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Stability and stabilization of switched stochastic systems under asynchronous switching

机译:异步切换下切换随机系统的稳定性和稳定性

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This paper studies the stability and stabilization problems for a class of switched stochastic systems under asynchronous switching. The asynchronous switching refers to that the switching of the candidate controllers does not coincide with the switching of system modes. Two situations are considered: (1) time-delayed switching situation, that is, the switching of the candidate controllers has a lag to the switching of the system modes; (2) mismatched switching situation, the switching of the candidate controllers does not match the switching of the system modes. Using average dwell time and Lyapunovlike function, sufficient conditions are established for stochastic input-to-state stability of the whole system. Also, the stabilizing controller design approach is proposed for switched stochastic linear systems. The minimal average dwell time and the controller gain are achieved. Finally, a numerical example is used to demonstrate the validity of the developed results. (C) 2016 Elsevier B.V. All rights reserved.
机译:本文研究了一类异步切换下的切换随机系统的稳定性和稳定性问题。异步切换是指候选控制器的切换与系统模式的切换不一致。考虑了两种情况:(1)延时切换情况,即候选控制器的切换比系统模式的切换滞后; (2)切换不匹配的情况下,候选控制器的切换与系统模式的切换不匹配。使用平均停留时间和Lyapunovlike函数,为整个系统的随机输入到状态稳定性建立了充分的条件。此外,提出了用于切换随机线性系统的稳定控制器设计方法。实现了最小的平均停留时间和控制器增益。最后,通过算例验证了所开发结果的有效性。 (C)2016 Elsevier B.V.保留所有权利。

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