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Adaptive Fuzzy Decentralized Dynamic Surface Control for Switched Large-Scale Nonlinear Systems With Full-State
IEEE Transactions on Cybernetics
|April 20, 2021
Summary
This study introduces a novel fuzzy adaptive decentralized controller for switched nonlinear systems with complex constraints. The method ensures system stability and adherence to time-varying constraints, validated by simulations.
Area of Science:
- Control Systems Engineering
- Nonlinear Dynamics
- Artificial Intelligence
Background:
- Switched large-scale nonlinear systems present significant control challenges due to inherent nonlinearities, interconnections, and state constraints.
- Existing control methods struggle with the complexity of deferred asymmetric and time-varying full-state constraints in such systems.
- Fuzzy-logic systems (FLS) offer a powerful approach for approximating unknown nonlinearities.
Purpose of the Study:
- To develop an adaptive fuzzy decentralized dynamic surface control (DSC) strategy for switched large-scale nonlinear systems.
- To address the difficulties posed by deferred asymmetric and time-varying full-state constraints.
- To design a controller that guarantees system stability and constraint satisfaction.
Main Methods:
- Utilized fuzzy-logic systems to approximate unknown nonlinear functions within the system.
- Employed dynamic surface control (DSC) to mitigate the 'curse of dimensionality'.
- Developed a novel fuzzy adaptive decentralized controller using a convex combination technique and a state-dependent switching law.
Main Results:
- Demonstrated that the proposed controller ensures all closed-loop system states remain bounded.
- Proved that the system strictly obeys deferred asymmetric and time-varying full-state constraints.
- Simulation results confirmed the effectiveness of the developed control strategy.
Conclusions:
- The proposed fuzzy adaptive decentralized DSC approach successfully manages complex constraints in switched large-scale nonlinear systems.
- The controller guarantees system stability and strict adherence to all state constraints.
- This method offers a robust solution for challenging control problems in nonlinear systems.
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