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异构空海无人集群的时变编队跟踪控制: 一种单网络自适应评判强化学习方法

温广辉

温广辉. 异构空海无人集群的时变编队跟踪控制: 一种单网络自适应评判强化学习方法. 自动化学报, xxxx, xx(x): x−xx
引用本文: 温广辉. 异构空海无人集群的时变编队跟踪控制: 一种单网络自适应评判强化学习方法. 自动化学报, xxxx, xx(x): x−xx
Wen Guang-Hui. Time-varying formation tracking control for heterogeneous air-sea unmanned swarms: a single network adaptive critic reinforcement learning approach. Acta Automatica Sinica, xxxx, xx(x): x−xx
Citation: Wen Guang-Hui. Time-varying formation tracking control for heterogeneous air-sea unmanned swarms: a single network adaptive critic reinforcement learning approach. Acta Automatica Sinica, xxxx, xx(x): x−xx

异构空海无人集群的时变编队跟踪控制: 一种单网络自适应评判强化学习方法

基金项目: 国家自然科学基金 (62325304, U2541220), 江苏省基础研究计划 (BK20253020), 江苏省应用数学科学研究中心 (BK20233002) 资助
详细信息
    作者简介:

    温广辉:东南大学自动化学院教授. 主要研究方向为自主智能系统, 分布式控制与优化, 弹性控制, 分布式强化学习. 本文通信作者. E-mail: ghwen@seu.edu.cn

Time-Varying Formation Tracking Control for Heterogeneous Air-Sea Unmanned Swarms: A Single Network Adaptive Critic Reinforcement Learning Approach

Funds: Supported by National Natural Science Foundation of China (62325304, U2541220), Basic Research Program of Jiangsu (BK20253020), and Jiangsu Provincial Scientific Research Center of Applied Mathematics (BK20233002)
More Information
    Author Bio:

    WEN Guang-Hui Professor at the School of Automation, Southeast University. His research interests include autonomous intelligent systems, distributed control and optimization, resilient control, and distributed reinforcement learning. Corresponding author of this paper

  • 摘要: 针对模型完全未知的异构空海无人集群时变编队跟踪控制问题, 提出基于单网络自适应评判强化学习的分层分布式控制方案. 首先, 为无人装备设计完全分布式自适应观测器, 仅依赖在线交互信息, 即可协同估计期望轨迹. 在此基础上, 引入复合学习技术, 以在有限时间内估计系统不确定性. 其次, 构建分层控制框架, 将异构集群编队控制问题解耦为位置与姿态的上下层控制子问题, 并利用单网络自适应评判强化学习技术为各层设计完全无需模型知识的最优控制策略. 理论分析表明, 提出的控制方案能保证跟踪误差和参数估计误差的一致最终有界. 最后, 仿真实验验证了所提方案在实现异构集群时变编队跟踪方面的有效性.
  • 图  1  通信交互图

    Fig.  1  Communication interaction graph

    图  2  参数估计误差范数的演化轨迹

    Fig.  2  Evolution Trajectories of the parameter estimation error norms

    图  4  跟踪误差和相应的参数估计演化曲线

    Fig.  4  Tracking error and corresponding parameter estimation evolution curves

    图  3  观测误差$ \tilde{\chi}_{\varsigma}(t),\; \tilde{\delta}_{\varsigma}(t),\; \varsigma=1,\; 2,\; \cdots,\; 7 $

    Fig.  3  Observation errors $ \tilde{\chi}_{\varsigma}(t)$, $ \tilde{\delta}_{\varsigma}(t)$, $ \varsigma=1,\; 2,\; \cdots,\; 7 $

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出版历程
  • 收稿日期:  2026-02-11
  • 录用日期:  2026-04-12
  • 网络出版日期:  2026-10-26

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