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Neural Adaptive Self-Triggered Control for Uncertain Nonlinear Systems With Input Hysteresis.
This study introduces a novel neural adaptive self-triggered tracking control for uncertain nonlinear systems. The method effectively compensates for hysteresis and ensures system stability without continuous monitoring, simplifying practical implementation.
Area of Science:
- Control Systems Engineering
- Artificial Neural Networks
- Nonlinear Dynamics
Background:
- Uncertain nonlinear systems present significant control challenges.
- Input hysteresis complicates accurate system modeling and control.
- Existing event-triggered control requires continuous monitoring, hindering practical application.
Purpose of the Study:
- To develop a neural adaptive self-triggered tracking control strategy.
- To address control issues in uncertain nonlinear systems with input hysteresis.
- To improve upon traditional event-triggered control mechanisms.
Main Methods:
- Utilizing radial basis function neural networks (RBFNNs) for system approximation.
- Employing adaptive backstepping techniques for controller design.
- Implementing a self-triggered mechanism to determine the next control update instant based on current system information.
Main Results:
- The proposed controller effectively compensates for input hysteresis effects.
- Tracking errors are bounded by an explicit function of design parameters.
- All signals within the closed-loop system remain bounded, ensuring stability.
Conclusions:
- The developed adaptive self-triggered control is effective for uncertain nonlinear systems with hysteresis.
- The self-triggered approach offers practical advantages over continuous monitoring methods.
- Simulation examples validate the controller's performance and robustness.
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