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Analysis of Planar Crack Coalescence by Mesh-Free Body Force Method

机译:网体体力法分析平面裂缝结合

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In a standard body force method analysis, a mesh division is required to define the boundary of a problem and to solve a governing equation using discretization procedure. However, in the present study, a moving least square strategy is introduced to define a weight function for the density of body force doublet and therefore a crack analysis is carried out without providing a standard mesh-division. Hence, the standard crack face elements are not required at all. A variety of 3D crack problems can be analyzed simply by providing a data that only defines a crack front. Besides the nodal points for crack front, several internal nodes are generated on the crack face to represent a distribution of unknown function. At the internal nodes, an unknown variable is assigned which uniquely define a distribution of the relative crack face displacement. In the present approach, a crack problem is formulated as a singular integral equation whose unknown is a value of the weight function at the internal nodal points. A crack growth can be simulated directly by changing the shape of crack front, by means of adding a new nodal point in the vicinity of the current crack front. In the present paper, the proposed method is used to simulate a coalescence of interacting planar cracks.
机译:在标准体力方法分析中,需要一种网划线来定义问题的边界,并使用离散化程序求解管理方程。然而,在本研究中,引入了移动最小二乘策略以限定体力双峰密度的重量函数,因此进行裂缝分析而不提供标准网段。因此,根本不需要标准裂缝面元素。可以简单地通过提供仅定义裂缝前沿的数据来分析各种3D裂纹问题。除了裂缝前部的节点,还在裂缝面上产生几个内部节点,以表示未知功能的分布。在内部节点处,分配未知变量,该变量唯一地定义相对裂纹面位移的分布。在本方法中,将裂缝问题称为奇异积分方程,其未知是内部节点点处的重量函数的值。通过在当前裂纹前沿附近的添加新的节点,可以通过改变裂缝前沿的形状来直接模拟裂缝的生长。在本文中,所提出的方法用于模拟相互作用的平面裂缝的聚结。

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