刘云哲, 董岩, 王伟, 宋建林. 光电跟踪系统的摩擦模型辨识与补偿策略研究[J]. 红外与激光工程, 2023, 52(11): 20230151. DOI: 10.3788/IRLA20230151
引用本文: 刘云哲, 董岩, 王伟, 宋建林. 光电跟踪系统的摩擦模型辨识与补偿策略研究[J]. 红外与激光工程, 2023, 52(11): 20230151. DOI: 10.3788/IRLA20230151
Liu Yunzhe, Dong Yan, Wang Wei, Song Jianlin. Friction model identification and compensation strategy for photoelectric tracking system[J]. Infrared and Laser Engineering, 2023, 52(11): 20230151. DOI: 10.3788/IRLA20230151
Citation: Liu Yunzhe, Dong Yan, Wang Wei, Song Jianlin. Friction model identification and compensation strategy for photoelectric tracking system[J]. Infrared and Laser Engineering, 2023, 52(11): 20230151. DOI: 10.3788/IRLA20230151

光电跟踪系统的摩擦模型辨识与补偿策略研究

Friction model identification and compensation strategy for photoelectric tracking system

  • 摘要: 光电跟踪系统在运行中受到摩擦力矩的影响导致在跟踪过程中产生抖动以及爬坡等现象,严重影响跟踪精度。为提升跟踪精度,结合Stribeck摩擦力矩提出一种最小二乘法与粒子群算法(PSO)结合辨识的方法,建立摩擦模型并使用扰动分离自抗扰(DSADRC)算法进行补偿。首先对转台系统进行建模,分析摩擦对系统的扰动;其次根据Stribeck摩擦模型的特点通过恒转速—力矩实验测得数据,使用最小二乘法与粒子群算法对力矩数据进行辨识,建立起Stribeck模型并将模型等效进系统中;最后使用扰动分离自抗扰控制算法对摩擦模型进行补偿。实验结果表明:最小二乘法与粒子群算法相结合辨识得到的摩擦模型与实测数据之间的平均误差为3.4%,扰动分离自抗扰在单边最大速度误差方面相较于PID控制与经典自抗扰控制分别下降了77.72%和58.78%,在摩擦力矩抑制方面与PID控制和经典自抗扰控制相比分别提升了73.59%和60.59%。

     

    Abstract:
      Objective  The photoelectric tracking system is affected by frictional torque during operation, resulting in jitter and climbing during the tracking process, which seriously affects the tracking accuracy. For the accurate compensation of frictional torque, this paper proposes a method of least squares method combined with particle swarm optimization algorithm for parameter identification with reference to Stribeck friction model, and uses the disturbance separation active disturbance rejection control (DSADRC) algorithm to compensate the identified friction model.
      Methods  First, the turntable system is modeled to analyze the disturbance of friction on the system. According to the characteristics of Stribeck friction model, the corresponding data were measured by constant speed-torque experiment, and the minimum squares method and particle swarm algorithm were used to identify the moment data, and the Stribeck model was established and added to the system. Then the identified friction model is compensated by using DSADRC. Last, the compensator is designed based on DSADRC. Experimental results show that the average error between the friction model identified by the combination of least squares method and particle swarm algorithm and the measured data is 3.4%. Then PID control, active disturbance rejection control and disturbance separation active disturbance rejection control algorithms are used to control and compensate the friction torque. The results show that the maximum speed error of the disturbance separation active disturbance rejection control is 77.72% and 58.78% (Fig.8, Tab.4) lower than that of the PID control and the active disturbance rejection control respectively. The friction torque suppression of the disturbance separation active disturbance rejection control improves the PID control and the classical ADRC by 73.59% and 60.59% (Fig.9, Tab.5) respectively. The steady state error of the tracking system is reduced, and the tracking performance of the system is improved.
      Results and Discussions   By comparing the results of parameter identification of Stribeck model (Tab.3) with experimental results by using the least squares method and particle swarm algorithm, the average error between the identified friction model and the measured data is 3.4% (Fig.7). And then PID control, active disturbance rejection control and disturbance separation active disturbance rejection control algorithms are used to control and compensate the friction torque. The results show that the single-side maximum speed error of the disturbance separation active disturbance rejection control is 77.72% and 58.78% (Fig.8, Tab.4) lower than that of the PID control and the active disturbance rejection control respectively. The friction torque suppression of the disturbance separation active disturbance rejection control improves the PID control and the ADRC by 73.59% and 60.59% (Fig.9, Tab.5) respectively.
      Conclusions  The parameters of the linear and nonlinear parts of the Stribeck friction model were identified by combining the least squares method and particle swarm algorithm, and the average error between the identification results and the experimental data was 3.4%, which could better reflect the friction model. The friction model is compensated by using disturbance separation ADRC and compared with PID control and ADRC control. The comparison results show that the single-side maximum speed error of the disturbance separation ADRC is 77.72% and 58.78% lower than that of PID control and ADRC control. Compared with PID control and ADRC control on friction torque suppression, the proposed method increases by 73.59% and 60.59% respectively. Through experimental results, it is proved that the disturbance separation self-rejection can not only make full use of the basis of the known information of the system, reduce the waste of information caused by the design, save time, but also reduce the steady-state error of the system, improve the tracking performance of the system, and have certain application value in engineering.

     

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