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Traction boundary elements for cracks in anisotropic solids

机译:各向异性固体中裂纹的牵引边界元

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A general mixed boundary element approach based on displacement and traction integral equations for anisotropic media is presented. Integration of the singular and hypersingular kernels along general quadratic line elements is carried out by analytical transformation of the integrals into regular ones, which are numerically evaluated, plus simple singular integrals with known analytical solution. This is achieved by the simple election of an integration variable, which is consistent with that of the anisotropic fundamental solution. The generality of the method allows for the use of curved elements and discontinuous quarter-point elements to represent Fracture Mechanics problems. Stress Intensity Factors are accurately computed from the crack opening displacement at the nodes of the quarter-point element. Several examples, including curved crack geometries and different material properties are presented.
机译:提出了一种基于位移和牵引积分方程的各向异性介质混合边界元通用方法。通过将积分解析为规则的积分并进行数值评估,再加上具有已知解析解的简单奇异积分,可以将奇异和超奇异的核沿着一般的二次线元素进行积分。这是通过简单选择一个积分变量来实现的,这与各向异性基本解的一致。该方法的通用性允许使用弯曲元素和不连续的四分之一点元素来表示断裂力学问题。应力强度因子是根据四分之一点的节点处的裂纹开口位移精确计算得出的。给出了几个示例,包括弯曲裂纹的几何形状和不同的材料特性。

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