VARIABLE INITIAL DEPOLARIZATION IN STEIN NEURONAL MODEL WITH SYNAPTIC REVERSAL POTENTIALS

被引:37
作者
LANSKY, P [1 ]
MUSILA, M [1 ]
机构
[1] CHARLES UNIV, INST PHYSIOL, CS-11636 PRAGUE 1, CZECHOSLOVAKIA
关键词
D O I
10.1007/BF00199591
中图分类号
TP3 [计算技术、计算机技术];
学科分类号
0812 ;
摘要
The effect of a variable initial value is examined in Stein's stochastic neuronal model with synaptic reversal potentials under the conditions of a constant threshold and a constant input. The moments of the interspike interval distribution are presented as the functions of the initial depolarization which ranges from inhibitory reversal potential to the threshold potential. Normal, exponential and transformed Gamma distributions are tested for the initial value of depolarization. The coefficient of variation is shown to be greater than one when the initial depolarization is sufficiently above the resting level. An interpretation of this result in the terms of spatial facilitation is offered. The effect of a random initial value is found to be most pronounced for the neurons depolarized to a near threshold level.
引用
收藏
页码:285 / 291
页数:7
相关论文
共 30 条
[1]   THE RECORDING OF POTENTIALS FROM MOTONEURONES WITH AN INTRACELLULAR ELECTRODE [J].
BROCK, LG ;
COOMBS, JS ;
ECCLES, JC .
JOURNAL OF PHYSIOLOGY-LONDON, 1952, 117 (04) :431-460
[2]   POINT PROCESS ANALYSIS OF SPONTANEOUS ACTIVITY OF ANTERIOR SEMICIRCULAR CANAL UNITS IN ANESTHETIZED PIGEON [J].
CORREIA, MJ ;
LANDOLT, JP .
BIOLOGICAL CYBERNETICS, 1977, 27 (04) :199-213
[3]  
Deutsch S., 1967, MODELS NERVOUS SYSTE
[4]  
GANONG WF, 1971, REV MED PHYSL
[5]   RANDOM WALK MODELS FOR SPIKE ACTIVITY OF SINGLE NEURON [J].
GERSTEIN, GL ;
MANDELBROT, B .
BIOPHYSICAL JOURNAL, 1964, 4 (1P1) :41-&
[6]   DIFFUSION-APPROXIMATION AND 1ST-PASSAGE-TIME PROBLEM FOR A MODEL NEURON .3. A BIRTH-AND-DEATH PROCESS APPROACH [J].
GIORNO, V ;
LANSKY, P ;
NOBILE, AG ;
RICCIARDI, LM .
BIOLOGICAL CYBERNETICS, 1988, 58 (06) :387-404
[7]  
Hanson F.B., 1983, J THEOR NEUROBIOL, V2, P127
[8]  
Holden AV., 1976, MODELS STOCHASTIC AC
[9]  
KALLIANPUR G, 1987, STOCHASTIC METHODS B
[10]  
Kandel E., 1985, VOLUNTARY MOVEMENT, Vsecond, P666