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Modeling crack in orthotropic media using a coupled finite element and partition of unity methods

机译:使用耦合有限元和单元划分方法对正交异性介质中的裂纹进行建模

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The problem of crack modeling in 2D orthotropic media is considered. The extended finite element method has been adopted for modeling and analyzing a crack and its domain numerically. In this method, first the finite element model without any discontinuities is created and then the two-dimensional asymptotic crack-tip displacement fields with a discontinuous function are added to enrich the finite element approximation using the framework of partition of unity. The main advantage is the ability of the method in taking into consideration a crack without any explicit meshing of the crack surfaces, and the growth of crack can readily be applied without any remeshing. Mixed-mode stress intensity factors (SIFs) are evaluated to determine the fracture properties of domain. The results of proposed method are compared with other available numerical or (semi-) analytical methods. The SIFs are obtained by means of the interaction integral (M-integral).
机译:考虑了二维正交各向异性介质中的裂纹建模问题。扩展有限元方法已被用来对裂纹及其数值域进行数值建模和分析。在这种方法中,首先创建不具有任何不连续性的有限元模型,然后使用单位分配框架添加具有不连续函数的二维渐近裂纹尖端位移场,以丰富有限元逼近。该方法的主要优点是该方法能够将裂纹考虑在内,而不会在裂纹表面上产生任何明显的啮合,并且可以轻松地施加裂纹扩展而无需重新网格化。评估混合模式应力强度因子(SIF),以确定畴的断裂特性。将该方法的结果与其他可用的数值或(半)分析方法进行了比较。通过相互作用积分(M积分)获得SIF。

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