Partial synchronization: from symmetry towards stability
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[1] George W. Polites,et al. An introduction to the theory of groups , 1968 .
[2] J. Salz,et al. Synchronization Systems in Communication and Control , 1973, IEEE Trans. Commun..
[3] V. Torre,et al. A theory of synchronization of heart pace-maker cells. , 1976, Journal of theoretical biology.
[4] S. Smale,et al. A Mathematical Model of Two Cells Via Turing’s Equation , 1976 .
[5] A. Winfree. The geometry of biological time , 1991 .
[6] Ilʹi︠a︡ Izrailevich Blekhman,et al. Synchronization in science and technology , 1988 .
[7] S. Strogatz,et al. Synchronization of pulse-coupled biological oscillators , 1990 .
[8] A. Zinober. Matrices: Methods and Applications , 1992 .
[9] V. N. Bogaevski,et al. Matrix Perturbation Theory , 1991 .
[10] A. Isidori,et al. Asymptotic stabilization of minimum phase nonlinear systems , 1991 .
[11] A. Isidori,et al. Passivity, feedback equivalence, and the global stabilization of minimum phase nonlinear systems , 1991 .
[12] Tambe,et al. Driving systems with chaotic signals. , 1992, Physical review. A, Atomic, molecular, and optical physics.
[13] A. B. Rami Shani,et al. Matrices: Methods and Applications , 1992 .
[14] Spiegel,et al. On-off intermittency: A mechanism for bursting. , 1993, Physical review letters.
[15] S H Strogatz,et al. Coupled oscillators and biological synchronization. , 1993, Scientific American.
[16] G. Leonov,et al. Frequency-Domain Methods for Nonlinear Analysis: Theory and Applications , 1996 .
[17] Nikolai F. Rulkov,et al. Images of synchronized chaos: Experiments with circuits. , 1996, Chaos.
[18] Leon O. Chua,et al. On a conjecture regarding the synchronization in an array of linearly coupled dynamical systems , 1996 .
[19] Ott,et al. Optimal periodic orbits of chaotic systems occur at low period. , 1996, Physical review. E, Statistical physics, plasmas, fluids, and related interdisciplinary topics.
[20] Ian Stewart,et al. Coupled cells with internal symmetry: I. Wreath products , 1996 .
[21] Yuandan Lin,et al. A Smooth Converse Lyapunov Theorem for Robust Stability , 1996 .
[22] I. Stewart,et al. From attractor to chaotic saddle: a tale of transverse instability , 1996 .
[23] Alexander L. Fradkov,et al. THE FREQUENCY THEOREM (KALMAN-YAKUBOVICH LEMMA) IN CONTROL THEORY , 1996 .
[24] Alexander L. Fradkov,et al. On self-synchronization and controlled synchronization , 1997 .
[25] Louis M. Pecora,et al. Fundamentals of synchronization in chaotic systems, concepts, and applications. , 1997, Chaos.
[26] David J. Hill,et al. Exponential Feedback Passivity and Stabilizability of Nonlinear Systems , 1998, Autom..
[27] A. Y. Pogromski,et al. Passivity based design of synchronizing systems , 1998 .
[28] H. Nijmeijer,et al. Cooperative oscillatory behavior of mutually coupled dynamical systems , 2001 .
[29] Nancy Kopell,et al. Networks of neurons as dynamical systems: from geometry to biophysics , 1998 .
[30] Chen Yangzhou,et al. Frequency Theorem (Kalman-Yakubovich Lemma)in Control Theory , 1998 .
[31] Matthew Nicol,et al. On the unfolding of a blowout bifurcation , 1998 .
[32] CHANGES IN THE DYNAMICS OF CARDIOMYOCYTE BEATING IN VITRO UPON AN INCREASEIN THE NUMBER OF SYNCHRONIZED CELLS , 1998 .
[33] L. Pecora. Synchronization conditions and desynchronizing patterns in coupled limit-cycle and chaotic systems , 1998 .
[34] Tatsuo Itoh,et al. Progress in active integrated antennas and their applications , 1998 .
[35] David J. Hill,et al. Strict Quasipassivity and Ultimate Boundedness for Nonlinear Control Systems , 1998 .
[36] T. Glad,et al. On Diffusion Driven Oscillations in Coupled Dynamical Systems , 1999 .
[37] L. Dussopt,et al. Coupled oscillator array generating circular polarization [active antenna] , 1999 .
[38] Yunhui Liu,et al. Cooperation control of multiple manipulators with passive joints , 1999, IEEE Trans. Robotics Autom..
[39] H. Nijmeijer,et al. Coordination of two robot manipulators based on position measurements only , 2001 .
[40] Vladimir belykh,et al. Invariant manifolds and cluster synchronization in a family of locally coupled map lattices , 2000 .
[41] Belykh,et al. Hierarchy and stability of partially synchronous oscillations of diffusively coupled dynamical systems , 2000, Physical review. E, Statistical physics, plasmas, fluids, and related interdisciplinary topics.
[42] Ljupco Kocarev,et al. A unifying definition of synchronization for dynamical systems. , 1998, Chaos.
[43] Erik Mosekilde,et al. Loss of synchronization in coupled Rössler systems , 2001 .
[44] S Boccaletti,et al. Unifying framework for synchronization of coupled dynamical systems. , 2001, Physical review. E, Statistical, nonlinear, and soft matter physics.
[45] V N Belykh,et al. Cluster synchronization modes in an ensemble of coupled chaotic oscillators. , 2001, Physical review. E, Statistical, nonlinear, and soft matter physics.
[46] Jürgen Kurths,et al. Synchronization - A Universal Concept in Nonlinear Sciences , 2001, Cambridge Nonlinear Science Series.
[47] Peter Swinnerton-Dyer,et al. Bounds for trajectories of the Lorenz equations: an illustration of how to choose Liapunov functions , 2001 .
[48] H. Cerdeira,et al. Partial synchronization and spontaneous spatial ordering in coupled chaotic systems. , 2001, Physical review. E, Statistical, nonlinear, and soft matter physics.
[49] Erik Mosekilde,et al. Partial synchronization and clustering in a system of diffusively coupled chaotic oscillators , 2001 .
[50] David Angeli,et al. A Lyapunov approach to incremental stability properties , 2002, IEEE Trans. Autom. Control..
[51] Warwick Tucker,et al. Foundations of Computational Mathematics a Rigorous Ode Solver and Smale's 14th Problem , 2022 .
[52] P. McClintock. Synchronization:a universal concept in nonlinear science , 2003 .
[53] Charles M. Gray,et al. Synchronous oscillations in neuronal systems: Mechanisms and functions , 1994, Journal of Computational Neuroscience.