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Efficient parallel algorithms for elastic–plastic finite element analysis

机译:弹塑性有限元分析的高效并行算法

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This paper presents our new development of parallel finite element algorithms for elastic–plastic problems. The proposed method is based on dividing the original structure under consideration into a number of substructures which are treated as isolated finite element models via the interface conditions. Throughout the analysis, each processor stores only the information relevant to its substructure and generates the local stiffness matrix. A parallel substructure oriented preconditioned conjugate gradient method, which is combined with MR smoothing and diagonal storage scheme are employed to solve linear systems of equations. After having obtained the displacements of the problem under consideration, a substepping scheme is used to integrate elastic–plastic stress–strain relations. The procedure outlined controls the error of the computed stress by choosing each substep size automatically according to a prescribed tolerance. The combination of these algorithms shows a good speedup when increasing the number of processors and the effective solution of 3D elastic–plastic problems whose size is much too large for a single workstation becomes possible.
机译:本文介绍了我们针对弹塑性问题的并行有限元算法的新发展。所提出的方法基于将考虑中的原始结构划分为多个子结构,这些子结构通过界面条件被视为孤立的有限元模型。在整个分析过程中,每个处理器仅存储与其子结构相关的信息,并生成局部刚度矩阵。结合MR平滑和对角线存储方案,采用面向并行子结构的预处理共轭梯度方法求解线性方程组。在获得了所考虑的问题的位移之后,采用分步方案来整合弹塑性应力-应变关系。概述的过程通过根据规定的公差自动选择每个子步骤大小来控制计算应力的误差。这些算法的组合在增加处理器数量时显示出良好的加速效果,并且可以有效解决3D弹塑性问题,对于单个工作站而言,这种问题太大了。

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