A thermomechanical theory for a porous anisotropic elastic solid with inclusions (Q1057681)
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scientific article; zbMATH DE number 3898316
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | A thermomechanical theory for a porous anisotropic elastic solid with inclusions |
scientific article; zbMATH DE number 3898316 |
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A thermomechanical theory for a porous anisotropic elastic solid with inclusions (English)
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1984
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A mixture theory involving porous solids is constructed taking thermal effects into account. The constituent of primary interest is a porous hyperelastic anisotropic solid undergoing finite deformations. The pores are filled in part by a dissipative constituent, the rest of the space being vacuous. The theory is based on classical thermodynamics. Field equations are derived for a nonlinear nontrivial case involving a few material functions. If specialized, the more general three dimensional theory (involving dissipation and inclusions) reduces to \textit{W. Herrmann's} model [J. Appl. Phys. 40, 2490-2499 (1969)].
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mixture theory
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thermal effects
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porous hyperelastic anisotropic solid
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Field equations
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nonlinear nontrivial case
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\textit{W. Herrmann's} model
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