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Precise computation and error control of stress intensity factors and certain integral characteristics in anisotropic inhomogeneous materials

机译:各向异性非均质材料中应力强度因子和某些积分特性的精确计算和误差控制

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摘要

The numerical simulation of quasi-static crack propagation is closely related to the computation of characteristics such as stress intensity factors or energy release rates. In this work, ideas are proposed, how such quantities can be calculated precisely in linear elastic, anisotropic and inhomogeneous plane structures. Stress intensity factors and other local characteristics can be evaluated in terms of functionals depending on solutions of certain elasticity problems. The approach used here to calculate these functional values precisely with Galerkin finite elements is a dual-weighted-residual method for adaptive mesh refinement and a posteriori error control. Especially in structures under mixed-mode loadings contact of crack faces can occur. A numerical realization of mutual non-penetration conditions of inequality type for the crack faces and the effect of such constraints on stress intensity factors is shown. Numerical results are presented for anisotropic and functionally graded materials.
机译:准静态裂纹扩展的数值模拟与应力强度因子或能量释放速率等特性的计算密切相关。在这项工作中,提出了一些想法,即如何在线性弹性,各向异性和不均匀的平面结构中精确计算这些量。可以根据某些弹性问题的解决方案,根据功能对应力强度因子和其他局部特征进行评估。此处使用Galerkin有限元精确计算这些功能值的方法是用于自适应网格细化和后验误差控制的双重加权残差方法。特别是在混合模式载荷下的结构中,可能会发生裂纹面的接触。给出了裂纹面不等式互不渗透条件的数值实现,以及这种约束对应力强度因子的影响。给出了各向异性和功能梯度材料的数值结果。

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