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首页> 外文期刊>International Journal for Numerical Methods in Engineering >A mixed strain element method for pressure-dependent elastoplasticity at moderate finite strain
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A mixed strain element method for pressure-dependent elastoplasticity at moderate finite strain

机译:中等应变下压力依赖性弹塑性的混合应变元法

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This paper presents a framework to describe a mixed element method in the context of pressure-dependent elastoplasticity at moderate finite strain. A mixed strain element with one-point quadrature and hourglass control at moderate finite strain is developed on the basis of the Hi-Washizu principle and the co-rotational formulation. The element is formulated with reference to the so-called natural co-ordinate system, which allows to derive the consistent tangent modulus matrix and the single step backward Euler integration scheme at the element quadrature point for pressure-dependent elastoplasticity in an elegant and numerically efficient form. In addition, with the introduction of the natural co-ordinate system, a new definition of internal variable for the pressure-dependent elasto-plasticity is proposed to allow for the simultaneous description of the two strain hardening/softening paths in tension and compression. Numerical examples are given to demonstrate the performance of the mixed element method presented in this paper.
机译:本文提出了一个框架,用于在中等有限应变下与压力相关的弹塑性的背景下描述混合元素方法。基于Hi-Washizu原理和同向旋转公式,开发了一种在中等有限应变下具有单点正交和沙漏控制的混合应变单元。该单元是根据所谓的自然坐标系制定的,该单元可以导出一致的切线模量矩阵和单元正交点处的单步向后欧拉积分方案,从而获得压感弹性塑性的优雅且数值高效的结果形成。另外,随着自然坐标系的引入,提出了用于压力相关的弹塑性的内部变量的新定义,以允许同时描述拉伸和压缩过程中的两个应变硬化/软化路径。数值例子说明了本文提出的混合元方法的性能。

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