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Stabilization of Singular Markovian Jump Systems With Generally Uncertain Transition Rates

机译:具有不确定跃迁率的奇异马氏跳跃系统的镇定。

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This note is devoted to investigating the stability and stabilization problems for continuous-time singular Markovian jump systems (SMJSs) with generally uncertain transition rates (GUTRs). In this GUTR singular model, each transition rate can be completely unknown or only its estimate value is known. In terms of a set of coupled linear matrix inequalities (LMIs), a sufficient condition is established to ensure the systems to be regular, impulse-free and stochastically stable. Moreover, the corresponding sufficient condition on the existence of a mode-dependent state-feedback controller is derived to guarantee the closed-loop systems stochastically admissible by applying the LMI technique. Finally, a numerical example is presented to illustrate the effectiveness and efficiency of the proposed method.
机译:本说明专门研究具有通常不确定的跃迁速率(GUTR)的连续时间奇异马尔可夫跳跃系统(SMJS)的稳定性和稳定问题。在这个GUTR奇异模型中,每个跃迁速率可能是完全未知的,或者只有其估计值是已知的。根据一组耦合的线性矩阵不等式(LMI),建立了充分的条件以确保系统规则,无脉冲且随机稳定。此外,通过应用LMI技术,推导了存在依赖于模式的状态反馈控制器的相应充分条件,以确保闭环系统可以随机地被接受。最后,通过算例说明了该方法的有效性和有效性。

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