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Computational stochastic statics of an uncertain curved structure with geometrical nonlinearity in three-dimensional elasticity

机译:三维弹性中具有几何非线性的不确定曲线结构的计算随机静力学

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摘要

A methodology for analyzing the large static deformations of geometrically nonlinear structural systems in the presence of both system parameters uncertainties and model uncertainties is presented. It is carried out in the context of the identification of stochastic nonlinear reduced-order computational models using simulated experiments. This methodology requires the knowledge of a reference calculation issued from the mean nonlinear computational model in order to determine the POD basis (Proper Orthogonal Decomposition) used for the mean nonlinear reduced-order computational model. The construction of such mean reduced-order nonlinear computational model is explicitly carried out in the context of three-dimensional solid finite elements. It allows the stochastic nonlinear reduced-order computational model to be constructed in any general case with the nonparametric probabilistic approach. A numerical example is then presented for a curved beam in which the various steps are presented in details.
机译:提出了一种在系统参数不确定性和模型不确定性均存在的情况下分析几何非线性结构系统的大静态变形的方法。它是在使用模拟实验识别随机非线性降阶计算模型的背景下进行的。为了确定用于平均非线性降阶计算模型的POD基础(正确的正交分解),此方法需要了解从平均非线性计算模型发出的参考计算。这种均值降阶非线性计算模型的构建是在三维实体有限元环境中明确进行的。它允许使用非参数概率方法在任何一般情况下构造随机非线性降阶计算模型。然后给出了弯曲梁的数值示例,其中详细介绍了各个步骤。

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