COMPLETE SOLUTIONS IN THE THEORY OF ELASTIC MATERIALS WITH VOIDS

DOI10.1093/qjmam/40.3.401zbMath0618.73016OpenAlexW1985623950MaRDI QIDQ3754954

D. S. Chandrasekharaiah

Publication date: 1987

Published in: The Quarterly Journal of Mechanics and Applied Mathematics (Search for Journal in Brave)

Full work available at URL: https://semanticscholar.org/paper/059da4ea8f10bacdd8af878842b71e8edb961e06

zbMATH Keywords

distribution of vacuous poresBoussinesq-Papkovitch-NeuberCauchy-Kovalevski-Somigliana solutionsGreen-Lamélinear theory of homogeneous and isotropic elastic materialsThree complete solutionsuncoupled versions of the field equations

Mathematics Subject Classification ID

Partial differential equations of mathematical physics and other areas of application (35Q99) Elastic materials (74B99)

Related Items (12)

Explicit solution of elastostatic boundary value problems for the elastic circle with voids ⋮ Naghdi-Hsu type solution in elastodynamics ⋮ Some boundary value problems for a micropolar porous elastic body ⋮ On the representation of solutions for the theory of generalized thermoelasticity with three phase-lags ⋮ On deformation of porous plates ⋮ Dynamic problems for elastic bodies with double voids ⋮ Modeling the effect of magnetic field on wave propagation in ferrofluids and elastic bodies with void fraction ⋮ Galerkin-type solution for the Moore-Gibson-Thompson thermoelasticity theory ⋮ On the representations of solutions in the theory of generalized thermoelastic diffusion ⋮ Galerkin-type solution for the theory of strain and temperature rate-dependent thermoelasticity ⋮ On the steady vibrations of elastic materials with voids ⋮ Unified complete solutions for the theories of thermoelasticity and poroelasticity

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