Quantitative methods for predicting neuronal behavior

[1]  A. Hodgkin,et al.  A quantitative description of membrane current and its application to conduction and excitation in nerve , 1952, The Journal of physiology.

[2]  W. Rall.  Theory of Physiological Properties of Dendrites , 1962, Annals of the New York Academy of Sciences.

[3]  G. P. Moore,et al.  PACEMAKER NEURONS: EFFECTS OF REGULARLY SPACED SYNAPTIC INPUT. , 1964, Science.

[4]  C. W. Gear,et al.  Numerical initial value problem~ in ordinary differential eqttations , 1971 .

[5]  K L Magleby,et al.  A quantitative description of end‐plate currents , 1972, The Journal of physiology.

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

[7]  J W Moore,et al.  Axon voltage-clamp simulations. I. Methods and tests. , 1975, Biophysical journal.

[8]  W. W. Bell.  Matrices for scientists and engineers , 1975 .

[9]  J. Jack,et al.  Electric current flow in excitable cells , 1975 .

[10]  D H Perkel,et al.  A computer program for simulating a network of interacting neurons. I. Organization and physiological assumptions. , 1976, Computers and biomedical research, an international journal.

[11]  D H Perkel,et al.  A computer program for simulating a network of interacting neurons. III. applications. , 1976, Computers and biomedical research, an international journal.

[12]  M S Smith,et al.  A computer program for simulating a network of interacting neurons. II. Programming aspects. , 1976, Computers and biomedical research, an international journal.

[13]  P. Gage.  Generation of end-plate potentials. , 1976, Physiological reviews.

[14]  B. S. Garbow,et al.  Matrix Eigensystem Routines — EISPACK Guide , 1974, Lecture Notes in Computer Science.

[15]  Michael A. Malcolm,et al.  Computer methods for mathematical computations , 1977 .

[16]  A. Pellionisz,et al.  A computer model of cerebellar purkinje cells , 1977, Neuroscience.

[17]  J W Moore,et al.  Simulations of conduction in uniform myelinated fibers. Relative sensitivity to changes in nodal and internodal parameters. , 1978, Biophysical journal.

[18]  D. Perkel,et al.  Calibrating compartmental models of neurons. , 1978, The American journal of physiology.

[19]  D. Perkel,et al.  Electrotonic properties of neurons: steady-state compartmental model. , 1978, Journal of neurophysiology.

[20]  J. Bligh.  The central neurology of mammalian thermoregulation , 1979, Neuroscience.

[21]  I Segev,et al.  A mathematical model for conduction of action potentials along bifurcating axons. , 1979, The Journal of physiology.

[22]  H C Tuckwell,et al.  Firing rates of neurons with random excitation and inhibition. , 1979, Journal of theoretical biology.

[23]  G. Shepherd,et al.  Computer simulation of a dendrodendritic synaptic circuit for self- and lateral-inhibition in the olfactory bulb , 1979, Brain Research.

[24]  R. Llinás,et al.  Hippocampal pyramidal cells: significance of dendritic ionic conductances for neuronal function and epileptogenesis. , 1979, Journal of neurophysiology.