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Twist Character of the Least Amplitude Periodic Solution of the Forced Pendulum.

, , , and . SIAM J. Math. Analysis, 35 (4): 844-867 (2003)

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Synchronization in an homogeneous, time-varying network with nonuniform time-varying communication delays., , and . CDC, page 910-915. IEEE, (2016)Almost regulated output synchronization for heterogeneous time-varying networks of non-introspective, nonlinear agents without exchange of controller states., , , and . CDC, page 2939-2944. IEEE, (2015)Non-degeneracy and uniqueness of periodic solutions for some superlinear beam equations., and . Appl. Math. Lett., 22 (3): 314-319 (2009)Squaring down of general MIMO systems to invertible uniform rank systems via pre and/or post compensators., , and . CDC, page 1441-1446. IEEE, (2013)Passivity based state synchronization of homogeneous discrete-time multi-agent systems via static protocol in presence of input delay., , , and . ACC, page 4111-4116. IEEE, (2018)Twist Character of the Least Amplitude Periodic Solution of the Forced Pendulum., , , and . SIAM J. Math. Analysis, 35 (4): 844-867 (2003)ℋ∞ almost output synchronization for heterogeneous networks in the presence of external disturbances without exchange of controller states., , , and . CDC, page 1655-1660. IEEE, (2014)Synchronization in networks of weakly-non-minimum-phase, non-introspective agents without exchange of controller states., , , and . ACC, page 3548-3552. IEEE, (2014)State synchronization of a class of homogeneous linear multi-agent systems in the presence of unknown input delays via static protocols., , , and . Eur. J. Control, (2019)Passivity based state synchronization of homogeneous multi-agent systems via static protocol in presence of input saturation., , , and . ACC, page 4420-4425. IEEE, (2018)