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An advanced numerical method for computing elastodynamic fracture parameters in functionally graded materials

机译:一种功能梯度材料中弹塑性断裂参数计算的高级数值方法

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A new meshless method for computing the dynamic stress intensity factors (SIFs) in continuously non-homogeneous solids under a transient dynamic load is presented. The method is based on the local boundary integral equation (LBIE) formulation and the moving least squares (MLS) approximation. The analyzed domain is divided into small subdomains, in which a weak solution is assumed to exist. Nodal points are randomly spread in the analyzed domain and each one is surrounded by a circle centered at the collocation point. The boundary-domain integral formulation with elastostatic fundamental solutions for homogeneous solids in Laplace-transformed domain is used to obtain the weak solution for subdomains. On the boundary of the subdomains, both the displacement and the traction vectors are unknown generally. If modified elastostatic fundamental solutions vanishing on the boundary of the subdomain are employed, the traction vector is eliminated from the local boundary integral equations for all interior nodal points. The spatial variation of the displacements is approximated by the MLS scheme. (C) 2004 Elsevier B.V. All rights reserved.
机译:提出了一种新的无网格方法,用于计算瞬态动载荷下连续非均质固体中的动应力强度因子。该方法基于局部边界积分方程(LBIE)公式和移动最小二乘(MLS)近似。被分析的域被分为小的子域,其中假定存在一个弱解。节点随机分布在所分析的域中,每个节点都被以并置点为中心的圆包围。使用Laplace变换域中均质固体的具有弹性静态基本解的边界域积分公式来获得子域的弱解。在子域的边界上,位移矢量和牵引矢量通常都是未知的。如果采用在子域边界上消失的修改的弹性静力学基本解,则对于所有内部节点,从局部边界积分方程中消除牵引向量。位移的空间变化通过MLS方案近似。 (C)2004 Elsevier B.V.保留所有权利。

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