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Non-stationary random response analysis of structures with uncertain parameters

机译:参数不确定结构的非平稳随机响应分析

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This paper proposes a non-stationary random response analysis method of structures with uncertain parameters. The structural physical parameters and the input parameters are considered as random variables or interval variables. By using the pseudo-excitation method and the direct differentiation method (DDM), the analytical expression of the time-varying power spectrum and the time-varying variance of the structure response can be obtained in the framework of first order perturbation approaches. In addition, the analytical expression of the first-order and second-order partial derivative (e.g., time-varying sensitivity coefficient) for the time-varying power spectrum and the time-varying variance of the structure response expressed via the uncertainty parameters can also be determined. Based on this and the perturbation technique, the probabilistic and non-probabilistic analysis methods to calculate the upper and lower bounds of the time-varying variance of the structure response are proposed. Finally the effectiveness of the proposed method is demonstrated by numerical examples compared with the Monte Carlo solutions and the vertex solutions. (C) 2017 Elsevier Ltd. All rights reserved.
机译:提出了一种不确定参数结构的非平稳随机响应分析方法。结构物理参数和输入参数被视为随机变量或区间变量。通过使用伪激励方法和直接微分方法(DDM),可以在一阶摄动方法的框架下获得时变功率谱的解析表达式和结构响应的时变方差。另外,用于时变功率谱的一阶和二阶偏导数(例如,时变灵敏度系数)的解析表达式以及通过不确定性参数表示的结构响应的时变方差也可以被确定。基于此和摄动技术,提出了计算结构响应随时间变化的上下限的概率和非概率分析方法。最后,通过数值算例与蒙特卡洛解和顶点解相比较,证明了该方法的有效性。 (C)2017 Elsevier Ltd.保留所有权利。

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