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2022
DOI: 10.1016/j.isatra.2020.08.028
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Finite-time anti-saturation control for Euler–Lagrange systems with actuator failures

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Cited by 34 publications
(18 citation statements)
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“…8,9 Although there is substantial research that has been undertaken, the problem of model uncertainties is fundamentally ignored in the studies of Fu and Yu 10 and Xiao et al 11 Considering the imprecise model parameters, extensive uncertainties are usually resident in autonomous surface vessels' (ASVs) model dynamics. To enhance ASV systems' adaptation, adaptive control approaches, 7,12,13 NNs, 14,15 and observer technologies [16][17][18] were widely employed. For the path-following problem of a single surface vessel, Wang et al 19 revisited the above problem via a novel adaptive-based NNs strategy, which possesses the disadvantage of enormous weight matrix to be estimated.…”
Section: Introductionmentioning
confidence: 99%
“…8,9 Although there is substantial research that has been undertaken, the problem of model uncertainties is fundamentally ignored in the studies of Fu and Yu 10 and Xiao et al 11 Considering the imprecise model parameters, extensive uncertainties are usually resident in autonomous surface vessels' (ASVs) model dynamics. To enhance ASV systems' adaptation, adaptive control approaches, 7,12,13 NNs, 14,15 and observer technologies [16][17][18] were widely employed. For the path-following problem of a single surface vessel, Wang et al 19 revisited the above problem via a novel adaptive-based NNs strategy, which possesses the disadvantage of enormous weight matrix to be estimated.…”
Section: Introductionmentioning
confidence: 99%
“…To this end, the finite-time control that offers an appealing framework for faster convergence rate has been widely studied. [31][32][33] Generally speaking, the classical design tools for achieving finite-time stability are terminal sliding mode control (TSMC) 4,20,[34][35][36] and integral sliding mode control (ISMC). 37 Note that the conventional TSMC has the potential singularity arisen from the derivative of its nonlinear term.…”
Section: Introductionmentioning
confidence: 99%
“…As we can see from the above proof, the SMS (27) has three design parameters K 1 , K 2 and k 3 . According to (32) and ( 37), K 1 is mainly selected to guarantee the stability of the closed-loop system. From ( 28) and ( 29), one observes that smaller K 2 can lead to the larger uniform bounds on the tracking errors and shorter convergence time simultaneously.…”
Section: Introduction Of a Novel Non-singularity Finite-time Smsmentioning
confidence: 99%
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“…As a classical nonlinear control approach, SMC is celebrated for its antidisturbance capability, easy implementation, and excellent robustness [13][14][15][16]. In [1], SMC-based architecture was established to achieve the trajectory tracking control for HFV, while it comes with the undesired phenomenon of chattering.…”
Section: Introductionmentioning
confidence: 99%