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兴奋-抑制平衡、神经临界性与神经元回路中的活动

Excitation-Inhibition Balance, Neural Criticality, and Activities in Neuronal Circuits.

作者信息

Liang Junhao, Yang Zhuda, Zhou Changsong

机构信息

Eberhard Karls University of Tübingen and Max Planck Institute for Biological Cybernetics, Tübingen, Germany.

Department of Physics, Centre for Nonlinear Studies and Beijing-Hong Kong-Singapore Joint Centre for Nonlinear and Complex Systems (Hong Kong), Institute of Computational and Theoretical Studies, Hong Kong Baptist University, Kowloon Tong, Hong Kong.

出版信息

Neuroscientist. 2025 Feb;31(1):31-46. doi: 10.1177/10738584231221766. Epub 2024 Jan 31.

Abstract

Neural activities in local circuits exhibit complex and multilevel dynamic features. Individual neurons spike irregularly, which is believed to originate from receiving balanced amounts of excitatory and inhibitory inputs, known as the . The spatial-temporal cascades of clustered neuronal spikes occur in variable sizes and durations, manifested as neural avalanches with scale-free features. These may be explained by the neural criticality hypothesis, which posits that neural systems operate around the transition between distinct dynamic states. Here, we summarize the experimental evidence for and the underlying theory of excitation-inhibition balance and neural criticality. Furthermore, we review recent studies of excitatory-inhibitory networks with synaptic kinetics as a simple solution to reconcile these two apparently distinct theories in a single circuit model. This provides a more unified understanding of multilevel neural activities in local circuits, from spontaneous to stimulus-response dynamics.

摘要

局部回路中的神经活动呈现出复杂且多层次的动态特征。单个神经元的放电不规则,这被认为源于接收平衡量的兴奋性和抑制性输入,即所谓的 。成簇神经元放电的时空级联以可变的大小和持续时间出现,表现为具有无标度特征的神经雪崩。这些可以由神经临界性假说解释,该假说认为神经系统在不同动态状态之间的转变附近运作。在这里,我们总结了兴奋 - 抑制平衡和神经临界性的实验证据及潜在理论。此外,我们回顾了最近关于具有突触动力学的兴奋性 - 抑制性网络的研究,这是在单个电路模型中协调这两个明显不同理论的一个简单解决方案。这为从自发到刺激 - 反应动力学的局部回路中的多层次神经活动提供了更统一的理解。

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