A cooperative deterministic learning based state feedback control algorithm is proposed in this paper for joint tracking control and learning/identification for a group of identical nonholonomic vehicles. Specifically, this algorithm is able to model the unknown nonlinear dynamics of the nonholonomic vehicle, and use it for trajectory tracking control with cooperative deterministic learning (DL) theory. In addition, cooperative DL grants every vehicle in the system the ability of knowledge learning not only along the trajectory of its own, but also along the trajectories of all other vehicles as well. It is shown using Lyapunov stability theory that with cooperative DL, the closed-loop system is guaranteed to be stable, with all vehicles tracking its own reference trajectories, and the radial basis function (RBF) neural network (NN) weights of all agents converge to the same constants.
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ASME 2018 Dynamic Systems and Control Conference
September 30–October 3, 2018
Atlanta, Georgia, USA
Conference Sponsors:
- Dynamic Systems and Control Division
ISBN:
978-0-7918-5191-3
PROCEEDINGS PAPER
Cooperative Deterministic Learning-Based Trajectory Tracking for a Group of Unicycle-Type Vehicles
Xiaonan Dong,
Xiaonan Dong
University of Rhode Island, Kingston, RI
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Chengzhi Yuan,
Chengzhi Yuan
University of Rhode Island, Kingston, RI
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Fen Wu
Fen Wu
North Carolina State University, Raleigh, NC
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Xiaonan Dong
University of Rhode Island, Kingston, RI
Chengzhi Yuan
University of Rhode Island, Kingston, RI
Fen Wu
North Carolina State University, Raleigh, NC
Paper No:
DSCC2018-9003, V003T30A006; 10 pages
Published Online:
November 12, 2018
Citation
Dong, X, Yuan, C, & Wu, F. "Cooperative Deterministic Learning-Based Trajectory Tracking for a Group of Unicycle-Type Vehicles." Proceedings of the ASME 2018 Dynamic Systems and Control Conference. Volume 3: Modeling and Validation; Multi-Agent and Networked Systems; Path Planning and Motion Control; Tracking Control Systems; Unmanned Aerial Vehicles (UAVs) and Application; Unmanned Ground and Aerial Vehicles; Vibration in Mechanical Systems; Vibrations and Control of Systems; Vibrations: Modeling, Analysis, and Control. Atlanta, Georgia, USA. September 30–October 3, 2018. V003T30A006. ASME. https://doi.org/10.1115/DSCC2018-9003
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