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Asymptotic stabilization of a class of uncertain nonlinear time-delay fractional-order systems via a robust delay-independent controller

机译:通过稳健的延迟独立控制器对一类不确定的非线性时滞分数阶系统的渐近稳定

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This paper studies the robust stabilization for a class of nonlinear time-delay fractional order (FO) systems in the presence of some practical aspects. The considered aspects in the FO system include: nonlinear Lipschitz functions; time-varying norm-bounded uncertain terms; and time-delays in the state variables. A major challenge in the control of time-delay systems is that the value of delay is usually not perfectly known or it may be even time-varying. In this paper, a novel asymptotic stabilizing control law is proposed which is delay independent and also has a robust manner in the presence of uncertain terms in the model which may be due to model uncertainties (parameter uncertainties or model simplification) and/or external disturbances. The proposed controller is a FO sliding mode controller that is designed such that the closed-loop system is asymptotically delay-independent stable. For this purpose, a FO sliding manifold is introduced and the occurrence of the reaching phase in a finite time is proved. Finally, in order to validate the theoretical results, an example is given and simulation results confirm the appropriate performance of the proposed controller.
机译:本文在存在一些实际方面,研究了一类非线性时滞分数阶(FO)系统的鲁棒稳定性。 FO系统中的考虑方面包括:非线性Lipschitz功能;时变常态不确定术语;和状态变量中的时间延迟。在时滞系统控制中的一个主要挑战是延迟的值通常不完全知道,甚至可能是时变的。在本文中,提出了一种新的渐近稳定控制法,其延迟独立,并且在模型中存在不确定的术语存在的稳健方式,这可能是由于模型不确定性(参数不确定性或模型简化)和/或外部干扰。所提出的控制器是FO滑动模式控制器,其设计成使得闭环系统是渐近的延迟无关的稳定性。为此目的,引入了FO滑动歧管,并证明了在有限时间内发生的到达阶段的发生。最后,为了验证理论结果,给出了一个例子,并仿真结果证实了所提出的控制器的适当性能。

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