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Asymptotic numerical method for problems coupling several nonlinearities

机译:耦合多个非线性问题的渐近数值方法

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The objective of this paper is to assess the efficiency of the asymptotic numerical method to solve problems coupling various nonlinearities. The 3D hemispherical stretching of a circular sheet, that involves geometrical, material and red unilateral contact nonlinearities is chosen as an example. An elastoplastic model based on the plasticity deformation theory is adopted. The structural discretization is performed by a shell finite element well adapted for problems involving large displacements and large rotations. The unilateral contact problem is identified to boundary conditions which are replaced by force-displacement relations and solved using a special algorithm. Comparisons with results obtained by the help of an industrial code establish the interest and the performance of the present method.
机译:本文的目的是评估渐近数值方法解决各种非线性耦合问题的效率。以涉及几何,材料和红色单边接触非线性的圆形板的3D半球拉伸为例。采用基于塑性变形理论的弹塑性模型。结构离散化是通过壳有限元进行的,该壳有限元非常适合于涉及大位移和大旋转的问题。将单边接触问题识别为边界条件,将其替换为力-位移关系并使用特殊算法进行求解。与通过工业规范获得的结果的比较建立了本方法的兴趣和性能。

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