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本文引用的文献

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Dynamical origin for winner-take-all competition in a biological network of the hippocampal dentate gyrus.海马齿状回生物网络中“胜者通吃”竞争的动力学起源
Phys Rev E. 2022 Jan;105(1-1):014418. doi: 10.1103/PhysRevE.105.014418.
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Influence of various temporal recoding on pavlovian eyeblink conditioning in the cerebellum.各种时间编码对小脑经典眨眼条件反射的影响。
Cogn Neurodyn. 2021 Dec;15(6):1067-1099. doi: 10.1007/s11571-021-09673-2. Epub 2021 Mar 27.
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Gamma rhythm communication between entorhinal cortex and dentate gyrus neuronal assemblies.内嗅皮层与齿状回神经元集合体之间的伽马节律通讯。
Science. 2021 Apr 2;372(6537). doi: 10.1126/science.abf3119.
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Effect of diverse recoding of granule cells on optokinetic response in a cerebellar ring network with synaptic plasticity.颗粒细胞的多样化重编码对具有突触可塑性的小脑环网络的光运动反应的影响。
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Flexible motor sequence generation during stereotyped escape responses.刻板逃避反应期间灵活的运动序列产生。
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Spike-Based Winner-Take-All Computation: Fundamental Limits and Order-Optimal Circuits.基于尖峰的胜者全拿计算:基本限制和阶最优电路。
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Network structure and input integration in competing firing rate models for decision-making.用于决策的竞争发放率模型中的网络结构与输入整合
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9
Parvalbumin interneurons obey unique connectivity rules and establish a powerful lateral-inhibition microcircuit in dentate gyrus.颗粒细胞层中间神经元遵循独特的连接规则,并在齿状回中建立强大的侧抑制微电路。
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Effect of inhibitory spike-timing-dependent plasticity on fast sparsely synchronized rhythms in a small-world neuronal network.抑制性尖峰时间依赖可塑性对小世界神经元网络中快速稀疏同步节律的影响。
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海马齿状回稀疏同步节律中的群体和个体放电行为

Population and individual firing behaviors in sparsely synchronized rhythms in the hippocampal dentate gyrus.

作者信息

Kim Sang-Yoon, Lim Woochang

机构信息

Institute for Computational Neuroscience and Department of Science Education, Daegu National University of Education, Daegu, 42411 Korea.

出版信息

Cogn Neurodyn. 2022 Jun;16(3):643-665. doi: 10.1007/s11571-021-09728-4. Epub 2021 Oct 23.

DOI:10.1007/s11571-021-09728-4
PMID:35603046
原文链接:https://pmc.ncbi.nlm.nih.gov/articles/PMC9120338/
Abstract

We investigate population and individual firing behaviors in sparsely synchronized rhythms (SSRs) in a spiking neural network of the hippocampal dentate gyrus (DG). The main encoding granule cells (GCs) are grouped into lamellar clusters. In each GC cluster, there is one inhibitory (I) basket cell (BC) along with excitatory (E) GCs, and they form the E-I loop. Winner-take-all competition, leading to sparse activation of the GCs, occurs in each GC cluster. Such sparsity has been thought to enhance pattern separation performed in the DG. During the winner-take-all competition, SSRs are found to appear in each population of the GCs and the BCs through interaction of excitation of the GCs with inhibition of the BCs. Sparsely synchronized spiking stripes appear successively with the population frequency Hz) in the raster plots of spikes. We also note that excitatory hilar mossy cells (MCs) control the firing activity of the GC-BC loop by providing excitation to both the GCs and the BCs. SSR also appears in the population of MCs via interaction with the GCs (i.e., GC-MC loop). Population behaviors in the SSRs are quantitatively characterized in terms of the synchronization measures. In addition, we investigate individual firing activity of GCs, BCs, and MCs in the SSRs. Individual GCs exhibit random spike skipping, leading to a multi-peaked inter-spike-interval histogram, which is well characterized in terms of the random phase-locking degree. In this case, population-averaged mean-firing-rate (MFR) is less than the population frequency . On the other hand, both BCs and MCs show "intrastripe" burstings within stripes, together with random spike skipping. Thus, the population-averaged MFR ( MC and BC) is larger than , in contrast to the case of the GCs. MC loss may occur during epileptogenesis. With decreasing the fraction of the MCs, changes in the population and individual firings in the SSRs are also studied. Finally, quantitative association between the population/individual firing behaviors in the SSRs and the winner-take-all competition is discussed.

摘要

我们研究了海马齿状回(DG)的脉冲神经网络中稀疏同步节律(SSR)下的群体和个体放电行为。主要的编码颗粒细胞(GCs)被分组为层状簇。在每个GC簇中,有一个抑制性(I)篮状细胞(BC)以及兴奋性(E)GCs,它们形成E-I回路。在每个GC簇中发生胜者全得竞争,导致GCs的稀疏激活。这种稀疏性被认为可以增强DG中执行的模式分离。在胜者全得竞争期间,通过GCs的兴奋与BCs的抑制之间的相互作用,发现在GCs和BCs的每个群体中都会出现SSR。在脉冲的光栅图中,稀疏同步的脉冲条纹以群体频率(Hz)相继出现。我们还注意到,兴奋性的海马苔藓细胞(MCs)通过向GCs和BCs提供兴奋来控制GC-BC回路的放电活动。SSR也通过与GCs的相互作用(即GC-MC回路)出现在MCs群体中。SSR中的群体行为通过同步测量进行定量表征。此外,我们研究了SSR中GCs、BCs和MCs的个体放电活动。单个GCs表现出随机的脉冲跳过,导致峰间间隔直方图呈多峰状,这可以通过随机锁相程度很好地表征。在这种情况下,群体平均平均放电率(MFR)小于群体频率。另一方面,BCs和MCs在条纹内都表现出“条纹内”爆发,同时伴有随机的脉冲跳过。因此,与GCs的情况相反,群体平均MFR(对于MCs和BCs)大于。在癫痫发生过程中可能会出现MCs丢失。随着MCs比例的降低,还研究了SSR中群体和个体放电的变化。最后,讨论了SSR中群体/个体放电行为与胜者全得竞争之间的定量关联。