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Eulerian finite cover method for quasi-static equilibrium problems of hyperelastic bodies

机译:超弹性体准静态平衡问题的欧拉有限覆盖方法

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摘要

We introduce a Eulerian finite cover method that realizes implicit structural analyses for hyperelastic bodies in quasi-static equilibrium by using both the Lagrangian and the Eulerian mathematical meshes simultaneously. The recursive covering of the equilibrated current configuration determined with the Lagrangian mesh by the Eulerian mesh provides the reference configuration in the corresponding time interval, after the physical quantities on the former are mapped onto the latter. Several numerical examples are presented to demonstrate the capability of the method, to assess its validity, and to address a remark on the mapping process of physical quantities.
机译:我们引入了一种欧拉有限覆盖方法,该方法通过同时使用拉格朗日和欧拉数学网格来实现准静态平衡中超弹性物体的隐式结构分析。在将前者的物理量映射到后者之后,由拉格朗日网格由欧拉网格确定的平衡电流配置的递归覆盖提供了相应时间间隔内的参考配置。给出了几个数值示例,以证明该方法的功能,评估其有效性以及解决有关物理量映射过程的问题。

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