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由受刺激神经元的脉冲序列所确定的连续函数。

Continuous functions determined by spike trains of a neuron subject to stimulation.

作者信息

Awiszus F

机构信息

Abteilung Neurophysiologie (OE 4230), Medizinische Hochschule, Hannover, Federal Republic of Germany.

出版信息

Biol Cybern. 1988;58(5):321-7. doi: 10.1007/BF00363941.

Abstract

Several ways of estimating a continuous function from the spike train output of a neuron subjected to repeated stimuli are compared: (i) the probability of firing function estimated by a PST-histogram (ii) the rate of discharge function estimated by a "frequencygram" (Bessou et al. 1968) and (iii) the interspike-interval function which is introduced in this paper. For a special class of neuronal responses, called deterministic, these functions may be expressed in terms of each other. It is shown that the current clamped Hodgkin-Huxley model of an action potential encoding membrane (Hodgkin and Huxley 1952) is able to generate such deterministic responses. As an experimental example, a deterministic response of a primary muscle spindle afferent is used to demonstrate the estimation of the functions. Interpretability and numerical estimatability of these spike train describing functions are discussed for deterministic neuronal responses.

摘要

比较了几种从经受重复刺激的神经元的脉冲序列输出估计连续函数的方法

(i)通过PST直方图估计的发放概率函数;(ii)通过“频率图”(贝苏等人,1968年)估计的放电率函数;以及(iii)本文引入的峰峰间隔函数。对于一类特殊的神经元反应,称为确定性反应,这些函数可以相互表示。结果表明,动作电位编码膜的电流钳制霍奇金-赫胥黎模型(霍奇金和赫胥黎,1952年)能够产生这种确定性反应。作为一个实验例子,使用初级肌梭传入神经的确定性反应来演示这些函数的估计。讨论了这些描述脉冲序列的函数对于确定性神经元反应的可解释性和数值可估计性。

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