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Stability analysis of periodically switched linear systems using Floquet theory

机译:用Floquet理论分析周期切换线性系统的稳定性

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Stability of a switched system that consists of a set of lineartime invariant subsystems and a periodic switching rule isinvestigated. Based on the Floquet theory, necessary andsufficient conditions are given for exponential stability. It isshown that there exists a slow switching rule that achievesexponential stability if at least one of these subsystems isasymptotically stable. It is also shown that there exists a fastswitching rule that achieves exponential stability if the averageof these subsystems is asymptotically stable. The results areillustrated by examples.
机译:研究了由一组线性时间不变子系统和周期性切换规则组成的切换系统的稳定性。基于Floquet理论,给出了指数稳定性的充要条件。结果表明,如果这些子系统中的至少一个是渐近稳定的,则存在一种慢切换规则,该规则可以实现指数稳定性。还表明,如果这些子系统的平均值渐近稳定,则存在一种快速切换规则,可以实现指数稳定性。实例说明了结果。

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