斯图尔特站台
自抗扰控制
扰动(地质)
控制理论(社会学)
控制(管理)
控制工程
计算机科学
物理医学与康复
工程类
医学
地质学
人工智能
物理
古生物学
运动学
经典力学
非线性系统
量子力学
国家观察员
作者
Xingyu Qu,Zhenyang Li,Qilong Cheng,Chengkun Peng,Qinghe Wang
出处
期刊:Industrial Robot-an International Journal
[Emerald (MCB UP)]
日期:2024-05-16
标识
DOI:10.1108/ir-03-2024-0086
摘要
Purpose In response to the severe lag in tracking the response of the Stewart stability platform after adding overload, as well as the impact of nonlinear factors such as load and friction on stability accuracy, a new error attenuation function and a parallel stable platform active disturbance rejection control (ADRC) strategy combining cascade extended state observer (ESO) are proposed. Design/methodology/approach First, through kinematic modeling of the Stewart platform, the relationship between the desired pose and the control quantities of the six hydraulic cylinders is obtained. Then, a linear nonlinear disturbance observer was established to observe noise and load, to enhance the system’s anti-interference ability. Finally, verification was conducted through simulation. Findings Finally, stability analysis was conducted on the cascaded observer. Experiments were carried out on a parallel stable platform with six degrees of freedom involving rotation and translation. In comparison to traditional PID and ADRC control methods, the proposed control strategy not only endows the stable platform with strong antiload disturbance capability but also exhibits faster response speed and higher stability accuracy. Originality/value A new error attenuation function is designed to address the lack of smoothness at d in the error attenuation function of the ADRC controller, reducing the system ripple caused by it. Finally, a combination of linear and nonlinear ESOs is introduced to enhance the system's response speed and its ability to observe noise and load disturbances. Stability analysis of the cascade observer is carried out, and experiments are conducted on a six-degree-of-freedom parallel stable platform with both rotational and translational motion.
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