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Thermoelastic crack analysis in functionally graded materials and structures by a BEM

机译:通过BEM对功能梯度材料和结构进行热弹性裂纹分析

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In this paper, transient thermoelastic crack analysis in two-dimensional, isotropic, continuously non-homogeneous and linear elastic functionally graded materials subjected to a thermal shock is presented. The Laplace transform technique is used to eliminate the time dependence of the governing equations of the linear coupled thermoelasticity. Fundamental solutions for isotropic, homogeneous and linear elastic solids in the Laplace-transformed domain are applied to derive boundary-domain integral equations for the mechanical and thermal fields. The radial integration method is employed to transform the domain integrals into the boundary integrals. A collocation-based boundary element method is implemented for the spatial discretization of the boundary-domain integral equations. The time-dependent numerical solutions are obtained by using Stehfest's inversion algorithm. Numerical results are presented and discussed to show the influences of the material gradation, the thermo-mechanical coupling, the crack orientation and the thermal shock loading on the dynamic stress intensity factors.
机译:本文提出了在二维,各向同性,连续非均质和线性弹性功能梯度材料中经受热冲击的瞬态热弹性裂纹分析。拉普拉斯变换技术用于消除线性耦合热弹性控制方程的时间依赖性。应用拉普拉斯变换域中各向同性,均质和线性弹性固体的基本解,以导出机械场和热场的边界域积分方程。采用径向积分法将域积分转换为边界积分。实现了基于搭配的边界元方法,用于边界域积分方程的空间离散化。通过使用Stehfest的反演算法获得与时间有关的数值解。给出并讨论了数值结果,以显示材料级配,热力耦合,裂纹取向和热冲击载荷对动应力强度因子的影响。

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