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Optimal Adaptive Control of Uncertain Nonlinear Continuous-Time Systems With Input and State Delays
This study introduces an actor-critic neural network for optimal adaptive regulation in nonlinear systems with delays and uncertainty. The method ensures system stability and effective control policy estimation using integral reinforcement learning.
Area of Science:
- Control Systems Engineering
- Artificial Intelligence
- Nonlinear Dynamics
Background:
- Online adaptive control is crucial for systems with unknown dynamics and time delays.
- Actor-critic neural networks offer a powerful framework for complex control problems.
- Ensuring stability and performance in the presence of uncertainties and delays remains a significant challenge.
Purpose of the Study:
- To develop an online optimal adaptive regulation strategy for nonlinear continuous-time systems.
- To address challenges posed by known state and input delays and uncertain system dynamics.
- To ensure the stability and effectiveness of the proposed control approach.
Main Methods:
- Utilizing an actor-critic neural network architecture for online learning and control.
- Deriving temporal difference error (TDE) using integral reinforcement learning, accounting for system delays.
- Implementing a novel identifier to estimate control coefficient matrices for policy refinement.
- Employing Lyapunov analysis to rigorously prove the boundedness of system states and network parameters.
Main Results:
- Successful online optimal adaptive regulation of nonlinear systems with delays and uncertainties.
- Demonstrated effective estimation of control policies via a novel identifier.
- Validated the boundedness of critical system components including state vectors, critic NN weights, and identification errors.
- Simulation results confirm the efficacy of the proposed actor-critic NN-based approach.
Conclusions:
- The proposed actor-critic neural network approach provides an effective solution for online optimal adaptive regulation in complex nonlinear systems.
- Lyapunov analysis confirms the robustness and stability of the control strategy.
- The method demonstrates significant potential for applications requiring adaptive control under uncertainty and time delays.
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