Adaptive integral terminal sliding mode control of unmanned bicycle via ELM and barrier function

IF 1.9 4区 计算机科学 Q3 ROBOTICS
Robotica Pub Date : 2024-09-12 DOI:10.1017/s0263574724000997
Long Chen, Zhihui Jin, Ke Shao, Guangyi Wang, Shuping He, Vladimir Stojanovic, Parisa Arabzadeh Bahri, Hai Wang
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引用次数: 0

Abstract

In this paper, an unmanned bicycle (UB) with a reaction wheel is designed, and a second-order mathematical model with uncertainty is established. In order to achieve excellent balancing performance of the UB system, an adaptive controller is designed, which is composed of nominal feedback control, compensating control using extreme learning machine observer and reaching control via integral terminal sliding mode (ITSM) and barrier function (BF)-based adaptive law. Owing to the features of BF-based ITSM (BFITSM), not only any uncertainty or disturbance upper bound is not needed any longer but also the finite-time convergence of the closed-loop system can be ensured with a predefined error bound. Moreover, the BF-based control gain can be adaptively adjusted according to the update of the lumped uncertainty such that the overestimation is removed. The stability analysis of the closed-loop system is given according to Lyapunov theory. Comparable experimental results on an actual UB are carried out to validate the superior balancing performance of the proposed controller.

通过 ELM 和障碍函数实现无人驾驶自行车的自适应积分终端滑动模式控制
本文设计了带反作用力轮的无人驾驶自行车(UB),并建立了带不确定性的二阶数学模型。为了使无人驾驶自行车系统获得优异的平衡性能,本文设计了一种自适应控制器,该控制器由标称反馈控制、使用极端学习机观测器的补偿控制以及通过积分终端滑动模式(ITSM)和基于障壁函数(BF)的自适应律的达到控制组成。由于基于 BF 的 ITSM(BFITSM)的特点,不仅不再需要任何不确定性或扰动上界,而且可以通过预定义的误差约束确保闭环系统的有限时间收敛。此外,基于 BF 的控制增益可以根据整块不确定性的更新进行自适应调整,从而消除高估。根据 Lyapunov 理论对闭环系统进行了稳定性分析。在实际 UB 上进行的可比较实验结果验证了所提出控制器的卓越平衡性能。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
Robotica
Robotica 工程技术-机器人学
CiteScore
4.50
自引率
22.20%
发文量
181
审稿时长
9.9 months
期刊介绍: Robotica is a forum for the multidisciplinary subject of robotics and encourages developments, applications and research in this important field of automation and robotics with regard to industry, health, education and economic and social aspects of relevance. Coverage includes activities in hostile environments, applications in the service and manufacturing industries, biological robotics, dynamics and kinematics involved in robot design and uses, on-line robots, robot task planning, rehabilitation robotics, sensory perception, software in the widest sense, particularly in respect of programming languages and links with CAD/CAM systems, telerobotics and various other areas. In addition, interest is focused on various Artificial Intelligence topics of theoretical and practical interest.
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