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Stability analysis for a type of T-S fuzzy control systems using integral quadratic constraints.

, , , and . FSKD, page 376-380. IEEE, (2012)

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Stability Analysis of a Type of T-S Fuzzy Control Systems Using Off-Axis Circle Criterion., , , and . Int. J. Comput. Intell. Syst., 5 (4): 714-722 (2012)Stability analysis for a type of T-S fuzzy control systems using integral quadratic constraints., , , and . FSKD, page 376-380. IEEE, (2012)Analysis of stability and robust stability of polynomial fuzzy model-based control systems using a sum-of-squares approach., , , and . Soft Comput., 18 (3): 433-442 (2014)Stability analysis of the simplest t-s fuzzy control system using the off-axis circle criterion., , , and . ICCA, page 187-191. IEEE, (2010)A type of fuzzy input-output model and its property., , , and . FUZZ-IEEE, page 1-6. IEEE, (2010)Stability Analysis of T-S Fuzzy Control Systems Subject to Actuator Saturation., , , and . Int. J. Fuzzy Syst., 21 (8): 2625-2631 (2019)Stability Analysis of a Type of Takagi-Sugeno PI Fuzzy Control Systems Using Circle Criterion., , , and . Int. J. Comput. Intell. Syst., 4 (2): 196-207 (2011)Stability analysis of T-S fuzzy PD, PI, and PID control systems., , , , and . FSKD, page 351-355. IEEE, (2015)Modeling and Compensation Algorithms of Asymmetric Nonlinearity for Piezoelectric Actuators Based on Madelung's Rules., , , and . IEEE Trans. Ind. Electron., 68 (11): 11359-11368 (2021)Modeling of Rate-Independent and Symmetric Hysteresis Based on Madelung's Rules., and . Sensors, 19 (2): 352 (2019)