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Controller synthesis for Markovian jump systems subject to incomplete knowledge of transition probabilities and actuator saturation

机译:马尔科夫跳跃系统的控制器综合受转移概率和执行器饱和度的不完全了解

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This paper is concerned with Markovian jump systems subject to incomplete knowledge of transition probabilities and actuator saturation. The system under consideration is more general, which covers the systems with completely known and completely unknown transition probabilities. By introducing some free-connection weighting matrices to handle the inaccessible elements of transition probabilities, a new criterion is 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, two numerical examples are provided to illustrate the merits of our method.
机译:本文涉及马尔科夫跳跃系统,该系统受转移概率和执行器饱和度的不完全了解。所考虑的系统更为通用,涵盖了具有完全已知和完全未知的转移概率的系统。通过引入一些自由连接加权矩阵来处理过渡概率的不可访问元素,建立了一个新的准则来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,提供了两个数值示例来说明我们方法的优点。

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