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An Investigation on a 2-D Problem of Mode-I Crack in Generalized Thermoelasticity

EasyChair Preprint no. 6830

16 pagesDate: October 10, 2021

Abstract

This paper is concerned with the dynamical problem of an infinite type-III which occurs a finite linear mode-I crack due to load inside the homogeneous and isotropic medium of thermoelastic space. The temperature distribution and stress leads to the crack in the boundary. The basic governing equation developed by Green and Naghdi have been solved by using integral transform and reduces to four dual integral equation by employing boundary conditions which is equivalent to Fredholm’s integral equation of first kind. For numerical solution inversion of Laplace transform has been used with the help of software Mathematica version 6.0. By taking particular cases of copper material, values of temperature, stress and displacement in the neighbourhood of crack are computed numerically and observed graphically.

Keyphrases: Dual integral equation, Mode I, Thermoelastic, Thermoelasticity of type-III

BibTeX entry
BibTeX does not have the right entry for preprints. This is a hack for producing the correct reference:
@Booklet{EasyChair:6830,
  author = {Naresh Kumar Sahu and Rajesh Prasad and Amitabh Gyan Ranjan},
  title = {An Investigation on a 2-D Problem of Mode-I Crack in Generalized Thermoelasticity},
  howpublished = {EasyChair Preprint no. 6830},

  year = {EasyChair, 2021}}
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