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A Dual Super-Element Domain Decomposition Approach for Parallel Nonlinear Finite Element Analysis

机译:并行非线性有限元分析的双超元区域分解法

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摘要

Copyright © Taylor & Francis Group, LLC 2015.This article presents a new domain decomposition method for nonlinear finite element analysis introducing the concept of dual partition super-elements. The method extends ideas from the displacement frame method and is ideally suited for parallel nonlinear static/dynamic analysis of structural systems. In the new method, domain decomposition is realized by replacing one or more subdomains in a parent system, each with a placeholder super-element, where the subdomains are processed separately as child partitions, each wrapped by a dual super-element along the partition boundary. The analysis of the overall system, including the satisfaction of equilibrium and compatibility at all partition boundaries, is realized through direct communication between all pairs of placeholder and dual super-elements. The proposed method has particular advantages for matrix solution methods based on the frontal scheme, and can be readily implemented for existing finite element analysis programs to achieve parallelization on distributed memory systems with minimal intervention, thus overcoming memory bottlenecks typically faced in the analysis of large-scale problems. Several examples are presented in this article which demonstrate the computational benefits of the proposed parallel domain decomposition approach and its applicability to the nonlinear structural analysis of realistic structural systems.
机译:版权所有©Taylor&Francis Group,LLC 2015.本文提出了一种用于非线性有限元分析的新域分解方法,引入了双分区超元素的概念。该方法扩展了位移框架方法的思想,非常适合于结构系统的并行非线性静/动力分析。在新方法中,通过在父系统中替换一个或多个子域(每个子域都用一个占位符超元素)来实现域分解,在该子域中,子域被作为子分区分别处理,每个子域都沿着分区边界由双重超元素包裹。整个系统的分析,包括所有分区边界的平衡性和兼容性的满足,是通过占位符对和双重超元素之间直接通信来实现的。所提出的方法对于基于正面方案的矩阵求解方法具有特别的优势,并且可以很容易地为现有的有限元分析程序实现,从而以最少的干预实现分布式存储系统上的并行化,从而克服了大型存储分析中通常面临的存储瓶颈规模问题。本文提供了几个示例,这些示例演示了所提出的并行域分解方法的计算优势及其在实际结构系统的非线性结构分析中的适用性。

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    Jokhio GA; Izzuddin BA;

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