Classical coupled thermoelasticity in unbounded domains (Q911840)

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scientific article; zbMATH DE number 4143528
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Classical coupled thermoelasticity in unbounded domains
scientific article; zbMATH DE number 4143528

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    Classical coupled thermoelasticity in unbounded domains (English)
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    1989
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    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.
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    qualitative properties of regular solutions
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    work and energy theorem
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    Graffi's reciprocity relations
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    generalization of the Saint Venant principle
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