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Responses of discretized systems under narrow band nonstationary random excitations. Part 1: linear problems

机译:离散系统在窄带非平稳随机激励下的响应。第1部分:线性问题

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摘要

The extended stochastic central difference (ESCD) method is proposed as a viable alternative for computing linear responses of discretized multi-degrees-of-freedom (mdof) systems under narrow band stationary and nonstationary random disturbances. The method provides a means of controlling the center frequencies and bandwidths of narrow band stationary and nonstationary random excitation processes. It is suitable for larger-scale random response analysis of complicated structures idealized by the finite element method. Its additional important feature is that application of normal mode or complex normal mode analysis or direct numerical integration algorithms such as the fourth-order Runge-Kutta scheme is not required. Examples, including one of flow-induced vibration of a pipe containing a moving fluid are included to demonstrate: (1) the capability of the proposed method and difference between responses of discretized systems under narrow band and wide band random excitations, and (2) its accuracy and efficiency by way of comparison to the Monte Carlo simulation data. Generalization of the ESCD method for computation of responses of nonlinear mdof systems is presented in a companion paper. (c) 2004 Elsevier Ltd. All rights reserved.
机译:提出了扩展随机中心差(ESCD)方法,作为计算窄带固定和非平稳随机扰动下离散化多自由度(mdof)系统线性响应的可行替代方法。该方法提供了一种控制窄带固定和非平稳随机激励过程的中心频率和带宽的方法。它适用于通过有限元方法理想化的复杂结构的大规模随机响应分析。它的另一个重要特征是不需要应用普通模式或复杂的普通模式分析或直接的数值积分算法,例如四阶Runge-Kutta方案。实例包括一个包含流动流体的管道的流动引起的振动之一,以证明:(1)所提方法的能力以及离散系统在窄带和宽带随机激励下的响应之间的差异,以及(2)通过与蒙特卡洛模拟数据进行比较,可以确定其准确性和效率。伴随文件中介绍了用于计算非线性mdof系统响应的ESCD方法的一般化。 (c)2004 Elsevier Ltd.保留所有权利。

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