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Analysis of dynamic interaction between an inclusion and a nearby moving crack by BEM

机译:用边界元法分析夹杂物与附近运动裂纹之间的动力相互作用

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In this paper, the dynamic interaction between an inclusion and a nearby moving crack embedded in an elastic medium is studied by the boundary element method (BEM). To deal with this problem, the multi-region technique and two kinds of time-domain boundary integral equations (BIEs) are introduced. The system is divided into two parts along the interface between the inclusion and the matrix medium. Each part is linear, elastic, homogeneous and isotropic. The non-hypersingular traction boundary integral equation is applied on the crack surfaces; while the traditional displacement boundary integral equation is used on the interface and external boundaries. In the numerical solution procedure, square root shape functions are adopted as to describe the proper asymptotic behavior in the vicinity of the crack-tips. The crack growth is modeled by adding new elements of constant length to the moving crack tip, which is controlled by the fracture criterion based on the maximum circumferential stress. In each time step, the direction and the speed of the crack advance are evaluated. The numerical results of the crack growth path, speed, dynamic stress intensity factors (DSIFs) and dynamic interface tractions for various material combinations and geometries are presented. The effect of the inclusion on the moving crack is discussed.
机译:本文利用边界元方法研究了夹杂物与嵌在弹性介质中的附近运动裂纹之间的动力相互作用。为了解决这个问题,引入了多区域技术和两种时域边界积分方程(BIE)。该系统沿着内含物和基质介质之间的界面分为两部分。每个部分都是线性的,弹性的,均质的和各向同性的。在裂纹表面应用非奇异牵引边界积分方程。传统的位移边界积分方程用于界面和外部边界。在数值求解过程中,采用平方根形状函数来描述裂纹尖端附近的适当渐近行为。通过向移动的裂纹尖端添加恒定长度的新元素来模拟裂纹扩展,该元素由基于最大圆周应力的断裂准则控制。在每个时间步长中,评估裂纹扩展的方向和速度。给出了各种材料组合和几何形状的裂纹扩展路径,速度,动态应力强度因子(DSIF)和动态界面牵引力的数值结果。讨论了夹杂物对运动裂纹的影响。

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