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Solutions of Materially Nonlinear Analysis Obtained by Strain Combinations Control

机译:应变组合控制获得的材料非线性分析的解

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This paper discusses the determination of the equilibrium paths in the nonlinear finite element structural analysis. A brief study about the incremental-iterative procedures, that use load and displacement combinations as the analysis controlling parameters, is presented. The limitations of the classical methods in materially nonlinear problems are discussed. A method, that includes the mechanics of the material deterioration process, using strain combinations in subdomains of the problem, is proposed. The combinations are strain measures such as mean, invariants, eigenvalues, among others. The subdomains are characterised as groups of integration points, once in the Finite Element Method, normally, the strains are obtained in these points. Such groups can be chosen as the whole finite element mesh, one or more finite elements or just one integration point. The proposed method permits the change of the control subdomain (one integration point or one finite element) during the analysis process. This change is based on the search for region that sampled the biggest increase on the standing control combination in the last incremental step.The computational implementation details of the proposed model into a object oriented finite element program is discussed.Some numerical simulations of materially nonlinear problems are presented. The analysis of the obtained results permits to discuss the adequacy of the classical and proposed methods in the solution of the problems.
机译:本文讨论了非线性有限元结构分析中平衡路径的确定。简要介绍了增量迭代过程,该过程使用载荷和位移组合作为分析控制参数。讨论了经典方法在材料非线性问题中的局限性。提出了一种方法,该方法包括在问题的子域中使用应变组合的材料劣化过程的机理。组合是应变度量,例如均值,不变量,特征值等。子域被表征为积分点的组,一旦使用有限元方法,通常,在这些点处获得应变。这些组可以选择为整个有限元网格,一个或多个有限元或仅一个积分点。所提出的方法允许在分析过程中改变控制子域(一个积分点或一个有限元)。此更改基于对在最后一个增量步骤中常规控制组合最大增加采样的区域的搜索。 讨论了该模型在面向对象的有限元程序中的计算实现细节。 提出了一些关于材料非线性问题的数值模拟。对获得的结果的分析允许讨论经典的和建议的方法在解决问题中的适当性。

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