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Second-order fast terminal sliding mode control design based on LMI for a class of non-linear uncertain systems and its application to chaotic systems

机译:基于LMI的二阶快速终端滑动模式控制设计,用于一类非线性不确定系统及其在混沌系统中的应用

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摘要

In this paper, an linear matrix inequalities (LMI)-based second-order fast terminal sliding mode control technique is investigated for the tracking problem of a class of non-linear uncertain systems with matched and mismatched uncertainties. Using the offered approach, a robust chattering-free control scheme is presented to prove the presence of the switching around the sliding surface in the finite time. Based on the Lyapunov stability theorem, the LMI conditions are presented to make the state errors into predictable bounds and the parameters of the controller are obtained in the form of LMI. The control structure is independent of the order of the model. Then, the proposed method is fairly simple and there is no difficulty in the use of this scheme. Simulations on the well-known Genesio's chaotic system and Chua's circuit system are employed to emphasize the success of the suggested scheme. The simulation results on the Genesio's system demonstrate that the offered technique leads to the superior improvement on the control effort and tracking performance.
机译:本文研究了基于线性矩阵不等式(LMI)的二阶快速终端滑动模式控制技术,用于跟踪具有匹配和不匹配的不确定性的一类非线性不确定系统的跟踪问题。使用所提供的方法,提出了一种坚固的无抖动控制方案以证明在有限时间内围绕滑动表面的切换的存在。基于Lyapunov稳定性定理,提出了LMI条件以使状态误差进入可预测范围,并且以LMI的形式获得控制器的参数。控制结构与模型的顺序无关。然后,所提出的方法相当简单,并且在使用该方案方面没有困难。采用了众所周知的Genesio混沌系统和Chua电路系统的模拟来强调建议方案的成功。 Genesio系统上的仿真结果表明,所提供的技术导致对控制努力和跟踪性能的卓越改进。

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