2024
DOI: 10.1109/tnnls.2022.3176625
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Adaptive Neural Fixed-Time Tracking Control for High-Order Nonlinear Systems

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Cited by 63 publications
(22 citation statements)
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“…Finally, two illustrative studies confirmed the validity and practicability of the proposed theoretical result. In particular, inspired by some novel results, 55,56 we intend to extend the results of this study to adaptive fixed-time control for high-order/multiagent non-affine nonlinear systems in a future study.…”
Section: Discussionmentioning
confidence: 99%
“…Finally, two illustrative studies confirmed the validity and practicability of the proposed theoretical result. In particular, inspired by some novel results, 55,56 we intend to extend the results of this study to adaptive fixed-time control for high-order/multiagent non-affine nonlinear systems in a future study.…”
Section: Discussionmentioning
confidence: 99%
“…As described in References 40‐45, if the elements in ffalse(Zfalse)$$ f(Z) $$ belong to compact set normalΩZ$$ {\Omega}_Z $$ and nonlinear smooth functions ffalse(Zfalse)$$ f(Z) $$ is continuous, then for any given constant ε>0$$ \varepsilon >0 $$, there are NNs WTnormalΦfalse(Zfalse)$$ {W}^{\ast T}\Phi (Z) $$ such that ffalse(Zfalse)=WTnormalΦfalse(Zfalse)+δfalse(Zfalse),ZnormalΩZ,$$ f(Z)={W}^{\ast T}\Phi (Z)+\delta (Z),\forall Z\in {\Omega}_Z, $$ where W$$ {W}^{\ast } $$ is the ideal weight vector and it can be described as W=argminWRlsupZnormalΩZfalse|ffalse(Zfalse)prefix−WTnormalΦfalse(Zfalse)false|,$$ {W}^{\ast }=\arg \underset{W\in {R}^l}{\min}\underset{Z\in {\Omega}_Z}{\sup}\mid f(Z)-{W}^{\ast T}\Phi (Z)\mid, $$ δfalse(Zfalse)$$ \delta (Z) $$ denotes the approximation error that satisfies the inequality false...…”
Section: Problem Formulation and Preliminariesmentioning
confidence: 99%
“…In addition, an adaptive NN‐based backstepping output feedback optimal control was proposed for uncertain nonlinear systems with state constraints in Reference [22]. An adaptive neural fixed‐time tracking control was proposed for high‐order non‐strict nonlinear systems in Reference [23].…”
Section: Introductionmentioning
confidence: 99%