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Neural Preassigned Performance Control for State-Constrained Nonlinear Systems Subject to Disturbances.
IEEE Transactions on Neural Networks and Learning Systems
|March 27, 2024
Summary
This study introduces a finite-time neural predefined performance control (PPC) for nonlinear systems with constraints and disturbances. The method ensures tracking errors meet performance indicators within a set time, enhancing system robustness.
Area of Science:
- Control Systems Engineering
- Nonlinear System Dynamics
- Artificial Intelligence in Control
Background:
- State-constrained nonlinear systems (NSs) are challenging to control due to inherent limitations.
- Exogenous disturbances degrade system performance and stability.
- Achieving predefined performance within a finite time requires advanced control strategies.
Purpose of the Study:
- To develop a finite-time neural predefined performance control (PPC) for state-constrained nonlinear systems (NSs).
- To ensure tracking errors meet predefined performance indicators (PPIs) within a finite time.
- To enhance disturbance rejection and system robustness.
Main Methods:
- Integration of predefined-time performance functions (PTPFs) and barrier Lyapunov functions (BLFs) for time-varying constraints.
- Application of nonlinear disturbance observer techniques (NDOT) for disturbance estimation and compensation.
- Utilizing dynamic surface control (DSC) for recursive controller design.
Main Results:
- A novel finite-time neural adaptive PPC strategy was successfully devised.
- The proposed controller ensures full-state constraints are satisfied.
- The closed-loop system demonstrates semi-globally practically finite-time stability (SPFS) and achieves desired PPIs.
- Simulation results validate the approach's effectiveness and robustness against disturbances.
Conclusions:
- The developed finite-time neural adaptive PPC strategy effectively handles state constraints and disturbances in nonlinear systems.
- The method guarantees predefined performance within a finite time, improving control accuracy and stability.
- The approach offers a viable solution for complex control problems requiring high robustness and performance.
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