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    Area of Science:

    • Control Theory
    • Machine Learning
    • Nonlinear Systems

    Background:

    • Controlling unknown nonlinear systems presents significant challenges.
    • Traditional control methods often struggle with system uncertainties and nonlinear dynamics.
    • H2 control offers a robust framework but requires accurate system models.

    Purpose of the Study:

    • To develop and validate a continuous-time H2 control strategy for unknown nonlinear systems.
    • To leverage differential neural networks for system modeling and reinforcement learning for performance enhancement.
    • To ensure the stability and convergence of the proposed neural H2 control approach.

    Main Methods:

    • System identification using differential neural networks to create an accurate model.
    • Application of H2 tracking control based on the derived neural model.
    • Integration of reinforcement learning to mitigate neural modeling errors and improve control performance.
    • Mathematical proofs for the stability of neural modeling and H2 tracking control.

    Main Results:

    • The proposed method demonstrates effective H2 tracking control for unknown nonlinear systems.
    • Reinforcement learning significantly enhances control performance by addressing neural modeling uncertainties.
    • Stability and convergence of the developed control strategy are rigorously proven.
    • Validation on two benchmark control problems confirms the method's efficacy.

    Conclusions:

    • The combination of differential neural networks and reinforcement learning provides a robust solution for H2 control of unknown nonlinear systems.
    • The proven stability and convergence highlight the reliability of the proposed approach.
    • This method offers a promising direction for advanced control applications in complex dynamic environments.