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Generalized Finite Element Method For Modeling Nearly Incompressible Bimaterial Hyperelastic Solids

机译:几乎不可压缩的双材料超弹性固体建模的广义有限元方法

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An extension of the generalized finite element method to the class of mixed finite element methods is presented to tackle heterogeneous systems with nearly incompressible non-linear hyperelastic material behavior. In particular, heterogeneous systems with large modulus mismatch across the material interface undergoing large strains are investigated using two formulations, one based on a continuous deformation map, the other on a discontinuous one. A bimaterial patch test is formulated to assess the ability of the two formulations to reproduce constant stress fields, while a mesh convergence study is used to examine the consistency of the formulations. Finally, compression of a model heterogeneous propellant pack is simulated to demonstrate the robustness of the proposed discontinuous deformation map formulation.
机译:提出了广义有限元方法到混合有限元方法一类的扩展,以解决具有几乎不可压缩的非线性超弹性材料行为的异质系统。特别是,使用两种公式研究了在材料界面上承受大应变的模量不匹配大的异质系统,一种公式基于连续变形图,另一种公式基于不连续公式。制定了双材料修补程序测试,以评估两种配方重现恒定应力场的能力,同时使用网格收敛研究来检查配方的一致性。最后,模拟了模型异质推进剂包的压缩,以证明所提出的不连续变形图公式的鲁棒性。

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