首页> 外文期刊>Proceedings of the Institution of Mechanical Engineers, Part C. Journal of mechanical engineering science >Current efforts towards a non-linear system identification methodology of broad applicability
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Current efforts towards a non-linear system identification methodology of broad applicability

机译:当前为广泛应用的非线性系统识别方法所做的努力

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摘要

A review of current efforts towards developing a non-linear system identification (NSI) methodology of broad applicability [1-4] is provided in this article. NSI possess distinct challenges, since, even the task of identifying a set of (linearized) modal matrices modified ('perturbed') by non-linear corrections might be an oversimplification of the problem. In that context, the integration of diverse analytical, computational, and post-processing methods, such as slow flow constructions, empirical mode decompositions, and wavelet/Hilbert transforms to formulate a methodology that holds promise of broad availability, especially to systems with non-smooth non-linearities such as clearances, dry friction and vibro-impacts is proposed. In particular, the proposed methodology accounts for the fact that, typically, non-linear systems are energy- and initial condition-dependent, and has both global and local components. In the global aspect of NSI, the dynamics is represented in a frequency-energy plot (FEP), whereas in the local aspect of the methodology, sets of intrinsic modal oscillators are constructed to model specific non-linear transitions on the FEP. The similarity of the proposed methodology to linear experimental modal analysis is discussed, open questions are outlined, and some applications providing a first demonstration of the discussed concepts and techniques are provided.
机译:本文提供了对开发广泛适用的非线性系统识别(NSI)方法的当前努力的综述[1-4]。 NSI面临着不同的挑战,因为即使识别通过非线性校正修改(“扰动”)的(线性化)模态矩阵的任务也可能是问题的过分简化。在这种情况下,多种分析,计算和后处理方法(例如慢流构造,经验模式分解和小波/希尔伯特变换)的集成,形成了一种具有广泛可用性的方法论,特别是对于非提出了诸如间隙,干摩擦和振动冲击之类的平滑非线性。特别地,所提出的方法论解决了以下事实:通常,非线性系统取决于能量和初始条件,并且具有全局和局部分量。在NSI的整体方面,动力学以频率-能量图(FEP)表示,而在该方法的局部方面,构造本征模态振荡器集以对FEP上的特定非线性跃迁建模。讨论了所提出的方法与线性实验模态分析的相似性,概述了未解决的问题,并提供了一些提供了所讨论概念和技术的首次演示的应用程序。

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