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Transient dynamic crack analysis in piecewise homogeneous, anisotropic and linear elastic composites by a spatial symmetric Galerkin-BEM

机译:分段均匀,各向异性和线性弹性复合材料的瞬态动态裂纹分析,采用空间对称Galerkin-BEM

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摘要

Transient elastodynamic analysis of two-dimensional, piecewise homogeneous, anisotropic and linear elastic solids containing interior and interface cracks is presented in this paper. To solve the initial boundary value problem, a spatial symmetric time-domain boundary element method is developed. Stationary cracks subjected to impact loading conditions are considered. Elastodynamic fundamental solutions for homogenous, anisotropic and linear elastic solids are implemented. The piecewise homogeneous, anisotropic and linear elastic solids are modeled by the multi-domain technique. The spatial discretization is performed by a symmetric Galerkin-method, while a collocation method is utilized for the temporal discretization. An explicit time-stepping scheme is obtained for computing the unknown boundary data. Numerical examples are presented and discussed to show the effects of the interface cracks, the material anisotropy, the material combination and the dynamic loading on the dynamic stress intensity factors.
机译:本文对包含内部和界面裂纹的二维,分段均质,各向异性和线性弹性固体进行了瞬态弹性力学分析。为了解决初始边界值问题,提出了一种空间对称的时域边界元方法。考虑承受冲击载荷条件的静止裂纹。实现了均质,各向异性和线性弹性固体的弹性动力学基本解。分段均质,各向异性和线性弹性固体通过多域技术建模。空间离散化通过对称Galerkin方法执行,而搭配方法则用于时间离散化。获得了用于计算未知边界数据的显式时间步进方案。通过数值算例讨论了界面裂纹,材料各向异性,材料组合和动态载荷对动应力强度因子的影响。

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