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Interval Fractile Levels for Stationary Stochastic Response of Linear Structures With Uncertainties

机译:具有不确定性的线性结构的平稳随机响应的区间分形水平

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摘要

In the framework of stochastic analysis, the extreme response value of a structural system is completely described by its CDF. However, the CDF does not represent a direct design provision. A more meaningful parameter is the response level which has a specified probability, p, of not being exceeded during a specified time interval. This quantity, which is basically the inverse of the CDF, is referred to as a fractile of order p of the structural response. This study presents an analytical procedure for evaluating the lower bound and upper bound of the fractile of order p of the response of linear structures, with uncertain stiffness properties modeled as interval variables subjected to stationary stochastic excitations. The accuracy of the proposed approach is demonstrated by numerical results concerning a wind-excited truss structure with uncertain Young's moduli.
机译:在随机分析的框架中,结构系统的极端响应值完全由其CDF描述。但是,CDF并不代表直接的设计规定。一个更有意义的参数是在指定的时间间隔内未超过指定概率p的响应级别。该量基本上是CDF的倒数,被称为结构响应的p阶分数。这项研究提出了一种分析程序,用于评估线性结构响应的阶数为p的分形的下界和上限,具有不确定的刚度特性,其建模为区间变量,受到平稳随机激励。数值方法证明了杨氏模量不确定的风激桁架结构的准确性。

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