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A universal method for structural static reanalysis of topological modifications

机译:拓扑修改的结构静态重分析的通用方法

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摘要

This paper presents a universal method, iterative combined approximation (iterative CA) approach, for structural static reanalysis of all types of topological modifications. The proposed procedure is basically an approximate two-step method. First, the newly added degrees of freedom (DOFs) are assumed to be linked to the original DOFs of the modified structure by means of the Guyan reduction so as to obtain the condensed equation. Second, the displacements of the original DOFs of the modified structure are solved by using the iterative CA approach. And the displacements of the newly added DOFs resulting from topological modification can be recovered. Four numerical examples are given to illustrate the applications of the present approach. The results show that the proposed method is effective for structural static reanalysis of all types of the topological modifications and it is easy to implement on a computer. Copyright (C) 2004 John Wiley Sons, Ltd.
机译:本文提出了一种通用方法,即迭代组合逼近(迭代CA)方法,用于对所有类型的拓扑修改进行结构静态重分析。所提出的过程基本上是一种近似的两步法。首先,假设新增加的自由度(DOF)通过居安减少法与修改后的结构的原始自由度链接,从而获得了简化方程。其次,使用迭代CA方法解决了修改后结构的原始自由度的位移。并且可以恢复由于拓扑修改而导致的新添加的自由度的位移。给出了四个数值示例来说明本方法的应用。结果表明,所提出的方法对于所有类型的拓扑修改的结构静态重分析都是有效的,并且易于在计算机上实现。版权所有(C)2004 John Wiley Sons,Ltd.

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