基于离散时间扩展状态观测器的时变时滞轮式移动机器人无模型自适应控制

IF 1.7 4区 计算机科学 Q3 AUTOMATION & CONTROL SYSTEMS
Jiahui Huang, Hua Chen, Chao Shen
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引用次数: 0

摘要

针对具有时滞和有界扰动的轮式移动机器人的轨迹跟踪问题,提出了一种改进的无模型自适应控制策略。首先,采用全形式动态线性化方法(FFDL)将原非线性时滞系统转化为数据模型;其次,采用离散扩展状态观测器(DESO)估计未知残差非线性时变项;提出了一种基于离散时间扩展状态观测器(DESO-based FFDL MFAC)的全形式动态线性化无模型自适应控制方案。此外,通过设计保证Lyapunov稳定性的事件触发条件,建立了基于离散时间扩展状态观测器的全形式动态线性化事件触发无模型自适应控制(基于DESO的FFDL ET-MFAC)。只有当所述系统指示器满足所提供的事件触发条件时,才更新所述控制输入信号;否则,控制输入保持不变,可以有效地解决有限的通信带宽。最后,通过仿真验证了所提方法的有效性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Event-Triggered Model-Free Adaptive Control for Wheeled Mobile Robot with Time Delay and External Disturbance Based On Discrete-Time Extended State Observer
Abstract In this paper, an improved model-free adaptive control strategy is proposed for the trajectory tracking problem of the wheeled mobile robot (WMR) with time-delay and bounded disturbance. Firstly, the original nonlinear time delay system is transformed into a data model by applying the full-form dynamic linearization method (FFDL). Secondly, the discrete-time extended state observer (DESO) is applied to estimate the unknown residual nonlinear time-varying term. A full-form dynamic linearization model-free adaptive control scheme based on discrete-time extended state observer (DESO-based FFDL MFAC) is proposed. In addition, a full-form dynamic linearization event-triggered model-free adaptive control based on discrete-time extended state observer (DESO based FFDL ET-MFAC) is established by designing an event-triggering condition to assure Lyapunov stability. The control input signal is updated only if the system indicator meets the provided event-triggering condition; otherwise, the control input remains unchanged which can address limited communication bandwidth effectively. Finally, the effectiveness of the proposed method is verified by simulation.
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来源期刊
CiteScore
3.90
自引率
11.80%
发文量
79
审稿时长
24.0 months
期刊介绍: The Journal of Dynamic Systems, Measurement, and Control publishes theoretical and applied original papers in the traditional areas implied by its name, as well as papers in interdisciplinary areas. Theoretical papers should present new theoretical developments and knowledge for controls of dynamical systems together with clear engineering motivation for the new theory. New theory or results that are only of mathematical interest without a clear engineering motivation or have a cursory relevance only are discouraged. "Application" is understood to include modeling, simulation of realistic systems, and corroboration of theory with emphasis on demonstrated practicality.
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