Application of the modified law of heat conduction and state equation to dynamical problems of thermoelasticity
Abstract
Fourier's law of heat conduction in the onedimensional case without heat source and the corresponding state equation are modified to account for the rapid propagation of thermodynamic phenomena, applying the approach of Szekeres (1980). The explicit linear case is treated analytically, and the implications for dynamic problems in thermoelasticity (such as those occurring in reactor technology, supersonic flight, spacecraft design, MHD generators, and highspeed internalcombustion engines) are discussed.
 Publication:

Periodica Polytechnica Mechanical Engineering
 Pub Date:
 1984
 Bibcode:
 1984PPME...28..163F
 Keywords:

 Boundary Value Problems;
 Conductive Heat Transfer;
 Equations Of State;
 Thermodynamics;
 Thermoelasticity;
 Hyperbolic Differential Equations;
 Linear Equations;
 Parabolic Differential Equations;
 Specific Heat;
 Temperature Dependence;
 Fluid Mechanics and Heat Transfer