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Stability Criterions for Switched Linear Systems Based on Matrix Measure

机译:基于矩阵测度的线性切换系统稳定性判据

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The problem of stability analysis for a class of switched linear systems is studied in this paper based on the theory of matrix measure. The matrix measures of all subsystems are used to determine the stability of the switched linear systems. Based on this, sufficient conditions are reached, which can be used to determine the stability or instability of switched linear systems under arbitrary switching law. If a switching sequence satisˉes some conditions, a theorem in this paper can be used to verify if it can stabilize the systems. The obtained conditions are simpler than the reported methods such as multi-Lyapunov functions and hence are easier to check. Numerical examples are used to demonstrate these conditions.
机译:基于矩阵测度理论,研究了一类线性切换系统的稳定性分析问题。所有子系统的矩阵度量用于确定线性切换系统的稳定性。基于此,达到了足够的条件,可用来确定在任意切换定律下切换线性系统的稳定性或不稳定性。如果切换序列满足某些条件,则可以使用本文中的一个定理来验证它是否可以使系统稳定。所获得的条件比所报道的方法(例如多重Lyapunov函数)更简单,因此更易于检查。数值示例用于说明这些条件。

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