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Probabilistic re-analysis of nonlinear systems when energy of excitation changes

机译:激发能发生变化时非线性系统的概率重新分析

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A reliability study of nonlinear mechanical systems under random dynamic loads often requires Monte Carlo simulation in the time domain with hundreds of thousands of replications. The uncertainties involved in design make such analyses necessary for various admissible loads, which can be impractical. The authors have already developed a methodology that reduces the computational cost of Monte Carlo simulation when the load is represented by a Power Spectral Density (PSD) function. This method is based on a probabilistic re-analysis, which uses results from a simulation for a single PSD to estimate the reliability for other admissible PSDs. However, the methodology was limited to PSDs with the same energy content. This paper proposes an approach to extend the applicability of the above method to cases in which the energy content of the PSD functions changes.
机译:在随机动态载荷下对非线性机械系统进行可靠性研究时,通常需要在时域内进行蒙特卡洛模拟,并进行成千上万次重复。设计中涉及的不确定性使这种分析对于各种允许的载荷都是必要的,这可能是不切实际的。作者已经开发出一种方法,当以功率谱密度(PSD)函数表示负载时,该方法可以降低蒙特卡洛模拟的计算成本。此方法基于概率重新分析,该分析使用单个PSD的仿真结果来估计其他可接受PSD的可靠性。但是,该方法仅限于具有相同能量含量的PSD。本文提出了一种将上述方法的适用性扩展到PSD函数的能量含量发生变化的情况的方法。

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