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Improved response surface method for time-variant reliability analysis of nonlinear random structures under non-stationary excitations

机译:非平稳激励下非线性随机结构时变可靠性分析的改进响应面法

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摘要

The problem of time-variant reliability analysis of randomly driven linearonlinear vibrating structures is studied. The excitations are considered to be non-stationary Gaussian processes. The structure properties are modeled as non-Gaussian random variables. The structural responses are therefore non-Gaussian processes, the distributions of which are not generally available in an explicit form. The limit state is formulated in terns of the extreme value distribution of the response random process. Developing these extreme value distributions analytically is not easy, which makes failure probability estimations difficult. An alternative procedure, based on a newly developed improved response surface method, is used for computing exceedance probabilities. This involves fitting a global response surface which approximates the limit surface in regions which make significant contributions to the failure probability. Subsequent Monte Carlo simulations on the fitted response surface yield estimates of failure probabilities. The method is integrated with professional finite element software which permits reliability analysis of large structures with complexities that include material and geometric nonlinear behavior. Three numerical examples are presented to demonstrate the method.
机译:研究了随机驱动的线性/非线性振动结构的时变可靠性分析问题。激发被认为是非平稳的高斯过程。结构特性被建模为非高斯随机变量。因此,结构响应是非高斯过程,其分布通常不能以显式形式获得。极限状态用响应随机过程的极值分布的形式表示。解析地开发这些极值分布并不容易,这使得失败概率估计变得困难。基于新开发的改进的响应面方法的替代过程用于计算超出概率。这涉及拟合全局响应面,该响应面近似于对失效概率有重大贡献的区域中的极限面。随后对拟合的响应面进行的蒙特卡洛模拟得出了失效概率的估计值。该方法与专业的有限元软件集成在一起,可以对大型结构进行可靠性分析,其中包括材料和几何非线性行为的复杂性。给出了三个数值例子来说明该方法。

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