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Enhanced linear triangle for plasticity problems in J~'_2 solids

机译:增强线性三角形解决J〜'_2固体中的塑性问题

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摘要

Due to their economy and capability to reproduce high gradient zones, low order elements are of great interest in the calculations involving localized failure. However, the performance of the simplest element, the three nodes triangle, under incompressible and boding dominated situations is very poor and the computed results unreliable. This paper presents an inexpensive three fields, u-p-σ, formulation solving these issues as shown in the examples of application.
机译:由于其经济性和复制高梯度带的能力,低阶元素在涉及局部破坏的计算中引起了极大的兴趣。但是,在不可压缩和绑定主导的情况下,最简单的元素即三个节点的三角形的性能非常差,并且计算结果不可靠。如应用示例所示,本文提出了一种廉价的三个领域,即u-p-σ公式来解决这些问题。

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