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Abstract <p>In the present work, closed form analytical solutions are obtained for the thermoelastic displacement and stress fields due to a steady point source of heat in an isotropic elastic half-space. With the help of thermoelastic displacement potential functions, the displacement and stress fields are determined in the context of steady-state linear uncoupled thermoelasticity. Using axisymmetric cylindrical coordinates, analytical expressions for the displacement and stress components are derived for two types of boundary conditions: (i) displacement free boundary; and (ii) stress free boundary. Further, variation of thermoelastic surface displacement and stress components with depth are also represented graphically for different values of Poisson’s ratio. It is noticed that Poisson’s ratio has a significant influence on the displacement and stress fields due to a steady point source of heat in an elastic half-space.</p>

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Axisymmetric Deformation Field of an Elastic Half-Space Induced by a Steady-State Point Source of Heat

  • 期刊论文

  • 发表日期：

    2025年6月1日

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  • Renu Muwal,
  • Kuldip Singh

摘要

Abstract

In the present work, closed form analytical solutions are obtained for the thermoelastic displacement and stress fields due to a steady point source of heat in an isotropic elastic half-space. With the help of thermoelastic displacement potential functions, the displacement and stress fields are determined in the context of steady-state linear uncoupled thermoelasticity. Using axisymmetric cylindrical coordinates, analytical expressions for the displacement and stress components are derived for two types of boundary conditions: (i) displacement free boundary; and (ii) stress free boundary. Further, variation of thermoelastic surface displacement and stress components with depth are also represented graphically for different values of Poisson’s ratio. It is noticed that Poisson’s ratio has a significant influence on the displacement and stress fields due to a steady point source of heat in an elastic half-space.