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Numerical simulation of 2-D weak and strong discontinuities by a novel approach based on XFEM with local mesh refinement

机译:基于XFEM和局部网格细化的新颖方法二维弱和强不连续性的数值模拟

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摘要

The present paper is concerned with numerical simulation of two-dimensional (2-D) cracks and material interfaces by an effective computational approach. A local mesh refinement in terms of extended finite element method is thus described. The new approach combines a posteriori error estimation algorithm, a local non-conformal mesh connection strategy, and local enrichment. An error estimator based on recovery strain for adaptivity is used; allowing the mesh where it is needed is subsequently refined. Unlike preceding local refined methods, variable-node elements are integrated into the present formulation instead, which aims to treat mismatching problem induced by different scale-meshes in an effective way. The discontinuity and singularity of cracks or material interfaces are captured by local enrichments in terms of partition of unity. Due to existence of different types of elements in the model, a special technique is thus proposed for appropriately and accurately treating numerical integration. We address the developed methodology, assessing its numerical properties and performance through several numerical examples. In particular, discontinuity problems with material interfaces, multiple inclusions, single and multiple cracks are analyzed. The obtained results indicate a high accuracy, low cost and good performance of the proposed method in simulation of 2-D cracks and material interfaces. (C) 2017 Elsevier Ltd. All rights reserved.
机译:本文涉及通过有效的计算方法对二维(2-D)裂纹和材料界面进行数值模拟。因此描述了根据扩展有限元法的局部网格细化。新方法结合了后验误差估计算法,局部非保形网格连接策略和局部富集。使用了基于恢复应变的误差估计器。随后可以对需要的网格进行细化。与先前的局部改进方法不同,代之以将可变节点元素集成到当前公式中,该变量节点的目的是有效地解决由不同尺度网格引起的不匹配问题。裂纹或材料界面的不连续性和奇异性是通过局部富集来实现的。由于模型中存在不同类型的元素,因此提出了一种特殊的技术,用于适当而准确地处理数值积分。我们通过几种数值示例来评估已开发的方法,评估其数值特性和性能。特别是,分析了材料界面,多个夹杂物,单个和多个裂纹的不连续性问题。所得结果表明,该方法在二维裂纹和材料界面模拟中具有较高的准确性,低成本和良好的性能。 (C)2017 Elsevier Ltd.保留所有权利。

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