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Implementing the Node Based Smoothed Finite Element Method as User Element in Abaqus for Linear and Nonlinear Elasticity

机译:在ABAQU中实现基于节点的平滑有限元方法,用于线性和非线性弹性

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摘要

In this paper,the node based smoothed-strain Abaqus user element(UEL)in the framework of finite element method is introduced.The basic idea behind of the node based smoothed finite element(NSFEM)is that finite element cells are divided into subcells and subcells construct the smoothing domain associated with each node of a finite element cell[Liu,Dai and Nguyen-Thoi(2007)].Therefore,the numerical integration is globally performed over smoothing domains.It is demonstrated that the proposed UEL retains all the advantages of the NSFEM,i.e.,upper bound solution,overly soft stiffness and free from locking in compressible and nearly-incompressible media.In this work,the constant strain triangular(CST)elements are used to construct node based smoothing domains,since any complex two dimensional domains can be discretized using CST elements.This additional challenge is successfully addressed in this paper.The efficacy and robustness of the proposed work is obtained by several benchmark problems in both linear and nonlinear elasticity.The developed UEL and the associated files can be downloaded from https://github.com/nsundar/NSFEM.
机译:在本文中,介绍了有限元方法框架中基于节点的平滑菌株ABAQUS用户元素(UEL)。基于节点的平滑有限元(NSFEM)的基本思想是该有限元细胞分为子单元和子单元构成与有限元细胞的每个节点相关联的平滑域[Liu,Dai和Nguyen-Thoi(2007)]。因此,在平滑域上全局进行数值集成。这证明了所提出的UEL保留所有优点NSFEM,即上限溶液,过于软刚度,不可压缩和几乎不可压缩的介质中的锁定。在这项工作中,恒定应变三角形(CST)元件用于构建基于节点的平滑域,因为任何复杂的两个可以使用CST元素离散化尺寸域。本文成功地解决了额外的挑战。拟议工作的功效和稳健性是通过几个基准问题获得的在线性和非线性弹性中。发达的UEL和相关文件可以从https://github.com/nsundar/nsfem下载。

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