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Frequency Response of Stochastic Dynamic Systems: A Modal Approach

机译:随机动力系统的频率响应:一种模态方法

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A method to calculate the statistics of transfer functions from the probability density functions of the eigenvalues is proposed. Firstly, single-degree-of-freedom-systems are considered, and an approximation to the mean and variance is obtained using a hybrid Laplace's method and numerical integration method. Then, the method is extended to calculate the mean and variance of frequency response function of multiple-degrees-of-freedom dynamic systems. Proportional damping is assumed and the eigenvalues are considered to be independent. Results are derived for several probability density functions, including gamma, normal and lognormal distributions. The accuracy of the approach, for both single and multiple-degrees-of-freedom systems, is examined using the direct Monte Carlo simulation.
机译:提出了一种利用特征值的概率密度函数计算传递函数统计量的方法。首先,考虑单自由度系统,并使用混合拉普拉斯方法和数值积分方法获得均值和方差的近似值。然后,将该方法扩展为计算多自由度动态系统的频率响应函数的均值和方差。假定比例阻尼并且特征值被认为是独立的。从几个概率密度函数得出结果,包括伽玛分布,正态分布和对数正态分布。使用直接蒙特卡洛模拟来检验单自由度和多自由度系统的方法的准确性。

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