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基于仅含评判器动态规划的多机器人机械臂最优滑模容错控制

Optimal Sliding Mode Fault-Tolerant Control for Multiple Robotic Manipulators via Critic-Only Dynamic Programming.

作者信息

Zhang Xiaoguang, Yang Zhou, Liu Haitao, Huang Xin

机构信息

School of Mechanical Engineering, Guangdong Ocean University, Zhanjiang 524088, China.

Guangdong Engineering Technology Research Center of Ocean Equipment and Manufacturing, Zhanjiang 524088, China.

出版信息

Sensors (Basel). 2025 Sep 2;25(17):5410. doi: 10.3390/s25175410.

DOI:10.3390/s25175410
PMID:40942838
原文链接:https://pmc.ncbi.nlm.nih.gov/articles/PMC12431404/
Abstract

This paper proposes optimal sliding mode fault-tolerant control for multiple robotic manipulators in the presence of external disturbances and actuator faults. First, a quantitative prescribed performance control (QPPC) strategy is constructed, which relaxes the constraints on initial conditions while strictly restricting the trajectory within a preset range. Second, based on QPPC, adaptive gain integral terminal sliding mode control (AGITSMC) is designed to enhance the anti-interference capability of robotic manipulators in complex environments. Third, a critic-only neural network optimal dynamic programming (CNNODP) strategy is proposed to learn the optimal value function and control policy. This strategy fits nonlinearities solely through critic networks and uses residuals and historical samples from reinforcement learning to drive neural network updates, achieving optimal control with lower computational costs. Finally, the boundedness and stability of the system are proven via the Lyapunov stability theorem. Compared with existing sliding mode control methods, the proposed method reduces the maximum position error by up to 25% and the peak control torque by up to 16.5%, effectively improving the dynamic response accuracy and energy efficiency of the system.

摘要

本文提出了一种针对存在外部干扰和执行器故障的多机器人机械手的最优滑模容错控制方法。首先,构建了一种定量规定性能控制(QPPC)策略,该策略放宽了对初始条件的约束,同时将轨迹严格限制在预设范围内。其次,基于QPPC,设计了自适应增益积分终端滑模控制(AGITSMC),以增强机器人机械手在复杂环境中的抗干扰能力。第三,提出了一种仅含评判器的神经网络最优动态规划(CNNODP)策略来学习最优值函数和控制策略。该策略仅通过评判器网络拟合非线性,并利用强化学习中的残差和历史样本驱动神经网络更新,以较低的计算成本实现最优控制。最后,通过李雅普诺夫稳定性定理证明了系统的有界性和稳定性。与现有的滑模控制方法相比,所提方法将最大位置误差降低了25%,峰值控制转矩降低了16.5%,有效提高了系统的动态响应精度和能量效率。

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本文引用的文献

1
Optimal Fully Actuated System Approach-Based Trajectory Tracking Control for Robot Manipulators.基于最优全驱动系统方法的机器人机械手轨迹跟踪控制
IEEE Trans Cybern. 2024 Dec;54(12):7469-7478. doi: 10.1109/TCYB.2024.3467386. Epub 2024 Nov 27.
2
Impedance Sliding-Mode Control Based on Stiffness Scheduling for Rehabilitation Robot Systems.基于刚度调度的康复机器人系统阻抗滑模控制
Cyborg Bionic Syst. 2024 Jun 1;5:0099. doi: 10.34133/cbsystems.0099. eCollection 2024.
3
Approximate optimal and safe coordination of nonlinear second-order multirobot systems with model uncertainties.
具有模型不确定性的非线性二阶多机器人系统的近似最优与安全协调
ISA Trans. 2024 Jun;149:155-167. doi: 10.1016/j.isatra.2024.04.003. Epub 2024 Apr 9.
4
Dynamic Threshold Finite-Time Prescribed Performance Control for Nonlinear Systems With Dead-Zone Output.具有死区输出的非线性系统的动态阈值有限时间预设性能控制
IEEE Trans Cybern. 2024 Jan;54(1):655-664. doi: 10.1109/TCYB.2023.3279841. Epub 2023 Dec 20.
5
Neural Adaptive Backstepping Control of a Robotic Manipulator With Prescribed Performance Constraint.具有规定性能约束的机器人机械手的神经自适应反步控制。
IEEE Trans Neural Netw Learn Syst. 2019 Dec;30(12):3572-3583. doi: 10.1109/TNNLS.2018.2854699. Epub 2018 Aug 30.
6
Reinforcement-Learning-Based Robust Controller Design for Continuous-Time Uncertain Nonlinear Systems Subject to Input Constraints.基于强化学习的输入受限连续时间不确定非线性系统鲁棒控制器设计。
IEEE Trans Cybern. 2015 Jul;45(7):1372-85. doi: 10.1109/TCYB.2015.2417170. Epub 2015 Apr 9.