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Three-dimensional crack initiation, propagation, branching and junction in non-linear materials by an extended meshfree method without asymptotic enrichment

机译:非线性材料通过无渐进扩展的无网格扩展方法在非线性材料中的三维裂纹萌生,扩展,分支和结合

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摘要

This paper presents a three-dimensional, extrinsically enriched meshfree method for initiation, branching, growth and coalescence of an arbitrary number of cracks in non-linear solids including large deformations, for statics and dynamics. The novelty of the methodology is that only an extrinsic discontinuous enrichment and no near-tip enrichment is required. Instead, a Lagrange multiplier field is added along the crack front to close the crack. This decreases the computational cost and removes difficulties involved with a branch enrichment. The results are compared to experimental data, and other simulations from the literature to show the robustness and accuracy of the method.
机译:本文提出了一种三维,外在富集的无网格方法,用于在非线性固体中任意数量的裂纹(包括大变形)的萌生,分支,生长和聚结,以进行静力学和动力学研究。该方法的新颖性在于仅需要外部非连续富集,而无需近端富集。取而代之的是,沿着裂纹前沿添加拉格朗日乘数场以关闭裂纹。这降低了计算成本并消除了分支富集所涉及的困难。将结果与实验数据以及文献中的其他模拟进行比较,以显示该方法的鲁棒性和准确性。

著录项

  • 作者

    Bordas S.; Rabczuk T.; Zi G.;

  • 作者单位
  • 年度 2008
  • 总页数
  • 原文格式 PDF
  • 正文语种 en
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