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首页> 外文期刊>Finite Elements in Analysis and Design >A ten node tetrahedral Macro-Cosserat Point Element (MCPE): Part Ⅱ: Nonlinear elastic-viscoplastic materials
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A ten node tetrahedral Macro-Cosserat Point Element (MCPE): Part Ⅱ: Nonlinear elastic-viscoplastic materials

机译:十节点四面体宏观Cosserat点单元(MCPE):第二部分:非线性弹粘塑性材料

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摘要

In Part I of this two-part paper, a Macro-Cosserat Point Element (MCPE) was developed based on a Lagrangian formulation of a ten node macro-tetrahedral element. The MCPE provides ten nodal forces as functions of ten nodal positions, similar to standard finite elements. In previous work, it has been shown that a Eulerian formulation of plasticity can remove unphysical arbitrariness of the reference configuration, an intermediate configuration, total deformation measures and plastic deformation measures that are used in the standard Lagrangian formulation of plasticity. The main objective of this Part Ills to develop a Eulerian formulation of the MCPE which is implemented for elastic-viscoplastic response. The resulting MCPE satisfies a nonlinear form of a patch test for plasticity. The examples in Parts I and II of this paper indicate that the MCPE is a robust element that can be used with confidence for modeling general material response.
机译:在这个由两部分组成的论文的第一部分中,基于十节点宏四面体元素的拉格朗日公式,开发了宏Cosserat点元素(MCPE)。 MCPE提供十个节点力作为十个节点位置的函数,类似于标准有限元。在以前的工作中,已经表明,可塑性的欧拉公式可以消除标准拉格朗日可塑性公式中使用的参考配置,中间配置,总变形量度和塑性变形量度的非物理任意性。本部分的主要目的是开发一种MCPE的欧拉配方,用于弹性粘塑性反应。所得的MCPE满足补剂测试的非线性形式的可塑性。本文第一部分和第二部分中的示例表明,MCPE是一种坚固的元件,可以放心地用于建模一般材料响应。

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