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Stochastic Stabilization of Markovian Jump Systems in the Presence of Partial Unknown Transition Probabilities and Actuator Saturation

机译:存在未知转移概率和执行器饱和的Markov跳跃系统的随机镇定。

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This paper deals with the controller design problem for Markovian jump systems subject to partial unknown transition probabilities and actuator saturation. Different from the previous results where complete knowledge on the transition probabilities is available, a new controller synthesis scheme is proposed as well as an estimate of the domain of attraction in mean square sense. A sufficient condition is first established to guarantee the stochastic stability of the closed-loop system. An optimization problem with LMI constraints is then formulated to determine the largest contractively invariant set in mean square sense. Finally, a numerical example is provided to show the effectiveness of our method.
机译:本文针对具有部分未知转移概率和执行器饱和的Markovian跳跃系统的控制器设计问题。与以前的结果(其中可以获得关于过渡概率的完整知识)不同,本文提出了一种新的控制器综合方案以及均方意义上的吸引域估计。首先建立一个充分条件,以保证闭环系统的随机稳定性。然后制定具有LMI约束的优化问题,以确定均方意义上的最大收缩不变集。最后,提供了一个数值例子来说明我们方法的有效性。

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