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二维神经模型中的频率偏好:共振电流与放大电流相互作用的线性分析

Frequency preference in two-dimensional neural models: a linear analysis of the interaction between resonant and amplifying currents.

作者信息

Rotstein Horacio G, Nadim Farzan

机构信息

Department of Mathematical Sciences, New Jersey Institute of Technology, 323 Martin Luther King Blvd., Newark, NJ, 07102, USA,

出版信息

J Comput Neurosci. 2014 Aug;37(1):9-28. doi: 10.1007/s10827-013-0483-3. Epub 2013 Nov 20.

DOI:10.1007/s10827-013-0483-3
PMID:24254440
原文链接:https://pmc.ncbi.nlm.nih.gov/articles/PMC4028432/
Abstract

Many neuron types exhibit preferred frequency responses in their voltage amplitude (resonance) or phase shift to subthreshold oscillatory currents, but the effect of biophysical parameters on these properties is not well understood. We propose a general framework to analyze the role of different ionic currents and their interactions in shaping the properties of impedance amplitude and phase in linearized biophysical models and demonstrate this approach in a two-dimensional linear model with two effective conductances g L and g1. We compute the key attributes of impedance and phase (resonance frequency and amplitude, zero-phase frequency, selectivity, etc.) in the g(L) - g1 parameter space. Using these attribute diagrams we identify two basic mechanisms for the generation of resonance: an increase in the resonance amplitude as g1 increases while the overall impedance is decreased, and an increase in the maximal impedance, without any change in the input resistance, as the ionic current time constant increases. We use the attribute diagrams to analyze resonance and phase of the linearization of two biophysical models that include resonant (I h or slow potassium) and amplifying currents (persistent sodium). In the absence of amplifying currents, the two models behave similarly as the conductances of the resonant currents is increased whereas, with the amplifying current present, the two models have qualitatively opposite responses. This work provides a general method for decoding the effect of biophysical parameters on linear membrane resonance and phase by tracking trajectories, parametrized by the relevant biophysical parameter, in pre-constructed attribute diagrams.

摘要

许多神经元类型在其电压幅度(共振)或对阈下振荡电流的相移方面表现出偏好频率响应,但生物物理参数对这些特性的影响尚未得到很好的理解。我们提出了一个通用框架,用于分析不同离子电流及其相互作用在塑造线性化生物物理模型中阻抗幅度和相位特性方面的作用,并在具有两个有效电导gL和g1的二维线性模型中演示了这种方法。我们在g(L) - g1参数空间中计算阻抗和相位的关键属性(共振频率和幅度、零相位频率、选择性等)。使用这些属性图,我们确定了产生共振的两种基本机制:随着g1增加且总阻抗降低时共振幅度增加,以及随着离子电流时间常数增加,在输入电阻不变的情况下最大阻抗增加。我们使用属性图来分析两个生物物理模型线性化的共振和相位,这两个模型包括共振电流(Ih或慢钾电流)和放大电流(持续性钠电流)。在没有放大电流的情况下,随着共振电流电导增加,这两个模型的行为相似;而在存在放大电流的情况下,这两个模型具有定性相反的响应。这项工作提供了一种通用方法,通过在预先构建的属性图中跟踪由相关生物物理参数参数化的轨迹,来解码生物物理参数对线性膜共振和相位的影响。

