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System Transformation-Based Neural Control for Full-State-Constrained Pure-Feedback Systems via Disturbance Observer
IEEE Transactions on Cybernetics
|May 27, 2020
Summary
A new adaptive neural control (ANC) scheme effectively manages nonlinear systems with state constraints. This novel approach enhances disturbance rejection and system robustness while reducing computational load.
Area of Science:
- Control Systems Engineering
- Nonlinear Dynamics
- Artificial Intelligence
Background:
- Pure-feedback nonlinear systems often present challenges due to full-state constraints.
- Designing controllers for these systems is complicated by nonaffine input signals and unknown control gains.
- Existing methods may require knowledge of control gain signs and bounds, limiting applicability.
Purpose of the Study:
- To propose a novel disturbance observer-based adaptive neural control (ANC) scheme for full-state-constrained pure-feedback nonlinear systems.
- To develop a method that transforms constrained states into unconstrained ones, simplifying controller design.
- To improve disturbance rejection, robustness, and reduce computational complexity.
Main Methods:
- A nonlinear transformation function is used to handle state constraints within a unified framework.
- An auxiliary first-order filter creates an augmented nonlinear system, addressing nonaffine input challenges.
- A nonlinear disturbance observer (NDO) is integrated to improve disturbance rejection capabilities.
- Second-order filters and backstepping are combined with the NDO-based ANC for controller synthesis.
Main Results:
- The proposed scheme successfully confines all system states within predefined bounds.
- It eliminates the need for prior knowledge of control gain signs and bounds.
- Enhanced robustness and improved disturbance rejection capabilities of the closed-loop system are demonstrated.
- A reduction in computational burden compared to existing methods is achieved.
Conclusions:
- The novel disturbance observer-based adaptive neural control scheme is effective for full-state-constrained pure-feedback nonlinear systems.
- The system transformation and NDO integration provide a robust and computationally efficient control solution.
- Simulation results validate the scheme's performance in maintaining state constraints and rejecting disturbances.
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