On the representations of solutions in the theory of generalized thermoelastic diffusion

DOI10.1177/1081286511405310zbMath1291.74061OpenAlexW2055646420MaRDI QIDQ5167919

Santwana Mukhopadhyay, Shweta Kothari

Publication date: 2 July 2014

Published in: Mathematics and Mechanics of Solids (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1177/1081286511405310

zbMATH Keywords

generalized thermoelasticitythermoelastic diffusionsteady oscillationsGalerkin-type solutions

Mathematics Subject Classification ID

Classical linear elasticity (74B05) Thermal effects in solid mechanics (74F05) Explicit solutions of dynamical problems in solid mechanics (74H05)

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Boundary integral equation formulation for generalized thermoelastic diffusion -- analytical aspects ⋮ Refined dual-phase-lag Green–Naghdi models for thermoelastic diffusion in an infinite medium ⋮ On fundamental solution of Moore-Gibson-Thompson (MGT) thermoelasticity theory ⋮ A study of influence of diffusion inside a spherical shell under thermoelastic diffusion with relaxation times ⋮ Galerkin-type solution for the theory of strain and temperature rate-dependent thermoelasticity ⋮ Two-dimensional generalized thermoelastic diffusion in a half-space under axisymmetric distributions

Cites Work

• Unnamed Item
• The theory of generalized thermoelastic diffusion
• On the representation of solutions for the theory of generalized thermoelasticity with three phase-lags
• General theorems and fundamental solutions in the dynamical theory of mixtures
• A problem for an infinite elastic body with a spherical cavity in the theory of generalized thermoelastic diffusion
• A half-space problem in the theory of generalized thermoelastic diffusion
• A generalized thermoelastic diffusion problem for an infinitely long solid cylinder
• Reflection of SV waves from the free surface of an elastic solid in generalized thermoelastic diffusion
• On the representations of solutions in the theory of fluid-saturated porous media
• COMPLETE SOLUTIONS IN THE THEORY OF ELASTIC MATERIALS WITH VOIDS
• COMPLETE SOLUTIONS IN THE THEORY OF ELASTIC MATERIALS WITH VOIDS—II