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Published on: November 24, 2021
Policy-Iteration-Based Active Disturbance Rejection Control for Uncertain Nonlinear Systems With Unknown Relative
This study introduces a novel policy-iteration-based active disturbance rejection control (ADRC) for uncertain nonlinear systems. It achieves real-time tracking performance without needing system dynamics or knowing the relative degree.
Area of Science:
- Control Systems Engineering
- Nonlinear Dynamics
- Artificial Intelligence
Background:
- Uncertain nonlinear systems pose significant control challenges, particularly in achieving precise real-time tracking.
- Traditional control methods often require detailed system models and knowledge of parameters like relative degree.
- Active Disturbance Rejection Control (ADRC) offers a framework for handling uncertainties, but adapting it to unknown relative degrees remains complex.
Purpose of the Study:
- To propose a policy-iteration-based active disturbance rejection control (ADRC) for uncertain nonlinear systems.
- To achieve real-time output tracking performance irrespective of the system's specific relative degree.
- To integrate reinforcement learning (RL) for adaptive control parameter tuning.
Main Methods:
- A partial control input generator is combined with a policy-iteration-based reinforcement learning (RL) agent.
- The RL agent iteratively refines policies to adjust degree weights, enhancing the influence of the correct partial control input.
- Lyapunov stability theorem and affinely quadratically stable properties are used to ensure closed-loop system stability.
Main Results:
- The proposed ADRC method successfully achieves real-time output tracking for uncertain nonlinear systems.
- The RL agent adaptively adjusts degree weights, improving control performance without prior knowledge of the relative degree.
- Simulations and experimental results on a permanent magnet synchronous motor demonstrate the method's effectiveness and robustness.
Conclusions:
- The policy-iteration-based ADRC with RL offers a model-free and relative-degree-agnostic approach for controlling uncertain nonlinear systems.
- The method guarantees semi-global uniformly ultimately boundedness of all closed-loop signals, ensuring stability.
- This approach significantly reduces the need for detailed system information, making it broadly applicable.
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