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H_2 and H_∞ mode-independent state-feedback control of generalized Bernoulli jump systems with uncertain probabilities

机译:H_2和H_∞独立于不同的借助于概率的伯努利跳转系统的独立式状态反馈控制

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Many practical problems arising in networked control systems can be suitably modeled by linear stochastic systems described in terms of discrete-time generalized Bernoulli models, that are a particular case of the so called Markov jump linear systems. Motivated by real world applications where the transition probability matrix is uncertain, this paper proposes a general framework to deal with the problem of control design for Bernoulli systems, providing synthesis conditions for H_2 and H_∞ state-feedback controllers that are sufficient in the uncertain case and also necessary (optimal) for precisely known models. The conditions can be solved in terms of LMI relaxations of increasing accuracy, allowing the user to tradeoff precision and computational cost in the search for better solutions. The networked control of a mechanical plant is presented to illustrate the applicability of the method.
机译:在网络控制系统中产生的许多实际问题可以由在离散时间广义Bernoulli模型中描述的线性随机系统来适当建模,这是所谓的马尔可夫跳跃线性系统的特定情况。由过渡概率矩阵不确定的现实世界应用程序,本文提出了一种处理Bernoulli系统控制设计问题的一般框架,为不确定情况提供了足够的H_2和H_∞状态反馈控制器的合成条件对于精确的已知模型,也需要(最佳)。根据LMI放松的条件可以提高精度,允许用户在寻找更好的解决方案中进行评估精度和计算成本。提出了机械设备的网络控制以说明该方法的适用性。

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