american Congress on Computational Methods in Engineering (CILAMCE-2003), Ouro Preto (MG), Brazil (2003)
17. S. Garcia, Experimental design optimization and thermophysical parameter estimation of composite materials using genetic algorithms, Ph.D. thesis (1999). http://scholar.lib.vt.edu/theses/available/etd-061899-095435/unrestricted/etd. pdf
18. J. Zmywaczyk 2007 Arch. Thermodyn. 28 89
19. R. Storn, K. Price, Differential evolution-a simple and efficient adaptive scheme for global optimization over continuous spaces, Technical Report TR-95-012, ICSI (1995). www.icsi.berkeley.edu/~storn/
20. Price K.V., Storn R.M., Lampinen J.A.: Differential evolution: a practical approach to global optimization. Springer, Berlin, Heidelberg (2005)
21. B. Czél, Gy. Gróf, in Proceedings CHT-08 ICHMT International Symposium on Advances in Computational Heat Transfer, Marrakech, Morocco (2008)