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On the Stabilization of a Class of OSL Conformable Fractional Order Nonlinear Systems.

, , , , , and . ICSC, page 870-874. IEEE, (2023)

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Observer based (Q, V, R)-α-dissipative control for TS fuzzy descriptor systems with time delay., , , and . J. Frankl. Inst., 351 (1): 187-206 (2014)Robust Polynomial Observers For Positive Polynomial Fuzzy Systems., , , and . SSD, page 1314-1321. IEEE, (2021)Actuator Fault estimation with pole placement constraints for Takagi-Sugeno fuzzy systems with interval time varying delay: An LMI approach., , and . EUSFLAT Conf., page 805-810. Atlantis Press, (2011)Observer-based control of polynomial fuzzy fractional-order systems., , , , , and . Trans. Inst. Meas. Control, 46 (3): 442-452 (2024)Robust control of T-S fuzzy systems with time-varying delay: New approach., , and . CDC, page 4168-4173. IEEE, (2009)Stability analysis and stabilization of polynomial fuzzy systems with time-delay via a Sum Of Squares (SOS) approach., , , and . ACC, page 5706-5711. IEEE, (2015)Polynomial Observer for Interval Positive Polynomial Systems., , , , and . ICSC, page 129-134. IEEE, (2019)On the Stabilization of a Class of OSL Conformable Fractional Order Nonlinear Systems., , , , , and . ICSC, page 870-874. IEEE, (2023)Stability and Stabilization of Polynomial Fuzzy Systems with Time Delay: New Approach., , , and . CSSP, 35 (10): 3431-3460 (2016)Control of Time Delay Fuzzy Descriptor Systems with Actuator Saturation., , , and . Circuits Syst. Signal Process., 33 (12): 3739-3756 (2014)