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Practical predefined-time adaptive fuzzy control for quantized nonlinear systems via observer-differentiator scheme.

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This study introduces a new fuzzy control method for nonlinear systems with input quantization, ensuring stability in a set time. The approach effectively estimates system states and handles signal fluctuations for reliable performance.

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Area of Science:

  • Control Systems Engineering
  • Fuzzy Logic Systems
  • Nonlinear System Analysis

Background:

  • Non-strict feedback nonlinear systems (NSFNS) present significant control challenges.
  • Input quantization introduces non-smoothness and non-differentiability, complicating control design.
  • Estimating unmeasurable states is crucial for effective output feedback control.

Purpose of the Study:

  • To develop a predefined-time adaptive fuzzy control strategy for NSFNS with input quantization.
  • To design a fuzzy logic-based state observer for estimating unmeasurable states.
  • To propose a predefined-time differentiator to address quantization issues and reduce control signal fluctuations.

Main Methods:

  • A novel inverse hyperbolic sine state observer utilizing fuzzy logic was designed.
  • A predefined-time differentiator was developed to handle non-smooth quantized signals.
  • Theoretical analysis was performed to prove practical predefined-time stability (PPTS).

Main Results:

  • The observer-based output feedback closed-loop system achieved practical predefined-time stability.
  • All system signals were demonstrated to be bounded.
  • The tracking error converged to a small neighborhood of zero within the specified settling time, and observation error was suppressed.

Conclusions:

  • The proposed adaptive fuzzy control scheme effectively addresses predefined-time control for NSFNS with input quantization.
  • The integration of a fuzzy state observer and a predefined-time differentiator ensures system stability and performance.
  • Simulation results validated the practical effectiveness of the developed control strategy.