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本文引用的文献

1
Inhibition-induced theta resonance in cortical circuits.抑制诱导的皮质回路中的θ共振。
Neuron. 2013 Dec 4;80(5):1263-76. doi: 10.1016/j.neuron.2013.09.033.
2
Entorhinal stellate cells show preferred spike phase-locking to theta inputs that is enhanced by correlations in synaptic activity.内嗅皮层星形细胞表现出对θ输入的优先尖峰相位锁定,这种锁定可通过突触活动的相关性得到增强。
J Neurosci. 2013 Apr 3;33(14):6027-40. doi: 10.1523/JNEUROSCI.3892-12.2013.
3
Spike phase locking in CA1 pyramidal neurons depends on background conductance and firing rate.
一种用于振动感受器突触后神经元频率选择性的线性化建模框架。
Cogn Neurodyn. 2024 Aug;18(4):2061-2075. doi: 10.1007/s11571-024-10070-8. Epub 2024 Feb 20.
4
Frequency-domain analysis of membrane polarization in two-compartment model neurons with weak alternating electric fields.具有弱交变电场的双室模型神经元中膜极化的频域分析。
Cogn Neurodyn. 2024 Jun;18(3):1245-1264. doi: 10.1007/s11571-023-09980-w. Epub 2023 May 20.
5
Dynamics of interaction between and currents to mediate double resonances of medial superior olive neurons related to sound localization.与声音定位相关的内侧上橄榄核神经元双共振介导中电流与电流之间相互作用的动力学。
Cogn Neurodyn. 2024 Apr;18(2):715-740. doi: 10.1007/s11571-023-10024-6. Epub 2023 Nov 28.
6
Theta and gamma rhythmic coding through two spike output modes in the hippocampus during spatial navigation.在空间导航过程中,海马体通过两种尖峰输出模式进行θ和γ节律编码。
Cell Rep. 2023 Aug 29;42(8):112906. doi: 10.1016/j.celrep.2023.112906. Epub 2023 Aug 3.
7
Low-dimensional models of single neurons: a review.单神经元的低维模型:综述。
Biol Cybern. 2023 Jun;117(3):163-183. doi: 10.1007/s00422-023-00960-1. Epub 2023 Apr 15.
8
Temporal filters in response to presynaptic spike trains: interplay of cellular, synaptic and short-term plasticity time scales.时间滤波器对突触前尖峰序列的响应:细胞、突触和短期可塑性时间尺度的相互作用。
J Comput Neurosci. 2022 Nov;50(4):395-429. doi: 10.1007/s10827-022-00822-y. Epub 2022 Jul 23.
9
Network resonance can be generated independently at distinct levels of neuronal organization.网络共振可以在神经元组织的不同层次上独立产生。
PLoS Comput Biol. 2022 Jul 18;18(7):e1010364. doi: 10.1371/journal.pcbi.1010364. eCollection 2022 Jul.
10
Oscillations and variability in neuronal systems: interplay of autonomous transient dynamics and fast deterministic fluctuations.神经元系统中的震荡和变异性:自主瞬变动力学与快速确定性波动的相互作用。
J Comput Neurosci. 2022 Aug;50(3):331-355. doi: 10.1007/s10827-022-00819-7. Epub 2022 Jun 2.
CA1 锥体神经元的尖峰相位锁定依赖于背景电导和放电率。
J Neurosci. 2012 Oct 10;32(41):14374-88. doi: 10.1523/JNEUROSCI.0842-12.2012.
4
Membrane resonance enables stable and robust gamma oscillations.膜共振使伽马振荡稳定且鲁棒。
Cereb Cortex. 2014 Jan;24(1):119-42. doi: 10.1093/cercor/bhs293. Epub 2012 Oct 4.
5
Spike resonance properties in hippocampal O-LM cells are dependent on refractory dynamics.海马 O-LM 细胞中的尖峰共振特性依赖于不应期动力学。
J Neurosci. 2012 Mar 14;32(11):3637-51. doi: 10.1523/JNEUROSCI.1361-11.2012.
6
Resonance assisted synchronization of coupled oscillators: frequency locking without phase locking.共振辅助耦合振荡器同步:无锁相的频率锁定。
Phys Rev Lett. 2011 Sep 2;107(10):104101. doi: 10.1103/PhysRevLett.107.104101. Epub 2011 Sep 1.
7
The ionic mechanism of gamma resonance in rat striatal fast-spiking neurons.大鼠纹状体中快速棘突神经元 γ 共振的离子机制。
J Neurophysiol. 2011 Dec;106(6):2936-49. doi: 10.1152/jn.00280.2011. Epub 2011 Aug 31.
8
Dynamics of networks of excitatory and inhibitory neurons in response to time-dependent inputs.时变输入下兴奋性和抑制性神经元网络的动力学。
Front Comput Neurosci. 2011 May 25;5:25. doi: 10.3389/fncom.2011.00025. eCollection 2011.
9
The resonance frequency shift, pattern formation, and dynamical network reorganization via sub-threshold input.亚阈值输入导致的共振频率移动、模式形成和动态网络重组。
PLoS One. 2011 Apr 19;6(4):e18983. doi: 10.1371/journal.pone.0018983.
10
Projection-specific neuromodulation of medial prefrontal cortex neurons.投射特异性内侧前额叶皮层神经元的神经调节。
J Neurosci. 2010 Dec 15;30(50):16922-37. doi: 10.1523/JNEUROSCI.3644-10.2010.