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A two-dimensional problem for a fibre-reinforced anisotropic thermoelastic half-space with energy dissipation

机译:具有能量耗散的纤维增强各向异性热弹性半空间的二维问题

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The theory of thermoelasticity with energy dissipation is employed to study plane waves in a fibre-reinforced anisotropic thermoelastic half-space. We apply a thermal shock on the surface of the half-space which is taken to be traction free. The problem is solved numerically using a finite element method. Moreover, the numerical solutions of the non-dimensional governing partial differential equations of the problem are shown graphically. Comparisons are made with the results predicted by Green-Naghdi theory of the two types (GNU without energy dissipation) and (GNIII with energy dissipation). We found that the reinforcement has great effect on the distribution of field quantities. Results carried out in this paper can be used to design various fibre-reinforced anisotropic thermoelastic elements under thermal load to meet special engineering requirements.
机译:具有能量耗散的热弹性理论被用于研究纤维增强的各向异性热弹性半空间中的平面波。我们在半空间的表面施加热冲击,该热冲击被认为是无牵引力的。使用有限元方法以数字方式解决了该问题。此外,以图形方式显示了该问题的无量纲控制偏微分方程的数值解。与Green-Naghdi理论预测的两种类型(无能耗的GNU)和(有能耗的GNIII)预测的结果进行了比较。我们发现加固对场量的分布有很大的影响。本文的结果可用于设计各种纤维增强的各向异性热弹性元件,以满足特殊的工程要求。

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