滑模控制古田摆的上摆和臂轨迹跟踪

Mohammad Javad Karamin Manesh, Akbar Nikzad Goltapeh
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引用次数: 0

摘要

本文引入了一种基于频率响应和滑模方法的组合方法,解决了古田摆的摆动问题。此外,还引入了轨迹跟踪控制器,并将其应用于古田摆;摆摆保持在向上的位置,而机械臂则沿着期望的时变轨迹运动。采用层次滑模控制(HSMC)方法来实现上述目标。古田系统由两个子系统组成。基于这种物理结构,设计了滑动面的层次结构:首先,定义了各子系统的滑动面;然后建立其中一个子系统的滑动面作为第一层滑动面。最后,利用这一层与其他子系统的滑动面构造第二层滑动面。根据层次结构,推导了总控制律,并用李亚普诺夫定理证明了闭环系统的稳定性。仿真结果表明了该方法的有效性。最后,将该方法与反馈线性化控制器的跟踪性能进行了比较,揭示了HSMC的优越性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Swing up and Arm Trajectory Tracking of the Furuta Pendulum with Sliding Mode Control
In this paper, the swing-up problem of the Furuta pendulum has been solved by introducing a new combined method based on the frequency response, and the sliding mode method. Furthermore, a trajectory tracking controller has been introduced and applied to the Furuta pendulum; which the pendulum remained regulated at the upward position, while the arm tracks a desired time-varying trajectory. The hierarchical sliding mode control (HSMC) approach has been employed to achieve the mentioned goals. The Furuta system is made up of two subsystems. Based on this physical structure, the hierarchical structure of the sliding surfaces is designed as follows: first, the sliding surface of each subsystem is defined. Then the sliding surface of one subsystem is established as the first layer sliding surface. Eventually, this layer is used to construct the second layer sliding surface with the sliding surface of the other subsystem. According to the hierarchical structure, the total control law is deduced, and stability of the closed-loop system has been proved by the Lyapunov theorem. Simulation results have been shown the validity of the proposed method. Finally, the tracking performance of the mentioned method has been compared with the feedback linearization controller and superiority of the HSMC has been revealed.
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