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Stochastic stability analysis of semi-Markovian jump linear systems via a relaxation technique for time-varying transition rates

机译:半马尔可夫跳跃线性系统通过弛豫技术进行时变技术的随机稳定性分析

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This paper investigates the stochastic stability analysis problem for a class of continuous-time semi-Markovian jump linear systems (S-MJLSs). To this end, the stability condition for S-MJLSs is first formulated in the form of two set constraints and a matrix inequality dependent on the time-varying transition rates stemming from sojourn time. And then, the sojourn-time-dependent stability condition is converted into a finite set of linear matrix inequalities (LMIs) via the use of a relaxation technique capable of considering all possible constraints associated with time-varying transition rates.
机译:本文调查了一类连续时间半马克洛维亚跳跃线性系统(S-MJLS)的随机稳定性分析问题。为此,首先以两个设定约束的形式制定S-MJLS的稳定性条件,以及依赖于从苏氏时间杆的时变的过渡速率的矩阵不等式。然后,通过使用能够考虑与时变的过渡率相关联的所有可能的约束,通过使用能够考虑所有可能的限制,将静止时间相关的稳定性条件转换为有限的线性矩阵不等式(LMI)。

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