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Model Order Reduction and domain decomposition strategies for the solution of the dynamic elastic-plastic structural problem

机译:解决动态弹塑性结构问题的模型降阶和区域分解策略

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摘要

A new strategy for the efficient solution of highly nonlinear structural problems is proposed, based on the combined use of Domain Decomposition (DD) and snapshots version of the Proper Orthogonal Decomposition (POD) techniques. The formulation here presented is tailored for applications in elastic-plastic structural dynamics. In this context the POD is applied to domains that remain elastic and a double strategy to update the reduced basis is adopted. First, the Singular Value Decomposition (SVD) proposed allows to update the reduced basis as soon as a new snapshot is stored; secondly, an online adaptation technique of the reduced space is performed, through a plastic check during the reduced analysis. The applications show that the computation time necessary for solving elastic-plastic problems can be reduced of approximately 50%, while keeping accuracy comparable to that obtained for the full model with a classical monolithic method. (C) 2015 Elsevier B.V. All rights reserved.
机译:基于领域分解(DD)和快照版本的适当正交分解(POD)技术的结合使用,提出了一种有效解决高度非线性结构问题的新策略。这里介绍的配方是为弹塑性结构动力学中的应用量身定制的。在这种情况下,将POD应用于保持弹性的域,并采用了双重策略来更新缩减的基础。首先,提议的奇异值分解(SVD)允许在存储新快照后立即更新缩减的基数。其次,通过在缩小的分析过程中进行塑性检查,对缩小的空间进行在线调整。应用表明,解决弹塑性问题所需的计算时间可以减少大约50%,同时保持与使用经典整体方法获得的完整模型相当的精度。 (C)2015 Elsevier B.V.保留所有权利。

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