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Nonsingular terminal sliding mode control for time-delayed fractional-order T-S fuzzy systems based on finite-time scheme

机译:基于有限时间格式的时滞分数阶T-S模糊系统的非奇异终端滑模控制

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In this paper, nonsingular terminal sliding mode control for fractional-order T-S fuzzy time-delay systems is discussed. The parameter uncertainty and external disturbance are included in the system model, meanwhile the controller design is implemented based on the finite-time concept. Firstly, a novel nonsingular terminal sliding surface which is suitable for the time-delayed fractional-order T-S fuzzy systems is proposed. It is proved that once the state trajectories of the system reach to the proposed sliding surface, they will be converged to the origin within a given finite time. Secondly, in terms of the established terminal sliding surface, a novel fractional-order sliding mode control law is introduced, which can force the closed loop dynamic error system trajectories to reach the terminal sliding surface over a finite time. Finally, using the Lyapunov stability theorem, the stability of the proposed method are proved. The proposed method is implemented for control of time-delayed fractional-order Permanent Magnetic Synchronous Motor chaotic systems with uncertain parameter and external disturbance to verify the effectiveness of the proposed fractional order nonsingular terminal sliding mode controller.
机译:本文讨论了分数阶T-S模糊时滞系统的非奇异终端滑模控制。系统模型中包含了参数不确定性和外部干扰,同时基于有限时间的概念实现了控制器的设计。首先,提出了一种适用于时滞分数阶T-S模糊系统的新型非奇异终端滑动面。事实证明,一旦系统的状态轨迹到达拟议的滑动表面,它们将在给定的有限时间内收敛到原点。其次,针对已建立的终端滑移面,引入了一种新颖的分数阶滑模控制律,可以迫使闭环动态误差系统的轨迹在一定时间内到达终端滑移面。最后,利用李雅普诺夫稳定性定理证明了所提方法的稳定性。将该方法用于参数不确定和外部干扰的时滞分数阶永磁同步电动机混沌系统的控制,以验证该分数阶非奇异终端滑模控制器的有效性。

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