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一种稳健神经积分器的模型。

Model for a robust neural integrator.

作者信息

Koulakov Alexei A, Raghavachari Sridhar, Kepecs Adam, Lisman John E

机构信息

Salk Institute for Biological Studies, 10010 North Torrey Pines Road, La Jolla, California 92037, USA.

出版信息

Nat Neurosci. 2002 Aug;5(8):775-82. doi: 10.1038/nn893.

Abstract

Integrator circuits in the brain show persistent firing that reflects the sum of previous excitatory and inhibitory inputs from external sources. Integrator circuits have been implicated in parametric working memory, decision making and motor control. Previous work has shown that stable integrator function can be achieved by an excitatory recurrent neural circuit, provided synaptic strengths are tuned with extreme precision (better than 1% accuracy). Here we show that integrator circuits can function without fine tuning if the neuronal units have bistable properties. Two specific mechanisms of bistability are analyzed, one based on local recurrent excitation, and the other on the voltage-dependence of the NMDA (N-methyl-D-aspartate) channel. Neither circuit requires fine tuning to perform robust integration, and the latter actually exploits the variability of neuronal conductances.

摘要

大脑中的积分电路表现出持续放电,这反映了先前来自外部源的兴奋性和抑制性输入的总和。积分电路与参数工作记忆、决策和运动控制有关。先前的研究表明,只要突触强度经过极其精确的调整(精度优于1%),兴奋性循环神经回路就能实现稳定的积分功能。在这里,我们表明,如果神经元单元具有双稳特性,积分电路可以在无需微调的情况下发挥作用。分析了双稳性的两种具体机制,一种基于局部循环兴奋,另一种基于NMDA(N-甲基-D-天冬氨酸)通道的电压依赖性。这两种电路都不需要微调就能进行稳健的积分,而后者实际上利用了神经元电导的变异性。

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