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Finite-TimeH∞Control for a Class of Discrete-Time Markov Jump Systems with Actuator Saturation via Dynamic Antiwindup Design

机译:一类具有执行器饱和的离散时间马尔可夫跳跃系统的有限时间H∞控制通过动态抗饱和设计

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We deal with the finite-time control problem for discrete-time Markov jump systemssubject to saturating actuators. A finite-state Markovian process is given to govern the transition ofthe jumping parameters. A controller designed for unconstrained systems combined with a dynamic antiwindupcompensator is given to guarantee that the resulting system is mean-square locally asymptoticallyfinite-time stabilizable. The proposed conditions allow us to find dynamic anti-windup compensator whichstabilize the closed-loop systems in the finite-time sense. All these conditions can be expressed in the formof linear matrix inequalities and therefore are numerically tractable, as shown in the example included inthe paper.
机译:我们研究了饱和执行器的离散时间马尔可夫跳跃系统的有限时间控制问题。给出了有限状态马尔可夫过程来控制跳跃参数的过渡。给出了一种为无约束系统设计的控制器,并结合了动态抗饱和补偿器,以确保所得系统是均方局部渐近有限时间稳定的。所提出的条件使我们能够找到动态的抗饱和补偿器,该补偿器可以在有限时间范围内稳定闭环系统。所有这些条件都可以用线性矩阵不等式的形式表示,因此在数值上易于处理,如本文包含的示例所示。

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