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Finite-time stability of uncertain Markovian jump systems with time-varying and distributed delays

机译:具有时变和分布时滞的不确定Markovian跳跃系统的有限时间稳定性

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This paper is concerned with the analysis of robust stochastic finite-time stability of Markovian jump systems with parameter uncertainties, time-varying and distributed delays. It is assumed that the parameter uncertainties are norm bounded and the time-varying delays are mode-dependent. By constructing a suitable stochastic Lyapunov functional and employing genearlized Itô's formula and Gronwall inequality, a delay- and mode-dependent condition is established to guarantee stochastic finite-time stability of nominal Markovian jump systems. Then, by robust control technique, a stochastic finite-time stability criterion is obtained for the uncertain case. These conditions can be verified efficiently in practice. Finally, two numerical examples are explored to illustrate the effectiveness of the developed results.
机译:本文涉及具有参数不确定性,时变和分布时滞的马尔可夫跳跃系统鲁棒随机有限时间稳定性的分析。假定参数不确定性是有界的,时变延迟是与模式有关的。通过构造合适的随机Lyapunov泛函,并采用广义的Itô公式和Gronwall不等式,建立了依赖于延迟和模式的条件,以保证标称Markovian跳跃系统的随机有限时间稳定性。然后,通过鲁棒控制技术,获得了不确定情况下的随机有限时间稳定性判据。在实践中可以有效地验证这些条件。最后,通过两个数值例子说明了所开发结果的有效性。

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