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Adaptive Scheme for Pathological Oscillations Disruption in a Delayed Neuronal Population Model.

, , , and . CDC, page 5189-5194. IEEE, (2018)

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Combining iISS and ISS With Respect to Small Inputs: The Strong iISS Property., , and . IEEE Trans. Autom. Control., 59 (9): 2518-2524 (2014)A sensitivity trade-off arising in small-gain design for nonlinear systems: An iISS framework., and . CDC/ECC, page 6066-6071. IEEE, (2011)An Input-Output approach to the robust synchronization of dynamical systems with an application to the Hindmarsh-Rose neuronal model., , and . CDC/ECC, page 6504-6509. IEEE, (2011)Uniform practical output-feedback stabilization of spacecraft relative rotation., , , and . ACC, page 4862-4867. IEEE, (2008)Phase-locking between Kuramoto oscillators: Robustness to time-varying natural frequencies., , and . CDC, page 1587-1592. IEEE, (2010)Cascade lemma for set-stable systems., , , and . CDC, page 338-342. IEEE, (2006)Interpreting the iISS small-gain theorem as transient plus ISS small-gain regulation., , and . CDC, page 2432-2437. IEEE, (2010)Existence and robustness of phase-locking in coupled Kuramoto oscillators under mean-field feedback., , and . Autom., 47 (6): 1193-1202 (2011)Lyapunov Conditions for Uniform Asymptotic Output Stability and a Relaxation of Barbalat's Lemma., and . CoRR, (2020)Relaxed conditions for the stability of switched nonlinear triangular systems under arbitrary switching., , and . Syst. Control. Lett., (2015)