Timescales and Mechanisms of Sigh-Like Bursting and Spiking in Models of Rhythmic Respiratory Neurons.

IF 2.3 4区 医学 Q1 Neuroscience Journal of Mathematical Neuroscience Pub Date : 2017-12-01 Epub Date: 2017-06-06 DOI:10.1186/s13408-017-0045-5
Yangyang Wang, Jonathan E Rubin
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引用次数: 10

Abstract

Neural networks generate a variety of rhythmic activity patterns, often involving different timescales. One example arises in the respiratory network in the pre-Bötzinger complex of the mammalian brainstem, which can generate the eupneic rhythm associated with normal respiration as well as recurrent low-frequency, large-amplitude bursts associated with sighing. Two competing hypotheses have been proposed to explain sigh generation: the recruitment of a neuronal population distinct from the eupneic rhythm-generating subpopulation or the reconfiguration of activity within a single population. Here, we consider two recent computational models, one of which represents each of the hypotheses. We use methods of dynamical systems theory, such as fast-slow decomposition, averaging, and bifurcation analysis, to understand the multiple-timescale mechanisms underlying sigh generation in each model. In the course of our analysis, we discover that a third timescale is required to generate sighs in both models. Furthermore, we identify the similarities of the underlying mechanisms in the two models and the aspects in which they differ.

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节律性呼吸神经元模型中叹息样爆发和尖峰的时间尺度和机制。
神经网络产生各种有节奏的活动模式,通常涉及不同的时间尺度。一个例子出现在哺乳动物脑干pre-Bötzinger复核的呼吸网络中,它可以产生与正常呼吸相关的慢节奏,以及与叹气相关的反复的低频、大幅度的爆发。人们提出了两种相互竞争的假说来解释叹息的产生:不同于产生欣快节奏的亚群的神经元群体的招募,或者单个群体内活动的重新配置。在这里,我们考虑两个最近的计算模型,其中一个代表每个假设。我们使用动态系统理论的方法,如快慢分解、平均和分岔分析,来理解每个模型中叹息产生的多时间尺度机制。在我们的分析过程中,我们发现在这两个模型中都需要第三个时间尺度来产生叹息。此外,我们还确定了两种模型中潜在机制的相似之处以及它们的不同之处。
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Journal of Mathematical Neuroscience
Journal of Mathematical Neuroscience Neuroscience-Neuroscience (miscellaneous)
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审稿时长
13 weeks
期刊介绍: The Journal of Mathematical Neuroscience (JMN) publishes research articles on the mathematical modeling and analysis of all areas of neuroscience, i.e., the study of the nervous system and its dysfunctions. The focus is on using mathematics as the primary tool for elucidating the fundamental mechanisms responsible for experimentally observed behaviours in neuroscience at all relevant scales, from the molecular world to that of cognition. The aim is to publish work that uses advanced mathematical techniques to illuminate these questions. It publishes full length original papers, rapid communications and review articles. Papers that combine theoretical results supported by convincing numerical experiments are especially encouraged. Papers that introduce and help develop those new pieces of mathematical theory which are likely to be relevant to future studies of the nervous system in general and the human brain in particular are also welcome.
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