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Robust control for a tracked mobile robot based on a finite-time convergence zeroing neural network.
Yuxuan Cao1, Boyun Liu1, Jinyun Pu1
1College of Power Engineering, Naval University of Engineering, Wuhan, China.
Frontiers in Neurorobotics
|October 6, 2023
Summary
This study introduces a novel finite-time convergence zeroing neural network for precise trajectory tracking in non-linear tracked mobile robots. The method demonstrates superior performance and robustness, even in disturbed environments.
Area of Science:
- Robotics
- Control Systems
- Artificial Intelligence
Background:
- Tracked mobile robots are complex non-linear systems, posing significant challenges for accurate trajectory tracking.
- Existing control methods often struggle with the inherent non-linear dynamics and potential disturbances affecting these robots.
Purpose of the Study:
- To develop and validate a novel neural network control strategy for enhancing trajectory tracking in tracked mobile robots.
- To design a robust control system capable of handling non-linear dynamics and external disturbances.
Main Methods:
- A new fractional exponential activation function was designed for a zeroing neural network.
- An implicit derivative dynamic model was developed, termed the finite-time convergence zeroing neural network.
- Lyapunov stability theory was employed for model analysis, determining convergence time bounds and investigating robustness.
Main Results:
- Successful trajectory tracking of an eight-shaped path was achieved in numerical experiments.
- The proposed finite-time convergence zeroing neural network demonstrated effectiveness and superiority compared to existing methods.
- The model's robustness was validated under various error disturbance conditions.
Conclusions:
- The finite-time convergence zeroing neural network provides an effective solution for the trajectory tracking problem in tracked mobile robots.
- The proposed model offers enhanced performance and robustness, making it suitable for real-world applications, including disturbed environments.
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