Abstract
The anisotropic theromechanical constitutive theory for a fluid-filled porous material with a solid/fluid outer boundary is constructed along the same lines as in the author’s previous work. The notion that a representative volume element may be considered as a superposition of the porous solid material and the porous fluid material is employed. The constitutive theory with a uniform temperature increase is constructed by use of superposition. The thermal effective stress laws for various kinematical quantities are obtained.
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