Classical coupled thermoelasticity in unbounded domains
Copyright policy )Classical coupled thermoelasticity in unbounded domains
Some qualitative properties of regular solutions of systems of classical coupled thermoelasticity in unbounded domains are established, the special features of the results consisting in: (1) a weak hypothesis with regard to the temperatur field at large distances, and (2) lack of a constraint of a similar kind with regard to the displacement field. Among others, the work and energy theorem and Graffi's reciprocity relations are proved, and a generalization of the Saint Venant principle is given.
Thermal effects in solid mechanics, Saint-Venant's principle, Graffi's reciprocity relations, generalization of the Saint Venant principle, qualitative properties of regular solutions, Thermodynamics in solid mechanics, work and energy theorem
Thermal effects in solid mechanics, Saint-Venant's principle, Graffi's reciprocity relations, generalization of the Saint Venant principle, qualitative properties of regular solutions, Thermodynamics in solid mechanics, work and energy theorem
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