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A stabilized mixed finite element approximation for incompressible finite strain solid dynamics using a total Lagrangian formulation

机译:使用总拉格朗日配方的不可压缩有限应变实体动力学的稳定混合有限元近似

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In this work a new methodology for both the nearly and fully incompressible transient finite strain solid mechanics problem is presented. To this end, the momentum equation is complemented with a constitutive law for the pressure which emerges from the deviatoric/volumetric decomposition of the strain energy function for any hyperelastic material model. The incompressible limit is attained automatically depending on the material bulk modulus. The system is stabilized by means of the Variational Multiscale-Orthogonal Subgrid Scale method based on the decomposition of the unknowns into resolvable and subgrid scales in order to prevent pressure fluctuations. Several numerical examples are presented to assess the robustness and applicability of the proposed formulation. (C) 2020 Elsevier B.V. All rights reserved.
机译:在这项工作中,提出了几乎和完全不可压缩的瞬态有限应变固体机械问题的新方法。为此,动量方程互补的压力是从脱模/体积分解的压力出现的任何超弹性材料模型的压力。根据材料散装模量自动实现不可压缩的极限。通过基于未知数的分解成可解变和子级尺度的分解,通过变分的多尺度正交基底级方法稳定,以防止压力波动。提出了几个数值示例以评估所提出的制剂的鲁棒性和适用性。 (c)2020 Elsevier B.v.保留所有权利。

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