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Adaptive sliding mode control - convergence and gain boundedness revisited

机译:自适应滑模控制-重新讨论收敛和增益有界

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This paper reviews the main adaptive sliding mode controller (ASMC) designs for nonlinear systems with finite uncertainties of unknown bounds. Different statements of convergence referring to uniformly ultimate boundedness (UUB), asymptotic convergence (AC) and finite-time convergence (FTC) for ASMC shown in recent papers are analysed. Weaknesses and incomplete proofs apropos FTC are pointed out. Thereafter, a new approach is proposed to successfully demonstrate FTC of the so-called sliding variable. We identify a compensating phase and a reaching phase during the ASMC process. A new explicit form for estimating the upper-bound reaching time is provided for any bounded perturbation. An amended form of the real ASMC is recalled showing improved accuracy and chattering reduction. Finally, numerical and experimental applications are performed to convey the discussed results.
机译:本文回顾了未知边界有限不确定性的非线性系统的主要自适应滑模控制器(ASMC)设计。分析了最近论文中关于ASMC的统一最终有界度(UUB),渐近收敛(AC)和有限时间收敛(FTC)的不同收敛性陈述。指出了FTC的不足和不完整的证明。此后,提出了一种新方法来成功演示所谓的滑动变量的FTC。我们在ASMC流程中确定了补偿阶段和到达阶段。为任何有界扰动提供了一种新的显式形式,用于估计上限到达时间。召回了真实ASMC的修改形式,显示出更高的准确性和减少的颤动。最后,进行数值和实验应用以传达讨论的结果。

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