2020
DOI: 10.1016/j.isatra.2019.07.003
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A global time-varying sliding-mode control for the tracking problem of uncertain dynamical systems

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Cited by 40 publications
(34 citation statements)
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“…The GSMC ensures the system state trajectories can be on the sliding-mode surface at an early time only, and the system robustness and disturbance elimination ability will improve [36,37]. A fast-decaying exponential nonlinear function has been added when designing the GSMC method for the linear sliding-mode switching surface equation [38]. Due to the extra exponential nonlinear switching functions, the sliding-mode state trajectory can quickly evolve into the linear sliding-mode surface [39].…”
Section: A Global Sliding-mode Control (Gsmc) Approch For Eccentric Fmentioning
confidence: 99%
“…The GSMC ensures the system state trajectories can be on the sliding-mode surface at an early time only, and the system robustness and disturbance elimination ability will improve [36,37]. A fast-decaying exponential nonlinear function has been added when designing the GSMC method for the linear sliding-mode switching surface equation [38]. Due to the extra exponential nonlinear switching functions, the sliding-mode state trajectory can quickly evolve into the linear sliding-mode surface [39].…”
Section: A Global Sliding-mode Control (Gsmc) Approch For Eccentric Fmentioning
confidence: 99%
“…10 Many of these controllers exhibit asymptotic convergence of the tracking error to the origin. 11,12 Terminal sliding mode (TSM) is a well-developed SMC option that offers a superior trajectory tracking outcome including a faster (compared with traditional first-order variants) finite-time convergence to the sliding surface (SS) as well as the state components included in SS. [13][14][15] The modern TSM design methods have overcome the main issue of TSM that is the singularity problem.…”
Section: Introductionmentioning
confidence: 99%
“…10 Many of these controllers exhibit asymptotic convergence of the tracking error to the origin. 11,12…”
Section: Introductionmentioning
confidence: 99%
“…Polynomial-type sliding mode function is developed, wherein if the sliding mode is retained by an appropriate control input, the system will reach the origin at the predefined terminal time point. 34,35 Nevertheless, the problem is that based on the proposed adaptive law, after the system leaves the sliding surface at the preliminary time, it will consume an infinite time to reach the sliding surface. That is, the sliding mode is practically established at t → ∞, which reduces the control precision.…”
Section: Introductionmentioning
confidence: 99%