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A new marching ridges algorithm for crack path tracking in regularized media

机译:正则化介质中裂纹路径跟踪的新行进脊算法

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摘要

Tracking algorithms are used to predict crack paths in structures modeled with the finite element method, in such a way that the paths do not depend on the selected mesh. For regularized media, the simplest methods rely on scalar variables, somehow related to material degradation. Despite their simplicity, they suffer from a major limitation: they allow the crack to initiate and propagate in only one direction. Consequently, such approaches usually fail in case of crack branching or crack initiation inside the structure. To overcome this difficulty, we propose a new crack path tracking algorithm. It is designed to simultaneously detect several local maxima of a degradation-related variable by following the associated ridge lines. That is why the algorithm proposed in this paper could be referred to as a marching ridges algorithm. The performance of the proposed approach is illustrated by three numerical examples within different frameworks. The first ones show that the algorithm can be used to insert crack increments during a ductile failure computation with a quasi-static implicit resolution procedure, in 2D and 3D. The last example proves that the algorithm can be used as a post-processing tool to capture dynamic crack branching from a damage distribution image only. (C) 2015 Elsevier Ltd. All rights reserved.
机译:跟踪算法用于预测用有限元方法建模的结构中的裂纹路径,以使路径不依赖于所选网格。对于正则化媒体,最简单的方法依赖于标量变量,而标量变量某种程度上与材料退化有关。尽管它们很简单,但是它们仍然受到一个主要限制:它们允许裂纹仅在一个方向上引发和传播。因此,这种方法通常在结构内部出现裂纹分支或裂纹萌生的情况下失败。为了克服这个困难,我们提出了一种新的裂纹路径跟踪算法。它旨在通过遵循相关的山脊线来同时检测与降解相关的变量的多个局部最大值。这就是为什么本文提出的算法可以称为行进岭算法的原因。在不同框架内的三个数值示例说明了所提出方法的性能。第一个表明,该算法可用于在延性破坏计算中使用准静态隐式解析程序在2D和3D中插入裂纹增量。最后一个例子证明了该算法可以用作仅从损伤分布图像中捕获动态裂纹分支的后处理工具。 (C)2015 Elsevier Ltd.保留所有权利。

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