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Hypersingular BEM for Piezoelectric Solids: Formulation and Applications for Fracture Mechanics

机译:压电固体的超奇异BEM:断裂力学的公式化和应用

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摘要

A general mixed boundary element formulation for three-dimensional piezoelectric fracture mechanics problems is presented in this paper. The numerical procedure is based on the extended displacement and traction integral equations for external and crack boundaries, respectively. Integrals with strongly singular and hypersingular kernels appearing in the formulation are analytically transformed into weakly singular and regular integrals. Quadratic boundary elements and quarter-point boundary elements are implemented in a direct way in a computer code. Electric and stress intensity factors are directly computed from nodal values at quarter-point elements. Crack problems in 3D piezoelectric bounded and unbounded solids are solved. The obtained results are shown to be accurate by comparison with other results existing in the literature. The approach presented for the first time in this paper should be useful for future research and development since it can be used in a simple way for general 3D piezoelectric fracture mechanics problems.
机译:提出了解决三维压电断裂力学问题的通用混合边界元公式。数值程序分别基于外部和裂纹边界的扩展位移和牵引积分方程。公式中出现具​​有强奇异和超奇异核的积分被分析地转换为弱奇异和规则积分。二次边界元素和四分之一点边界元素是通过计算机代码直接实现的。电和应力强度因子直接根据四分之一点元素的节点值来计算。解决了3D压电有界和无界固体中的裂纹问题。通过与文献中存在的其他结果进行比较,可以证明所获得的结果是准确的。本文中首次提出的方法应该对将来的研究和开发有用,因为它可以以简单的方式用于一般3D压电断裂力学问题。

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