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The stochastic Newmark algorithm for random analysis of multi-degree-of-freedom nonlinear system

机译:多自由度非线性系统随机分析的随机Newmark算法

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摘要

Based on deterministic Newmark integration formulation, a stochastic Newmark algorithm (SNA) is proposed and developed in this paper. A one-step recursive expression is derived to calculate the covariance matrix response of nonlinear systems subjected to non-stationary random disturbances. The autoregressive moving average (ARMA) algorithm is used for simulating realizations of nonwhite random excitation. Closed form parameters of (ARMA) model are given for a class of random process possessing rational spectral density. This method is illustrated by calculating the mean value and mean square response of systems with symmetric and asymmetrical nonlinearity. Numerical simulations are carried out to demonstrate the accuracy and effectiveness of the method.
机译:基于确定性Newmark集成公式,提出并开发了一种随机Newmark算法(SNA)。推导了一个单步递归表达式来计算非线性系统在非平稳随机扰动下的协方差矩阵响应。自回归移动平均算法(ARMA)用于模拟非白色随机激励的实现。针对具有合理光谱密度的一类随机过程,给出了(ARMA)模型的封闭形式参数。通过计算具有对称和非对称非线性系统的均值和均方响应来说明此方法。数值模拟表明该方法的准确性和有效性。

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