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Reanah sis of Nonlinear Structures using a Reduction Method of Combined Approximations

机译:组合近似的归约法对非线性结构进行再分析

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The aim of reanalysis methods is to approximate the responses of a structure whose parameters have been perturbed or even modified without solving the new equilibrium equation system associated to the updated structure: only the initial solutions and the perturbed data are used. In the particular case of non-linear problems, the re-actualization of the tangent stiffness matrix at each time step of the Newton-Raphson integration algorithm implies many reanalysis leading to a high computational time. To mitigate these difficulties, one proposes a reduction method adapted to non-linear and large size dynamic models. This study especially focuses on geometrical non-linearities, i.e. large displacements. The presented reduction method is based on the combined approximations method (CA method) introduced by Kirsch.
机译:重新分析方法的目的是在不求解与更新结构相关联的新平衡方程组的情况下,对结构已被扰动甚至修改过的参数的响应进行近似:仅使用初始解和扰动数据。在非线性问题的特定情况下,牛顿-拉夫森积分算法每个时间步的切线刚度矩阵的重新实现意味着需要进行大量的重新分析,从而导致计算时间较长。为了减轻这些困难,人们提出了一种适用于非线性和大尺寸动态模型的简化方法。这项研究特别关注几何非线性,即大位移。提出的归约方法是基于Kirsch引入的组合近似方法(CA方法)。

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