Clustering in globally coupled inhibitory neurons

[1]  Golomb,et al.  Dynamics of globally coupled inhibitory neurons with heterogeneity. , 1993, Physical review. E, Statistical physics, plasmas, fluids, and related interdisciplinary topics.

[2]  Hansel,et al.  Clustering and slow switching in globally coupled phase oscillators. , 1993, Physical review. E, Statistical physics, plasmas, fluids, and related interdisciplinary topics.

[3]  D. Hansel,et al.  Phase Dynamics for Weakly Coupled Hodgkin-Huxley Neurons , 1993 .

[4]  J. Rinzel,et al.  Spindle rhythmicity in the reticularis thalami nucleus: Synchronization among mutually inhibitory neurons , 1993, Neuroscience.

[5]  K. Okuda.  Variety and generality of clustering in globally coupled oscillators , 1993 .

[6]  Naoko Nakagawa,et al.  Collective Chaos in a Population of Globally Coupled Oscillators , 1993 .

[7]  D. Prince,et al.  A novel T-type current underlies prolonged Ca(2+)-dependent burst firing in GABAergic neurons of rat thalamic reticular nucleus , 1992, The Journal of neuroscience : the official journal of the Society for Neuroscience.

[8]  Hansel,et al.  Clustering in globally coupled phase oscillators. , 1992, Physical review. A, Atomic, molecular, and optical physics.

[9]  J. Rinzel,et al.  A model of the T-type calcium current and the low-threshold spike in thalamic neurons. , 1991, Journal of neurophysiology.

[10]  K. Kaneko.  Clustering, coding, switching, hierarchical ordering, and control in a network of chaotic elements , 1990 .

[11]  E. G. Jones,et al.  Thalamic oscillations and signaling , 1990 .

[12]  D. Amit.  Modelling Brain Function: The World of Attractor Neural Networks , 1989 .

[13]  Kaneko.  Chaotic but regular posi-nega switch among coded attractors by cluster-size variation. , 1989, Physical review letters.

[14]  Y. Kuramoto,et al.  Statistical macrodynamics of large dynamical systems. Case of a phase transition in oscillator communities , 1987 .

[15]  M. Deschenes,et al.  The deafferented reticular thalamic nucleus generates spindle rhythmicity. , 1987, Journal of neurophysiology.

[16]  Yoshiki Kuramoto,et al.  Chemical Oscillations, Waves, and Turbulence , 1984, Springer Series in Synergetics.

[17]  P. Holmes,et al.  Nonlinear Oscillations, Dynamical Systems, and Bifurcations of Vector Fields , 1983, Applied Mathematical Sciences.

[18]  J. Rinzel,et al.  INTEGRATE-AND-FIRE MODELS OF NERVE MEMBRANE RESPONSE TO OSCILLATORY INPUT. , 1981 .

[19]  N. Kampen,et al.  Stochastic processes in physics and chemistry , 1981 .

[20]  D. Perkel,et al.  Motor Pattern Production in Reciprocally Inhibitory Neurons Exhibiting Postinhibitory Rebound , 1974, Science.