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Reliable control for discrete-time Markovian jump singular systems with partly unknown transition probabilities

机译:转移概率部分未知的离散时间马尔可夫跳跃奇异系统的可靠控制

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In this paper, the reliable control problem is studied for a class of discrete linear Markovian jump singular systems with actuator failures. A more practical model of actuator failures than outage is considered. It is important that the transition probabilities of the jumping process are assumed to be partly unknown. The failures of actuator are quantified by a variable taking values in a given interval. The purpose of the addressed reliable control problem is to design a reliable controller based on the state feedback method such that the closed-loop systems are asymptotically mean-square stable disturbance attenuation not only when all actuators are operational, but also in case of some actuator failures. The solvability condition of controllers can be equivalent to a feasibility problem of coupled linear matrix inequalities (LMIs). A numerical example is provided to demonstrate the effectiveness of the proposed design approach.
机译:本文研究了一类具有执行器故障的离散线性马尔可夫跳跃奇异系统的可靠控制问题。考虑了一种比停机更实用的执行器故障模型。重要的是,假定跳跃过程的转移概率部分未知。执行器的故障通过在给定时间间隔内获取值的变量来量化。解决的可靠控制问题的目的是设计一种基于状态反馈方法的可靠控制器,以使闭环系统不仅在所有执行器均处于工作状态时,而且在某些执行器情况下均具有渐近均方稳定扰动衰减失败。控制器的可溶性条件可以等同于耦合线性矩阵不等式(LMI)的可行性问题。提供了一个数值示例来证明所提出的设计方法的有效性。

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