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Integrator-based robust mathcal {H}_{infty }H∞ sliding mode control of uncertain stochastic Markovian jump delay systems with non-linear perturbations

机译:基于积分器的具有非线性摄动的不确定随机Markovian跳跃时滞系统的鲁棒数学{H} _ {infty}H∞滑模控制

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摘要

This study is concerned with the problem of robust mathcal {H}_{infty }H∞ sliding mode control (SMC) of It hat {text {o}}o^ stochastic delayed Markovian jump systems subject to parameter uncertainties and non-linear perturbations. Firstly, for the sake of practicality, a common integral sliding surface functional without time-varying delay is proposed. Then, by using linear matrix inequalities technique, sufficient condition for the robust mean-square exponential stability of the resulting closed-loop system with a prescribed disturbance attenuation level gamma γ is derived. Moreover, a novel sliding mode controller is designed such that system trajectories can be kept on the sliding surface almost surely since the initial time. Finally, an example is provided to illustrate the effectiveness of the obtained result.
机译:本研究涉及参数不确定性和非线性扰动的It帽子{text {o}} o ^随机时滞马尔可夫跳跃系统的鲁棒数学{H} _ {infty}H∞滑模控制(SMC)问题。首先,出于实用性考虑,提出了一种无时变延迟的通用整体滑动表面功能。然后,通过使用线性矩阵不等式技术,得出具有指定干扰衰减水平γ的闭环系统的鲁棒均方指数稳定性的充分条件。此外,设计了新颖的滑模控制器,使得自初始时间以来几乎可以将系统轨迹保持在滑动表面上。最后,提供一个例子来说明所获得结果的有效性。

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