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Hyper-singular boundary element method for elastoplastic fracture mechanics analysis with large deformation

机译:大变形弹塑性断裂力学分析的超奇异边界元方法

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摘要

In this paper a two-dimensional hyper-singular boundary element method for elastoplastic fracture mechanics analysis with large deformation is presented. The proposed approach incorporates displacement and the traction boundary integral equations as well as finite deformation stress measures, and general crack problems can be solved with single-region formulations. Efficient regularization techniques are applied to the corresponding singular terms in displacement, displacement derivatives and traction boundary integral equations, according to the degree of singularity of the kernel functions. Within the numerical implementation of the hyper-singular boundary element formulation, crack tip and corners are modelled with discontinuous elements. Fracture measures are evaluated at each load increment, using the J-integral. Several cases studies with different boundary and loading conditions have been analysed. It has been shown that the new singularity removal technique and the non-linear elastoplastic formulation lead to accurate solutions.
机译:本文提出了一种二维大变形奇异边界元方法,用于弹塑性断裂力学分析。所提出的方法结合了位移和牵引边界积分方程,以及有限的变形应力措施,并且一般的裂纹问题可以通过单区域公式解决。根据核函数的奇异程度,将有效的正则化技术应用于位移,位移导数和牵引边界积分方程中的相应奇异项。在超奇异边界元素公式的数值实现中,裂纹尖端和拐角用不连续元素建模。使用J积分在每个载荷增量处评估断裂措施。分析了几种具有不同边界和加载条件的案例研究。已经表明,新的奇异点消除技术和非线性弹塑性公式化导致精确的解决方案。

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