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Stability of nonlinear switched systems with stable and unstable subsystems via minimum dwell time method

机译:具有最小停留时间方法的具有稳定和不稳定子系统的非线性切换系统的稳定性

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This paper investigates the stability of nonlinear switched systems in two cases: all subsystems are exponentially stable, and both exponentially stable subsystems and unstable subsystems coexist, and proposes a number of new results on the stability analysis. Firstly, a new minimum dwell time (MDT) method is established for the stability of such switched system by extending the existing dwell time method. Secondly, based on the MDT method, several new results to the stability analysis are obtained. It should be pointed out that the obtained results have two advantages over the previous results, one is the MDT conditions are less than those, the other is the obtained average dwell time is also smaller than that obtained by other methods. Finally, an illustrative example is given to show the correctness and the effectiveness of the proposed methods.
机译:本文研究了两种情况下的非线性切换系统的稳定性:所有子系统都是指数稳定的,指数稳定子系统和不稳定子系统并存,并提出了一些新的稳定性分析结果。首先,通过扩展现有的停留时间方法,为这种交换系统的稳定性建立了新的最小停留时间(MDT)方法。其次,基于MDT方法,获得了一些新的稳定性分析结果。应当指出的是,所获得的结果与先前的结果相比具有两个优点,一个是MDT条件小于那些条件,另一个是所获得的平均停留时间也小于其他方法所获得的。最后,给出一个说明性例子,说明所提出方法的正确性和有效性。

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