Adaptive learning finite‐time switching control of a helicopter system with state constraints

Abstract This paper addresses the trajectory tracking problem of the 2‐DOF helicopter system by proposing an adaptive finite‐time control method based on a composite learning and switching mechanism. Unlike traditional learning control approaches, the composite learning method in this paper improves learning efficiency by introducing a prediction error term within the neural domain. Outside the neural domain, the switching mechanism ensures rapid convergence of the system state. Additionally, a barrier Lyapunov function (BLF) is employed to impose state constraints, ensuring that the system state remains within a safe range during the learning process. Through Lyapunov stability analysis, the finite‐time convergence and uniform ultimate boundedness of the system are proven. Finally, simulations and experiments validate that the proposed method effectively overcomes the challenges posed by model uncertainties and external disturbances.

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Publication Details

Journal
Asian Journal of Control
Published
2026-02-09
DOI
https://doi.org/10.1002/asjc.70072
Primary Topic
Adaptive Dynamic Programming Control
Type
article
Field-Weighted Citation Impact
0.00
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article

Adaptive learning finite‐time switching control of a helicopter system with state constraints

Xian Peng Luo, Yusheng Lin
Asian Journal of Control
Adaptive Dynamic Programming Control
article

Adaptive learning finite‐time switching control of a helicopter system with state constraints

Xian Peng Luo, Yusheng Lin
article en

Abstract

Abstract This paper addresses the trajectory tracking problem of the 2‐DOF helicopter system by proposing an adaptive finite‐time control method based on a composite learning and switching mechanism. Unlike traditional learning control approaches, the composite learning method in this paper improves learning efficiency by introducing a prediction error term within the neural domain. Outside the neural domain, the switching mechanism ensures rapid convergence of the system state. Additionally, a barrier Lyapunov function (BLF) is employed to impose state constraints, ensuring that the system state remains within a safe range during the learning process. Through Lyapunov stability analysis, the finite‐time convergence and uniform ultimate boundedness of the system are proven. Finally, simulations and experiments validate that the proposed method effectively overcomes the challenges posed by model uncertainties and external disturbances.

Asian Journal of Control
Guangzhou Railway Polytechnic (CN), Guangdong Institute of Intelligent Manufacturing (CN)
Openalex Percentile: Top 60%
Adaptive Dynamic Programming Control
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