Two-dimensional generalized thermo-elastic problem for anisotropic half-space

Two-dimensional generalized thermo-elastic problem for anisotropic half-space

This paper concerns with the study of wave propagation in fibre reinforced anisotropic half space under the influence of temperature and hydrostatic initial stress. Lord-Shulman theory is applied to the heat conduction equation. The resulting equations are written in the form of vector matrix differ...

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Bibliographic Details
Main Authors: Debkumar Ghosh, Abhijit Lahiri, Ibrahim A. Abbas
Format: Article
Language:English
Published: JVE International 2017-06-01
Series:Mathematical Models in Engineering
Subjects:
eigenvalue
generalized thermoelasticity
normal mode
vector-matrix differential equation
Online Access:https://www.jvejournals.com/article/18236
Description
Summary:This paper concerns with the study of wave propagation in fibre reinforced anisotropic half space under the influence of temperature and hydrostatic initial stress. Lord-Shulman theory is applied to the heat conduction equation. The resulting equations are written in the form of vector matrix differential equation by using Normal Mode technique, finally which is solved by Eigen value approach.
ISSN:2351-5279
2424-4627

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