Multimodal behavior in a four neuron ring circuit: mode switching
暂无分享,去创建一个
John W. Clark | Chuan Luo | Douglas A. Baxter | John H. Byrne | Carmen C. Canavier | D. A. Baxter | J. Byrne | C. Canavier | C. Luo
[1] John W. Clark,et al. Control of multistability in ring circuits of oscillators , 1999, Biological Cybernetics.
[2] R. Douglas,et al. A silicon neuron , 1991, Nature.
[3] G. Ermentrout,et al. Coupled oscillators and the design of central pattern generators , 1988 .
[4] M. Golubitsky,et al. Symmetry in locomotor central pattern generators and animal gaits , 1999, Nature.
[5] S. Grillner. Locomotion in vertebrates: central mechanisms and reflex interaction. , 1975, Physiological reviews.
[6] John W. Clark,et al. A mathematical criterion based on phase response curves for stability in a ring of coupled oscillators , 1999, Biological Cybernetics.
[7] Eve Marder,et al. Mechanisms for oscillation and frequency control in reciprocally inhibitory model neural networks , 1994, Journal of Computational Neuroscience.
[8] Ian Stewart,et al. A modular network for legged locomotion , 1998 .
[9] Frank Pasemann,et al. Characterization of periodic attractors in neural ring networks , 1995, Neural Networks.
[10] P. Stein. Motor systems, with specific reference to the control of locomotion. , 1978, Annual review of neuroscience.
[11] Teuvo Kohonen,et al. Self-Organization and Associative Memory , 1988 .
[12] M. L. Shik,et al. Neurophysiology of locomotor automatism. , 1976, Physiological reviews.
[13] John W. Clark,et al. Analysis of the effects of modulatory agents on a modeled bursting neuron: Dynamic interactions between voltage and calcium dependent systems , 1995, Journal of Computational Neuroscience.
[14] R Huerta,et al. Dynamic control of irregular bursting in an identified neuron of an oscillatory circuit. , 1999, Journal of neurophysiology.
[15] John W. Clark,et al. Phase response characteristics of model neurons determine which patterns are expressed in a ring circuit model of gait generation , 1997, Biological Cybernetics.
[16] Philip D. Wasserman,et al. Advanced methods in neural computing , 1993, VNR computer library.
[17] Carver A. Mead,et al. A single-transistor silicon synapse , 1996 .
[18] T. Brown. The intrinsic factors in the act of progression in the mammal , 1911 .
[19] K L Magleby,et al. A quantitative description of end‐plate currents , 1972, The Journal of physiology.
[20] D. J. Woodward,et al. Bistability, switches and working memory in a two-neuron inhibitory-feedback model , 1993, Biological Cybernetics.
[21] S Grillner,et al. Central pattern generators for locomotion, with special reference to vertebrates. , 1985, Annual review of neuroscience.
[22] H. Yuasa,et al. Coordination of many oscillators and generation of locomotory patterns , 1990, Biological Cybernetics.
[23] Shik Ml,et al. Control of walking and running by means of electric stimulation of the midbrain , 1966 .
[24] Carver Mead,et al. Analog VLSI and neural systems , 1989 .
[25] J. J. Collins,et al. Hexapodal gaits and coupled nonlinear oscillator models , 1993, Biological Cybernetics.
[26] I. Stewart,et al. Coupled nonlinear oscillators and the symmetries of animal gaits , 1993 .
[27] C. Mead,et al. Neuromorphic analogue VLSI. , 1995, Annual review of neuroscience.
[28] A. Hindmarsh,et al. CVODE, a stiff/nonstiff ODE solver in C , 1996 .
[29] R. A. Davidoff. Neural Control of Rhythmic Movements in Vertebrates , 1988, Neurology.
[30] Pozin Nv,et al. Analysis of the work of autooscillating neuron combinations , 1970 .
[31] A. Hodgkin,et al. A quantitative description of membrane current and its application to conduction and excitation in nerve , 1952, The Journal of physiology.
[32] D. Perkel,et al. Motor Pattern Production in Reciprocally Inhibitory Neurons Exhibiting Postinhibitory Rebound , 1974, Science.
[33] M. Golubitsky,et al. Models of central pattern generators for quadruped locomotion I. Primary gaits , 2001, Journal of mathematical biology.
[34] Sorin Draghici,et al. Neural Networks in Analog Hardware - Design and Implementation Issues , 2000, Int. J. Neural Syst..
[35] John W. Clark,et al. Dissection and reduction of a modeled bursting neuron , 1996, Journal of Computational Neuroscience.
[36] J. J. Collins,et al. Hard-wired central pattern generators for quadrupedal locomotion , 1994, Biological Cybernetics.
[37] S. Grillner. Neurobiological bases of rhythmic motor acts in vertebrates. , 1985, Science.
[38] D. Perkel,et al. Motor-pattern production: interaction of chemical and electrical synapses , 1981, Brain Research.
[39] D. Noble,et al. Reconstruction of the electrical activity of cardiac Purkinje fibres. , 1975, The Journal of physiology.
[40] M. Golubitsky,et al. Models of central pattern generators for quadruped locomotion II. Secondary gaits , 2001, Journal of mathematical biology.
[41] W. O. Friesen,et al. Neural circuits for generating rhythmic movements. , 1978, Annual review of biophysics and bioengineering.
[42] J. J. Collins,et al. A group-theoretic approach to rings of coupled biological oscillators , 1994, Biological Cybernetics.
[43] W. O. Friesen,et al. Generation of a locomotory rhythm by a neural network with recurrent cyclic inhibition , 1977, Biological Cybernetics.