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Robust Finite-Time Stabilization for Networked Control Systems via Static Output-Feedback Control: Markovian Jump Systems Approach

机译:通过静态输出反馈控制的网络控制系统的鲁棒有限时间稳定:马尔可夫跳跃系统方法

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摘要

The problems of robust finite-time stochastic stability and stabilization of uncertain networked control systems (NCSs) in the presence of random delays are considered in this paper. First, network-induced random delays are modeled as a Markov chain, and the resulting closed-loop system is transformed into a Markovian jump linear system (MJLS). Since the accurate access to the transition probabilities (TPs) is hard or even impossible, some of the elements in the transition probability matrix (TPM) are considered as unknown parameters. Based on this model, the sufficient conditions for the robust finite-time stochastic stability and stabilization of the uncertain NCS are proposed. Moreover, a new linear matrix inequality (LMI) approach is employed to calculate the static output-feedback controllers. Additionally, the results of the proposed scheme are verified by two examples and simulations, which include a practical example.
机译:本文考虑了存在随机时滞的鲁棒有限时间随机稳定性和不确定网络控制系统(NCS)的稳定性问题。首先,将网络引起的随机延迟建模为马尔可夫链,然后将所得的闭环系统转换为马尔可夫跳跃线性系统(MJLS)。由于很难或什至不可能准确地获得转换概率(TPs),因此转换概率矩阵(TPM)中的某些元素被视为未知参数。在该模型的基础上,提出了不确定NCS鲁棒有限时间随机稳定性和镇定的充分条件。此外,采用了新的线性矩阵不等式(LMI)方法来计算静态输出反馈控制器。此外,通过两个实例和仿真(包括一个实际实例)验证了该方案的结果。

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