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Thermally induced vibrations in a generalized thermoelastic medium with diffusion

机译:具有扩散的广义热弹性介质中的热诱导振动

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摘要

In this paper we are concerned with a study of the thermoelastic diffusion problem with thermal relaxation in a two-dimensional elastic medium. The bounding surface (isothermal or insulated) of the half-space is taken to be traction free and subjected to a uniformly distributed thermal shock. The fundamental equations of generalized thermoelasticity with diffusion with one relaxation parameter in an elastic medium are obtained as a vector-matrix differential equation form in the Laplace-Fourier transform domain, which is then solved by the eigenvalue approach. A numerical technique is employed to obtain the solution in the physical domain. A comparison is made between the results obtained in a thermoelastic medium with and without diffusion at two different times.
机译:在本文中,我们关注对二维弹性介质中具有热弛豫的热弹性扩散问题的研究。半空间的边界表面(等温或绝热)被视为无牵引力,并且受到均匀分布的热冲击。在Laplace-Fourier变换域中以矢量矩阵微分方程形式获得了在弹性介质中具有一个松弛参数的具有扩散的广义热弹性基本方程,然后通过特征值方法求解。采用数值技术来获得物理领域的解。比较在热弹性介质中在两个不同时间有无扩散的情况下获得的结果。

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