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揭示皮质突触中的分支模式。

Uncovering bifurcation patterns in cortical synapses.

作者信息

Small Michael, Robinson Hugh P C, Kleppe Ingo C, Tse Chi Kong

机构信息

Department of Electronic and Information Engineering, Hong Kong Polytechnic University, Kowloon, Hong Kong.

出版信息

J Math Biol. 2010 Oct;61(4):501-26. doi: 10.1007/s00285-009-0312-5. Epub 2009 Nov 26.

Abstract

Individual cortical synapses are known to exhibit a very complex short-time dynamic behaviour in response to simple "naturalistic" stimulation. We describe a computational study of the experimentally obtained excitatory post-synaptic potential trains of individual cortical synapses. By adopting a new nonlinear modelling scheme we construct robust and repeatable models of the underlying dynamics. These models suggest that cortical synapses exhibit a wide range of either periodic or chaotic dynamics. For stimulus at a fixed rate our models predict that the response of the individual synapse will vary from a fixed point to periodic and chaotic, depending on the frequency of stimulus. Dynamics for individual synapses vary widely, suggesting that the individual behaviour of synapses is highly tuned and that the dynamic behaviour of even a small network of synapse-coupled neurons could be extremely varied.

摘要

已知单个皮质突触在对简单的“自然主义”刺激做出反应时会表现出非常复杂的短时动态行为。我们描述了一项对实验获得的单个皮质突触兴奋性突触后电位序列的计算研究。通过采用一种新的非线性建模方案,我们构建了基础动力学的稳健且可重复的模型。这些模型表明皮质突触表现出广泛的周期性或混沌动力学。对于以固定速率的刺激,我们的模型预测单个突触的反应将根据刺激频率从固定点变化到周期性和混沌状态。单个突触的动力学变化很大,这表明突触的个体行为高度调谐,并且即使是由少量突触耦合神经元组成的小网络的动态行为也可能极其多样。

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