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Use of orthogonal decomposition of data-based excitation processes for nonstationary response of nonlinear systems

机译:非线性系统非间断响应的基于基于数据的励磁过程的正交分解

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The topic of stochastic response of dynamic systems has been an area of considerable interest for some time in the analysis of risk and structural reliability. A substantial reference list of work in this area can be found in [4]. The authors, in previous work [3, 6], have developed a method which can analyze the response of linear multi-degree-of-freedom systems to completely general data-based nonstationary excitations in a highly efficient and analytical form. This was demonstrated with successful application to a model structure subjected to an ensemble of ground-motion recordings from the 1994 Noithridge (California) Earthquake. The authors have now extended this work to nonlinear system response by using equivalent linearization techniques [7]. This paper summarizes the extension to the analysis of nonlinear systems, and explores the range of application of the technique.
机译:动态系统随机响应的话题是在风险和结构可靠性分析中的一段时间内的一段时间兴趣的区域。在[4]中可以在[4]中找到该区域的实质性参考工作列表。在以前的工作[3,6]中,作者开发了一种方法,可以以高效和分析形式分析线性多程度自由度系统对完全一般的数据的非间平激发的方法。这是通过成功应用于从1994年Noithridge(加利福尼亚州)地震的地面运动记录的集合的模型结构申请。作者现在已经通过使用等效的线性化技术[7]将此工作扩展到非线性系统响应。本文总结了对非线性系统分析的扩展,并探讨了该技术的应用范围。

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