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Polygonal finite element modeling of crack propagation via automatic adaptive mesh refinement

机译:通过自动自适应网格细化的多边形有限元建模

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Polygonal finite element provides a great flexibility in mesh generation of crack propagation problems where the topology of the domain changes significantly. However, the control of the discretization error in such problems is a main concern. In this paper, a polygonal-FEM is presented in modeling of crack propagation problems via an automatic adaptive mesh refinement procedure. The adaptive mesh refinement is accomplished based on the Zienkiewicz-Zhu error estimator in conjunction with a weighted SPR technique. Adaptive mesh refinement is employed in some steps for reduction of the discretization error and not for tracking the crack. In the steps that no adaptive mesh refinement is required, local modifications are applied on the mesh to prevent poor polygonal element shapes. Finally, several numerical examples are analyzed to demonstrate the efficiency, accuracy and robustness of the proposed computational algorithm in crack propagation problems.
机译:多边形有限元在网格产生的裂缝传播问题中提供了很大的灵活性,其中域拓扑的拓扑变化显着变化。然而,在这些问题中的离散化错误的控制是主要关注点。本文通过自动自适应网格细化过程呈现了多边形-FEM在裂纹传播问题的建模中。基于ZienkiewICZ-Zhu误差估计器与加权SPR技术结合完成自适应网格精制。在一些步骤中采用自适应网格细化,以减少离散化误差而不是用于跟踪裂缝。在不需要自适应网格细化的步骤中,在网上施加本地修改以防止差的多边形元件形状。最后,分析了几个数值示例以展示所提出的裂缝传播问题的所提出的计算算法的效率,准确性和鲁棒性。

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