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A remising algorithm for three-dimension crack growth and intersection with surfaces or cracks in non-coplanar planes

机译:一种三维裂纹扩展以及与非共面平面中的表面或裂纹相交的消除算法

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A recent procedure developed for crack growth in which three-dimensional stress intensity factors are calculated by boundary integral equations is used to compute fatigue creak growth as cracks grow in accordance with Paris' law and also intersect each other or other surfaces. This paper concentrates on describing the remising algorithms needed as the cracks grow and when they intersect each other or other surfaces. The algorithms produced treat crack growth; prior to intersections, after intersection with a free surface, after intersection of a crack edge with a crack surface away from its edge, and after intersection of coplanar cracks. The method is applied here to the growth of an initially circular crack at the center of a block under uniform tensile traction on the faces parallel to the crack. The crack grows to intersect either a free surface of the block or the center of a square crack in an orthogonal plane.
机译:针对裂纹扩展而开发的最新程序,其中通过边界积分方程计算三维应力强度因子,用于计算疲劳裂纹的增长,因为裂纹根据巴黎定律增长并且彼此相交或与其他表面相交。本文着重于描述随着裂纹的扩展以及它们彼此相交或与其他表面相交而需要的消除算法。产生的算法处理裂纹扩展;在相交之前,与自由表面相交之后,在裂纹边缘与远离其边缘的裂纹表面相交之后,以及在共面裂纹相交之后。在这里,该方法适用于在平行于裂纹面的均匀拉伸牵引下,在块体中心的初始圆形裂纹的扩展。裂纹扩展为在正交平面中与块的自由表面或方形裂纹的中心相交。

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