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层级化昼夜节律振荡器网络中的夹带现象。

Entrainment within hierarchical circadian oscillator networks.

机构信息

Key Laboratory of Intelligent Analysis and Decision on Complex Systems, School of Science, Chongqing University of Posts and Telecommunications, Chongwen Road, Nan'an, 400065, Chongqing, China.

Department of Mathematical Sciences, NJIT, Newark, NJ, 07102, USA.

出版信息

Math Biosci. 2022 Sep;351:108883. doi: 10.1016/j.mbs.2022.108883. Epub 2022 Jul 27.

Abstract

Circadian rhythms are endogenous oscillations, widely found across biological species, that have the capability of entraining to the 24-h light-dark cycle. Circadian systems often consist of both central oscillators that receive direct light-dark input and peripheral oscillators that receive input from the central oscillators. In this paper, we address questions related to what governs the time to and pattern of entrainment of these hierarchical circadian systems after an abrupt switch in the light-dark phasing. For a network consisting of a single central oscillator coupled to a chain of N feed-forward peripheral oscillators, we introduce a systematic way to derive an N-dimensional entrainment map whose fixed points correspond to entrained solutions. Using the map, we explain that the direction of reentrainment can involve fairly complicated phase advancing and delaying behavior as well as reentrainment times that depend sensitively on the nature of the perturbation. We also study the dynamics of a hierarchical system in which the peripheral oscillators are mutually coupled. We study how reentrainment times vary as a function of the degree to which the oscillators are desynchronized at the time of the change in light-dark phasing. We show that desynchronizing the peripheral oscillators can, in some circumstances, speed up their ultimate reentrainment following perturbations.

摘要

昼夜节律是内源性振荡,广泛存在于生物物种中,具有与 24 小时光暗周期同步的能力。昼夜节律系统通常由接收直接光暗输入的中央振荡器和接收来自中央振荡器输入的外周振荡器组成。在本文中,我们将讨论在光暗相位突然改变后,这些层次化的昼夜节律系统的同步时间和模式是由什么决定的相关问题。对于由一个中央振荡器耦合到 N 个前馈外周振荡器组成的网络,我们引入了一种系统的方法来推导出一个 N 维的同步图,其平衡点对应于同步解。使用该图谱,我们解释了再同步的方向可能涉及相当复杂的相位提前和延迟行为,以及再同步时间对扰动性质的敏感依赖性。我们还研究了相互耦合的外周振荡器的层次系统的动力学。我们研究了在光暗相位变化时,振荡器失同步的程度如何影响再同步时间。我们表明,在某些情况下,使外周振荡器失同步可以加速它们在受到扰动后的最终再同步。

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