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Robust discrete-time sliding mode control for tracking and model following of uncertain nonlinear systems

机译:不确定非线性系统的跟踪和模型跟随的鲁棒离散时间滑模控制

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摘要

This paper proposes a discrete-time controller for robust tracking and model following of a class of nonlinear, multi-input multi-output, systems. For this purpose, a discrete-time sliding mode controller (DTSMC) is used to ensure the stability, robustness and an output tracking against the modelling uncertainties, even at relatively large sampling periods. In this way, Takagi-Sugeno (T-S) fuzzy modelling is used to decompose the nonlinear system to a set fuzzy-blended locally linearised subsystems. Implementation of the second Lyapunov theory for mismatched uncertain nonlinear T-S fuzzy models results in a set of linear matrix inequalities, which is used to design the sliding surface. A new method is then proposed to reach the quasi-sliding mode and stay thereafter. Simulation studies show that the proposed method guarantees the stability of closed-loop system and achieves small tracking error in the presence of parametric uncertainties at large sampling periods.
机译:本文提出了一种离散时间控制器,用于一类非线性,多输入多输出系统的鲁棒跟踪和模型跟踪。为此,使用离散时间滑模控制器(DTSMC)来确保稳定性,鲁棒性以及针对建模不确定性的输出跟踪,即使在相对较大的采样周期内也是如此。这样,使用Takagi-Sugeno(T-S)模糊建模将非线性系统分解为一组模糊混合的局部线性化子系统。对不匹配的不确定非线性T-S模糊模型的第二个Lyapunov理论的实现导致了一组线性矩阵不等式,该不等式用于设计滑动表面。然后提出了一种新的方法来达到准滑动模式并在此之后停留。仿真研究表明,在大采样周期存在参数不确定性的情况下,该方法可以保证闭环系统的稳定性,并实现较小的跟踪误差。

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