基于物理的非均匀变形模型的XFEM仿真

S. Farag, W. Abdelrahman, S. Nahavandi, D. Creighton
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引用次数: 2

摘要

本文用有限元方法研究了非均质变形模型的精度问题。经典有限元法使用预定义的形状函数进行插值,不能很容易地解释不连续区域。扩展有限元方法(XFEM)使用充实函数来补偿可变形对象中元素自由度(DoFs)的变化。由于不需要重新划分网格,XFEM是一种准确、快速的方法。在这项研究中,我们研究了XFEM的性能,并展示了它如何应用于存在于非均质(分段均质)模型中的材料的不连续。结果表明,与用经典有限元法模拟相同物体的应力相比,预测结果更为真实。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Physically based simulation of heterogeneous deformable models using XFEM
This paper addresses the problem of heterogeneous deformable model accuracy using the finite element methods (FEM). Classic FEM uses predefined shape functions for interpolation and does not account easily for regions of discontinuities. Extended finite element methods (XFEM) use enrichment functions to compensate for the change in an element degrees of freedom (DoFs) in deformable objects. The XFEM is an accurate and fast method as no remeshing is required. In this study we investigate the performance of XFEM and demonstrate how it may be applied to discontinuities of materials that exist in heterogeneous (piece-wise homogeneous) models. The results show realistic stress prediction compared to modeling the same objects with classic FEM.
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