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随机毛细胞纤毛束动力学的双态方法。

Two-state approach to stochastic hair bundle dynamics.

作者信息

Clausznitzer Diana, Lindner Benjamin, Jülicher Frank, Martin Pascal

机构信息

Max-Planck-Institut für Physik Komplexer Systeme, Nöthnitzer Strasse 38, Dresden, Germany.

出版信息

Phys Rev E Stat Nonlin Soft Matter Phys. 2008 Apr;77(4 Pt 1):041901. doi: 10.1103/PhysRevE.77.041901. Epub 2008 Apr 1.

DOI:10.1103/PhysRevE.77.041901
PMID:18517650
Abstract

Hair cells perform the mechanoelectrical transduction of sound signals in the auditory and vestibular systems of vertebrates. The part of the hair cell essential for this transduction is the so-called hair bundle. In vitro experiments on hair cells from the sacculus of the American bullfrog have shown that the hair bundle comprises active elements capable of producing periodic deflections like a relaxation oscillator. Recently, a continuous nonlinear stochastic model of the hair bundle motion [Nadrowski, Proc. Natl. Acad. Sci. U.S.A. 101, 12195 (2004)] has been shown to reproduce the experimental data in stochastic simulations faithfully. Here, we demonstrate that a binary filtering of the hair bundle's deflection (experimental data and continuous hair bundle model) does not change significantly the spectral statistics of the spontaneous as well as the periodically driven hair bundle motion. We map the continuous hair bundle model to the FitzHugh-Nagumo model of neural excitability and discuss the bifurcations between different regimes of the system in terms of the latter model. Linearizing the nullclines and assuming perfect time-scale separation between the variables we can map the FitzHugh-Nagumo system to a simple two-state model in which each of the states corresponds to the two possible values of the binary-filtered hair bundle trajectory. For the two-state model, analytical expressions for the power spectrum and the susceptibility can be calculated [Lindner and Schimansky-Geier, Phys. Rev. E 61, 6103 (2000)] and show the same features as seen in the experimental data as well as in simulations of the continuous hair bundle model.

摘要

毛细胞在脊椎动物的听觉和前庭系统中执行声音信号的机械电转换。对于这种转换至关重要的毛细胞部分是所谓的毛束。对美国牛蛙球囊毛细胞的体外实验表明,毛束包含能够像弛豫振荡器一样产生周期性偏转的活性元件。最近,毛束运动的连续非线性随机模型[纳德罗夫斯基,《美国国家科学院院刊》101, 12195 (2004)]已被证明在随机模拟中能如实地再现实验数据。在此,我们证明对毛束偏转(实验数据和连续毛束模型)进行二值滤波不会显著改变自发以及周期性驱动的毛束运动的频谱统计。我们将连续毛束模型映射到神经兴奋性的菲茨休 - 纳古莫模型,并根据后一种模型讨论系统不同状态之间的分岔。使零倾线线性化并假设变量之间存在完美的时间尺度分离,我们可以将菲茨休 - 纳古莫系统映射到一个简单的双态模型,其中每个状态对应于二值滤波后的毛束轨迹的两个可能值。对于双态模型,可以计算功率谱和磁化率的解析表达式[林德纳和希曼斯基 - 盖尔,《物理评论E》61, 6103 (2000)],并且这些表达式显示出与实验数据以及连续毛束模型模拟中所见相同的特征。

相似文献

1
Two-state approach to stochastic hair bundle dynamics.随机毛细胞纤毛束动力学的双态方法。
Phys Rev E Stat Nonlin Soft Matter Phys. 2008 Apr;77(4 Pt 1):041901. doi: 10.1103/PhysRevE.77.041901. Epub 2008 Apr 1.
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Stochastic sensitivity analysis of the noise-induced excitability in a model of a hair bundle.毛细胞纤毛束模型中噪声诱导兴奋性的随机敏感性分析。
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Coherent motion of stereocilia assures the concerted gating of hair-cell transduction channels.静纤毛的协同运动确保了毛细胞转导通道的协同门控。
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Rapid, active hair bundle movements in hair cells from the bullfrog's sacculus.牛蛙球囊毛细胞中快速、活跃的毛束运动。
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Comparison of a hair bundle's spontaneous oscillations with its response to mechanical stimulation reveals the underlying active process.将毛细胞束的自发振荡与其对机械刺激的反应进行比较,揭示了潜在的主动过程。
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Subdiffusion in hair bundle dynamics: the role of protein conformational fluctuations.毛细胞束动力学中的亚扩散:蛋白质构象涨落的作用。
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Voltage-Mediated Control of Spontaneous Bundle Oscillations in Saccular Hair Cells.球囊毛细胞中自发束状振荡的电压介导控制
J Neurosci. 2015 Oct 28;35(43):14457-66. doi: 10.1523/JNEUROSCI.1451-15.2015.

引用本文的文献

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Cogn Neurodyn. 2022 Oct;16(5):1163-1188. doi: 10.1007/s11571-021-09745-3. Epub 2021 Nov 15.
2
Complex dynamics of hair bundle of auditory nervous system (I): spontaneous oscillations and two cases of steady states.听觉神经系统毛细胞束的复杂动力学(I):自发振荡和两种稳态情况
Cogn Neurodyn. 2022 Aug;16(4):917-940. doi: 10.1007/s11571-021-09744-4. Epub 2021 Nov 17.
3
Friction from Transduction Channels' Gating Affects Spontaneous Hair-Bundle Oscillations.
转导通道门控的摩擦力影响毛细胞纤毛的自发摆动。
Biophys J. 2018 Jan 23;114(2):425-436. doi: 10.1016/j.bpj.2017.11.019.
4
Spontaneous oscillations, signal amplification, and synchronization in a model of active hair bundle mechanics.主动毛束力学模型中的自发振荡、信号放大与同步
Phys Rev E Stat Nonlin Soft Matter Phys. 2010 Apr;81(4 Pt 1):041913. doi: 10.1103/PhysRevE.81.041913. Epub 2010 Apr 14.
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Spontaneous movements and linear response of a noisy oscillator.噪声振荡器的自发运动和线性响应。
Eur Phys J E Soft Matter. 2009 Aug;29(4):449-60. doi: 10.1140/epje/i2009-10487-5. Epub 2009 Aug 23.