On the resonance structure in a forced excitable system
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[1] Gonzalez,et al. Phase locking, period doubling, and chaotic phenomena in externally driven excitable systems. , 1988, Physical review. A, General physics.
[2] K. Aihara,et al. Chaos and phase locking in normal squid axons , 1987 .
[3] A. Goldbeter,et al. From simple to complex oscillatory behaviour: analysis of bursting in a multiply regulated biochemical system. , 1987, Journal of theoretical biology.
[4] F Rattay,et al. High frequency electrostimulation of excitable cells. , 1986, Journal of theoretical biology.
[5] J. L. Hudson,et al. Experiments on low-amplitude forcing of a chemical oscillator , 1986 .
[6] G. Ermentrout,et al. Parabolic bursting in an excitable system coupled with a slow oscillation , 1986 .
[7] S. Baer,et al. An analysis of a dendritic neuron model with an active membrane site , 1986, Journal of mathematical biology.
[8] J. Rinzel,et al. Bursting, beating, and chaos in an excitable membrane model. , 1985, Biophysical journal.
[9] Glen R. Hall,et al. Resonance Zones in Two-Parameter Families of Circle Homeomorphisms , 1984 .
[10] P. Holmes,et al. Nonlinear Oscillations, Dynamical Systems, and Bifurcations of Vector Fields , 1983, Applied Mathematical Sciences.
[11] N. K. Rozov,et al. Differential Equations with Small Parameters and Relaxation Oscillations , 1980 .
[12] Richard J. Field,et al. Composite double oscillation in a modified version of the oregonator model of the Belousov–Zhabotinsky reaction , 1980 .
[13] R. Meech. Membrane potential oscillations in molluscan "burster" neurones. , 1979, The Journal of experimental biology.
[14] L. Glass,et al. A simple model for phase locking of biological oscillators , 1979, Journal of mathematical biology.
[15] R. M. Noyes,et al. Oscillations in chemical systems. IV. Limit cycle behavior in a model of a real chemical reaction , 1974 .
[16] Shunsuke Sato. Mathematical properties of responses of a neuron model , 1972, Kybernetik.
[17] R. Purple,et al. A neuronal model for the discharge patterns produced by cyclic inputs. , 1970, The Bulletin of mathematical biophysics.
[18] B. O. Alving. Spontaneous Activity in Isolated Somata of Aplysia Pacemaker Neurons , 1968, The Journal of general physiology.
[19] Z. A. Melzak. Existence of periodic solutions , 1967 .
[20] W. Loud. Phase shift and locking-in regions , 1967 .
[21] Shunsuke Sato,et al. Response characteristics of a neuron model to a periodic input , 2004, Kybernetik.
[22] A. V. Holden,et al. The response of excitable membrane models to a cyclic input , 2004, Biological Cybernetics.
[23] D. Chialvo,et al. Non-linear dynamics of cardiac excitation and impulse propagation , 1987, Nature.
[24] John Rinzel,et al. Bursting oscillations in an excitable membrane model , 1985 .
[25] W. B. Adams,et al. The generation and modulation of endogenous rhythmicity in the Aplysia bursting pacemaker neurone R15. , 1985, Progress in biophysics and molecular biology.
[26] M. Gola,et al. Qualitative study of a dynamical system for metrazol-induced paroxysmal depolarization shifts , 1984, Bulletin of mathematical biology.
[27] R. Plant,et al. Bifurcation and resonance in a model for bursting nerve cells , 1981, Journal of mathematical biology.
[28] M. Gola,et al. Qualitative analysis of a model generating long potential waves in Ba-treated nerve cells—I. Reduced systems , 1979, Bulletin of mathematical biology.