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Non-stationary random response of MDOF Duffing systems

机译:MDOF Duffing系统的非平稳随机响应

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摘要

This paper presents a method to solve non-stationary random responses of nonlinear multi-degrees-of-freedom (MDOF) Duffing systems subjected to evolutionary random excitations. Specific phase-lags between the excitations can also be taken into account. The power spectral density (PSD) of the input excitations is not confined to simple white noise or filtered white noise, in fact it can also take more complicated forms. The MDOF nonlinear random differential equations are iteratively solved by means of the Equivalent Linearization Method (ELM) combined with the Pseudo Excitation Method (PEM). This combined method is easy and efficient. Two examples are given in which this method is well justified by the Monte-Carlo numerical simulations. Although only a Duffing model is dealt with in this paper for computational simplicity, the proposed method is in fact quite general, e.g. it can also deal with nonlinear hysteretic structures that will be dealt with in a separate paper.
机译:本文提出了一种解决非线性随机多自由度(MDOF)Duffing系统受到演化随机激励的非平稳随机响应的方法。也可以考虑激发之间的特定相位滞后。输入激励的功率谱密度(PSD)不仅限于简单的白噪声或滤波后的白噪声,实际上也可以采用更复杂的形式。 MDOF非线性随机微分方程是通过等效线性化方法(ELM)与伪激励方法(PEM)组合迭代求解的。这种组合方法既简单又有效。给出了两个例子,其中蒙特卡罗数值模拟证明了该方法的合理性。尽管为了简化计算,本文仅处理Duffing模型,但实际上所提出的方法非常通用,例如它也可以处理非线性磁滞结构,这将在另一篇论文中处理。

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