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The use of general description in finite element analysis of geometrical nonlinear problems

机译:几何非线性问题有限元分析中的概述

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The paper deals with the use of a general description in the formulation of finite element analysis of geometrical nonlinear structural problems. In the formulation, the total displacement field is denoted with respect to an intermediate known referential configuration. By doing so, the total displacement field is decomposed into two parts, i.e., an Eulerian part and Lagrangian part. It turns out that the presence of Eulerian displacement components provides casy modeling of certain displacements in some class of special structural problems, such as slip-separation problems and remeshing techniques.
机译:本文涉及在几何非线性结构问题的有限元分析的制定中使用概述。在制剂中,总位移场相对于中间已知的参考配置表示。通过这样做,总位移场被分解成两个部分,即欧拉部分和拉格朗日部分。事实证明,Eulerian位移组件的存在提供了一些特殊结构问题中某些位移的Casy建模,例如滑移分离问题和回忆技术。

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