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AN EFFICIENT MESHFREE METHOD FOR FRACTURE ANALYSIS OF CRACKS IN BI-MATERIALS

机译:一种双材料裂纹断裂的高效Meshrree方法

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摘要

This paper presents an enriched meshless method based on an improved moving least-square approximation (EVILS) method for fracture analysis of cracks in homogeneous, isotropic, linear-elastic, two-dimensional bimaterial solids, subject to mixed-mode loading conditions. The method involves an element-free Galerkin formulation in conjunction with IMLS and a new enriched basis functions to capture the singularity field in linear-elastic bi-material fracture mechanics. In the IMLS method, the orthogonal function system with a weight function is used as the basis function. The IMLS has higher computational efficiency and precision than the MLS, and will not lead to an ill-conditioned system of equations. The proposed enriched basis function can be viewed as a generalized enriched basis function, which degenerates to a linear-elastic basis function when the bimaterial constant is zero. Numerical examples are presented to illustrate the computational efficiency and accuracy of the proposed method.
机译:本文提出了一种基于改进的移动最小二乘近似(EVILS)方法的富集无网格方法,用于在混合模式载荷条件下对均质,各向同性,线性弹性,二维双材料固体中的裂纹进行断裂分析。该方法涉及结合IMLS的无元素Galerkin公式和新的丰富基函数,以捕获线性弹性双材料断裂力学中的奇异场。在IMLS方法中,具有权函数的正交函数系统被用作基础函数。 IMLS比MLS具有更高的计算效率和精度,并且不会导致方程组的病态。所提出的丰富基函数可以看作是广义的丰富基函数,当双材料常数为零时,它会退化为线性弹性基函数。数值算例说明了该方法的计算效率和准确性。

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