基于系统模糊模型和估计不确定性的自适应无抖振滑模控制设计及其在机械臂上的应用

M. Zeinali
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引用次数: 5

摘要

本文设计并实现了一种新的自适应无抖振滑模控制方案,并将其应用于机器人的运动控制中。由于存在柔性大、模型不确定性和外部干扰等复杂现象,需要鲁棒和自适应控制来控制机器人的运动。本文提出了一种基于两种自适应机制的自适应无抖振滑模控制设计:基于滑动函数动态特性的快速、基于性能的在线不确定性估计;采用系统模糊建模方法,通过对机器人的输入输出数据进行系统辨识,建立了机器人的自适应模糊模型。这两种自适应机制可以理解为对即时反馈信息的快速响应和基于已经建立在控制器模糊模型中的知识的响应的集成,这是ACFSMC的基于模型的组件。利用李雅普诺夫方法和滑模理论的基本原理,建立了该控制器的全局稳定性和鲁棒性。仿真和实验结果表明,该控制器在跟踪误差收敛性和对不确定性的鲁棒性方面明显优于具有边界层的SMC和高增益的比例积分导数(PID)控制器。
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Adaptive chattering-free sliding mode control design using fuzzy model of the system and estimated uncertainties and its application to robot manipulators
This paper presents design and implementation of a novel adaptive chattering-free sliding mode control (ACFSMC) scheme and its application to motion control of robot manipulators. Due to the presence of complex phenomena such as large flexibility, model uncertainties, and external disturbances a robust and adaptive control is required to control the motion of the robots. This paper presents the design of an adaptive chattering-free sliding mode control using two adaptation mechanism namely: a fast and performance-based online estimation of uncertainties, which is constructed based on the dynamic behaviour of a sliding function; and an adaptive fuzzy model of the robot, which is constructed using a systematic fuzzy modelling method and from input-output data of the robot through system identification. These two adaptation mechanism can be interpreted as the integration of fast response to immediate feedback information and the response based on the knowledge that has already been built into the fuzzy model of the controller, which is the model-based component of the ACFSMC. The global stability and robustness of the proposed controller are established using Lyapunov's approach and fundamentals of sliding mode theory. Based on the simulations and experimental results, the proposed controller performs remarkably well in comparison to SMC with boundary layer and the high gain proportional-integral-derivative (PID) controllers in terms of the tracking error convergence and robustness against uncertainties.
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