首页> 外文期刊>ASCE-ASME Journal of Risk and Uncertainty in Engineering Systems, Part B. Mechanical Engineering >Propagation of Parametric Uncertainties in a Nonlinear Aeroelastic System Using an Improved Adaptive Sparse Grid Quadrature Routine
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Propagation of Parametric Uncertainties in a Nonlinear Aeroelastic System Using an Improved Adaptive Sparse Grid Quadrature Routine

机译:使用改进的自适应稀疏网格正交常规,参数不确定性在非线性空气弹性系统中的传播

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摘要

A novel uncertainty quantification routine in the genre of adaptive sparse grid stochastic collocation (SC) has been proposed in this study to investigate the propagation of parametric uncertainties in a stall flutter aeroelastic system. In a hypercube stochastic domain, presence of strong nonlinearities can give way to steep solution gradients that can adversely affect the convergence of nonadaptive sparse grid collocation schemes. A new adaptive scheme is proposed here that allows for accelerated convergence by clustering more discretization points in regimes characterized by steep fronts, using hat-like basis functions with nonequidistant nodes. The proposed technique has been applied on a nonlinear stall flutter aeroelastic system to quantify the propagation of multiparametric uncertainty from both structural and aerodynamic parameters. Their relative importance on the stochastic response is presented through a sensitivity analysis.
机译:在本研究中提出了一种新的非确定量化程序,在本研究中提出了自适应稀疏电网随机搭配(SC),以研究参数不确定因子在失速颤动空气弹性系统中的传播。 在一个超立方体随机域中,存在强烈的非线性的存在可以使陡峭的解决方案梯度能够对非接纳稀疏网格搭配方案的收敛性产生不利影响。 这里提出了一种新的自适应方案,其允许通过聚类以陡峭的前端的制度中的更多离散点来加速收敛,使用具有不动态节点的帽子的基本函数。 所提出的技术已经应用于非线性失速颤动空气弹性系统,以量化结构和空气动力学参数的多因素不确定性的传播。 通过灵敏度分析介绍了它们对随机响应的相对重要性。

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