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DSC-based RBF neural network control for nonlinear time-delay systems with time-varying full state constraints
Youguo He1, Yu Zhou1, Yingfeng Cai1
1Automotive Engineering Research Institute, Jiangsu University, Zhenjiang 212013, China.
This study introduces a novel control scheme for uncertain time-delayed systems, ensuring states remain within time-varying constraints. The method guarantees stability and tracking performance while keeping all signals bounded, confirmed by simulations.
Area of Science:
- Control Systems Engineering
- Nonlinear Control Theory
- Systems Stability Analysis
Background:
- Stabilizing uncertain systems with time delays is challenging.
- Maintaining state variables within dynamic constraints is crucial for system performance.
- Existing methods may struggle with combined uncertainties and time delays.
Purpose of the Study:
- To develop a robust control scheme for uncertain time-delayed systems.
- To ensure all system states adhere to time-varying constraints.
- To achieve precise tracking performance and bounded system signals.
Main Methods:
- Utilized backstepping combined with dynamic surface control for controller design.
- Employed radial basis function neural networks to handle system uncertainties.
- Incorporated time-varying barrier Lyapunov functions to enforce state constraints.
- Applied Lyapunov-Krasovskii functionals to manage time-delay effects.
Main Results:
- Successfully stabilized uncertain time-delayed systems.
- Ensured all state variables remained within predefined time-varying boundaries.
- Achieved satisfactory tracking performance for the desired output.
- Demonstrated boundedness of all signals within the closed-loop system.
- Validated the control scheme's effectiveness through simulation.
Conclusions:
- The proposed control scheme effectively stabilizes uncertain time-delayed systems under time-varying constraints.
- The integration of advanced control techniques ensures robust performance and signal boundedness.
- The method offers a reliable approach for complex control problems in engineering applications.
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