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Oscillation Analysis of Linearly Coupled Piecewise Affine Systems

机译:线性耦合分段仿射系统的振动分析

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In recent years, there have been intensive theoretical research works on modeling/analysis of oscillatory phenomena. In this paper, we derive a sufficient condition under which (a large number of) linearly coupled piecewise affine systems show an oscillatory behavior called Y-oscillation. It is known that the analysis of PWA systems is difficult due to their switching nature. An important feature of the obtained result is that, under the assumption that every subsystem has a specific property in common, the criteria can be rewritten in terms of coupling topology in an easily checkable way so that it is applicable to large scale systems. For an illustrative purpose, we analyze the well-known FitzHugh-Nagumo equation that is a model for a neural oscillator in mathematical physiology.
机译:近年来,在振荡现象的建模/分析方面已有大量的理论研究工作。在本文中,我们推导出一个充分条件,在该条件下(大量)线性耦合分段仿射系统表现出称为Y振荡的振荡行为。众所周知,由于PWA系统的切换特性,很难对其进行分析。获得的结果的重要特征是,在假设每个子系统具有共同的特定属性的前提下,可以按照易于检查的方式根据耦合拓扑重写标准,从而适用于大型系统。为了说明目的,我们分析了著名的FitzHugh-Nagumo方程,该方程是数学生理学中神经振荡器的模型。

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