Relativistic moving heat source

International Journal of Heat and Mass Transfer

Volumn 48, Issue 13, 2005, Pages 2741-2758

  Ali, Y M ^a   Zhang, L C ^a  

^a UNIVERSITY OF SYDNEY   (Australia)

Author keywords

Fundamental solution; Heat; Hyperbolic; Relativity

Indexed keywords

BOUNDARY CONDITIONS; FREQUENCIES; MATHEMATICAL MODELS; PROBLEM SOLVING; SPEED; TRANSIENTS;

HEAT PROPAGATION; MOVING HEAT SOURCES (MHS); RELATIVISTIC HEAT CONDUCTION (RHCE); SPATIAL DIMENSIONS;

HEAT CONDUCTION;

HEAT TRANSFER;

EID: 17644423151     PISSN: 00179310     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.ijheatmasstransfer.2005.02.004     Document Type: Article

References (15)

1. E.R.G. Eckert, and R.M. Drake Analysis of heat and mass transfer 1972 McGraw-Hill Kogakusha Tokyo
2. P.M. Morse, and H. Feshback Methods of theoretical physics 1953 McGraw-Hill New York
3. C.R. Cattaneo Sur une de l'équation de la chaleur éliminant le paradoxe d'une propagation instantanée Compte. Rend. 247 4 1958 431 433
4. P. Vernotte Les paradoxes de la theorie continue de l'équation de la chaleur Compte. Rend. 246 22 1958 3154 3155
5. A.H. Ali Statistical mechanical derivation of Cattaneo's heat flux law J. Thermophys. Heat Transfer 13 4 1999 544 546
6. M. Chester Second sound in solids Phys. Rev. 131 15 1963 2013 2015
7. C. Bai, and A.S. Lavine On hyperbolic heat conduction and the second law of thermodynamics J. Heat Transfer, Trans. ASME 117 2 1995 256 263
8. A. Barletta, and E. Zanchini Hyperbolic heat conduction and local equilibrium: a second law analysis Int. J. Heat Mass Transfer 40 5 1997 1007 1016
9. M.B. Rubin Hyperbolic heat conduction and the second law Int. J. Eng. Sci. 30 11 1992 1665 1676
10. Y.M. Ali, L.C. Zhang, Relativistic heat conduction, Int. J. Heat Mass Transfer, in press, doi:10.1016/j.ijheatmasstransfer.2005.02.003
11. L. Zhou, J. Shimizu, A. Muroya, and H. Eda Material removal mechanism beyond plastic wave propagation rate Precision Eng. 27 2 2003 109 116
12. N.S. Al-Huniti, M.A. Al-Nimr, and M. Naji Dynamic response of a rod due to a moving heat source under the hyperbolic heat conduction model J. Sound Vibrat. 242 4 2001 629 640
13. H.S. Carslaw, and J.C. Jaeger Conduction of heat in solids second ed. 1959 University Press Oxford
14. W. Magnus, and F. Oberhettinger Formulas and theorems for the functions of mathematical physics 1949 Chelsea Publishing New York
15. D.G. Duffy Green's functions with applications 2001 Chapman and Hall/CRC Boca Raton, FL