Non-fourier heat conduction modeling in a finite medium

International Journal of Thermophysics

Volumn 25, Issue 4, 2004, Pages 1261-1268

  Gembarovic, J ^a   Gembarovic Jr , J ^a  

^a TPRL Inc   (United States)

Author keywords

Non Fourier heat conduction; Numerical algorithm; Temperature distribution

Indexed keywords

FOURIER LAW; HEAT FLOW; NON-FOURIER HEAT CONDUCTION; NUMERICAL ALGORITHMS;

ALGORITHMS; BOUNDARY CONDITIONS; CRYSTAL STRUCTURE; DAMPING; ITERATIVE METHODS; MATHEMATICAL MODELS; MAXWELL EQUATIONS; PARTIAL DIFFERENTIAL EQUATIONS;

HEAT CONDUCTION;

EID: 4344571596     PISSN: 0195928X     EISSN: None     Source Type: Journal    
DOI: 10.1023/B:IJOT.0000038514.11849.c1     Document Type: Article

References (10)

1. H. S. Carslaw and J. C. Jaeger, Conduction of Heat in Solids, 2nd Ed. (Oxford University Press, London, 1959), p. 9.
2. C. C. Ackerman and R. A. Guyer, Ann. Phys. 50:128 (1968).
3. K. Mitra, S. Kumar, A. Vedaraz, and M. K. Moallemi, J. Heat Transfer, Trans. ASME 117:568 (1995).
4. Yun-Sheng Xu and Zheng-Yuan Guo, Int. J. Heat Mass Transfer 38:2919 (1995).
5. J. C. Maxwell, Philos. Trans. R. Soc. 157:49 (1876).
6. J. Vernotte, C. R. 246:3154 (1958).
7. C. Cattaneo, C. R. 247:431 (1958).
8. D. Y. Tzou, Macro- to Microscale Heat Transfer, The Lagging Behavior (Taylor and Francis, Washington, DC, 1997).
9. J. Gembarovic, M. Loffler, and J. Gembarovic Jr., Appl. Math. Modelling 28:173 (2004).
10. J. Gembarovic and V. Majernik, Int. J. Heat Mass Transfer 31:1073 (1987).