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Mesh Coarsening Method Based on Multi-point Constraints for Large Deformation Finite Element Analysis of Almost Incompressible Hyperelastic Material

机译:基于多点约束的网状粗化方法,用于几乎不可压缩超弹性材料的大变形有限元分析

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In this study, we propose a mesh coarsening method based on the multi-point constraints for large deformation finite element analysis. In this coarsening method, a distorted element and the neighbor quality elements is combined into one element. We analyze large deformation of mixture of almost incompressible Mooney-Rivlin material using the u/p formulation in the total Lagrangian description and St. Venant-Kirchhoff material with a large Young's modulus. In a finite element analysis of such materials, mesh distortion arises near the material interface because of the difference of Young's modulus and it leads to termination of a finite element analysis program. From the numerical results, it is confirmed that the mesh coarsening method is effective for mesh distortion in the vicinity of singularity. With the present method, it is possible to improve the Jacobian values of elements around the coarsened elements and continue further computation.
机译:在这项研究中,我们提出了一种基于大变形有限元分析的多点约束的网眼粗化方法。在这种粗化方法中,将扭曲的元件和邻居质量元素组合成一个元件。我们使用较大的杨氏模量的总拉格朗日描述和St Venant-Kirchhoff材料中的U / P配方分析了几乎不可压缩的Mooney-rivlin材料混合物的大变形。在这种材料的有限元分析中,由于杨氏模量的差异,在材料界面附近出现网状失真,并且它导致有限元分析程序的终止。从数值结果中,确认网格粗化方法对于奇异性附近的网状失真是有效的。利用本方法,可以改善粗糙的元件周围的元素的雅各比值,并继续进一步计算。

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