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Dissipativity-Based Control for Fuzzy Systems With Asynchronous Modes and Intermittent Measurements.
This study addresses asynchronous output feedback control for fuzzy switched systems with intermittent measurements, using a Bernoulli process model. The research designs an asynchronous controller ensuring stochastic stability and extended dissipative performance.
Area of Science:
- Control Systems Engineering
- Fuzzy Systems
- Stochastic Systems
Background:
- Investigates asynchronous output feedback control for Takagi-Sugeno fuzzy switched systems.
- Addresses challenges posed by intermittent and stochastic measurements.
Purpose of the Study:
- To design an asynchronous controller for fuzzy switched systems with stochastic intermittent measurements.
- To ensure stochastic stability and achieve extended dissipative performance for the closed-loop system.
Main Methods:
- Employs the Bernoulli process to model stochastic intermittent measurements.
- Utilizes a hidden Markov model (HMM) in conjunction with output measurements.
- Designs an asynchronous controller based on the HMM and available data.
Main Results:
- Proposes sufficient conditions for the existence of the designed asynchronous controller.
- Guarantees stochastic stability of the closed-loop system.
- Ensures the closed-loop system achieves the desired extended dissipative performance.
Conclusions:
- The developed asynchronous control design effectively handles stochastic intermittent measurements in fuzzy switched systems.
- The proposed conditions ensure system stability and performance.
- An illustrative example validates the effectiveness and advantages of the new control techniques.
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