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[Keyword] T-S fuzzy model(2hit)

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  • Robust Fuzzy Integral Regulator Design for a Class of Affine Nonlinear Systems

    Tung-Sheng CHIANG  Chian-Song CHIU  Peter LIU  

     
    PAPER-Systems and Control

      Vol:
    E89-A No:4
      Page(s):
    1100-1107

    This paper proposes a robust fuzzy integral controller for output regulating a class of affine nonlinear systems subject to a bias reference to the origin. First, a common biased fuzzy model is introduced for a class of continuous/discrete-time affine nonlinear systems, such as dc-dc converters, robotic systems. Then, combining an integrator and parallel distributed compensators, the fuzzy integral regulator achieves an asymptotic regulation. Moreover, when considering disturbances or unstructured certainties, a virtual reference model is presented and provides a robust gain design via LMI techniques. In this case, H∞ performances is guaranteed. Note that the information regarding the operational point and bias terms are not required during the controller implementation. Thus, the controller can be applied to a multi-task regulation. Finally, three numerical simulations show the expected results.

  • T-S Fuzzy Model-Based Synchronization of Time-Delay Chaotic System with Input Saturation

    Jae-Hun KIM  Hyunseok SHIN  Euntai KIM  Mignon PARK  

     
    PAPER-Systems and Control

      Vol:
    E87-A No:12
      Page(s):
    3372-3380

    This paper presents a fuzzy model-based approach for synchronization of time-delay chaotic system with input saturation. Time-delay chaotic drive and response system is respectively represented by Takagi-Sugeno (T-S) fuzzy model. Specially, the response system contains input saturation. Using the unidirectional linear error feedback and the parallel distributed compensation (PDC) scheme, we design fuzzy chaotic synchronization system and analyze local stability for synchronization error dynamics. Since time-delay in the transmission channel always exists, we also take it into consideration. The sufficient condition for the local stability of the fuzzy synchronization system with input saturation and channel time-delay is derived by applying Lyapunov-Krasovskii theory and solving linear matrix inequalities (LMI's) problem. Numerical examples are given to demonstrate the validity of the proposed approach.