• 文献检索
  • 文档翻译
  • 深度研究
  • 学术资讯
  • Suppr Zotero 插件Zotero 插件
  • 邀请有礼
  • 套餐&价格
  • 历史记录
应用&插件
Suppr Zotero 插件Zotero 插件浏览器插件Mac 客户端Windows 客户端微信小程序
定价
高级版会员购买积分包购买API积分包
服务
文献检索文档翻译深度研究API 文档MCP 服务
关于我们
关于 Suppr公司介绍联系我们用户协议隐私条款
关注我们

Suppr 超能文献

核心技术专利:CN118964589B侵权必究
粤ICP备2023148730 号-1Suppr @ 2026

文献检索

告别复杂PubMed语法,用中文像聊天一样搜索,搜遍4000万医学文献。AI智能推荐,让科研检索更轻松。

立即免费搜索

文件翻译

保留排版,准确专业,支持PDF/Word/PPT等文件格式,支持 12+语言互译。

免费翻译文档

深度研究

AI帮你快速写综述,25分钟生成高质量综述,智能提取关键信息,辅助科研写作。

立即免费体验

毛细胞动力学中的混沌现象综述。

Review of chaos in hair-cell dynamics.

作者信息

Faber Justin, Bozovic Dolores

机构信息

Department of Physics and Astronomy, University of California, Los Angeles, Los Angeles, CA, United States.

California NanoSystems Institute, University of California, Los Angeles, Los Angeles, CA, United States.

出版信息

Front Neurol. 2024 Jul 10;15:1444617. doi: 10.3389/fneur.2024.1444617. eCollection 2024.

DOI:10.3389/fneur.2024.1444617
PMID:39050124
原文链接:https://pmc.ncbi.nlm.nih.gov/articles/PMC11266079/
Abstract

The remarkable signal-detection capabilities of the auditory and vestibular systems have been studied for decades. Much of the conceptual framework that arose from this research has suggested that these sensory systems rest on the verge of instability, near a Hopf bifurcation, in order to explain the detection specifications. However, this paradigm contains several unresolved issues. Critical systems are not robust to stochastic fluctuations or imprecise tuning of the system parameters. Further, a system poised at criticality exhibits a phenomenon known in dynamical systems theory as , where the response time diverges as the system approaches the critical point. An alternative description of these sensory systems is based on the notion of chaotic dynamics, where the instabilities inherent to the dynamics produce high temporal acuity and sensitivity to weak signals, even in the presence of noise. This alternative description resolves the issues that arise in the criticality picture. We review the conceptual framework and experimental evidence that supports the use of chaos for signal detection by these systems, and propose future validation experiments.

摘要

听觉和前庭系统卓越的信号检测能力已被研究了数十年。这项研究产生的许多概念框架表明,这些感觉系统处于不稳定的边缘,接近霍普夫分岔,以便解释检测规格。然而,这种范式包含几个未解决的问题。关键系统对随机波动或系统参数的不精确调整并不稳健。此外,处于临界状态的系统表现出动力系统理论中已知的一种现象,即当系统接近临界点时响应时间会发散。对这些感觉系统的另一种描述基于混沌动力学的概念,即动力学固有的不稳定性产生了高时间敏锐度和对微弱信号的敏感性,即使在存在噪声的情况下也是如此。这种替代描述解决了临界状态图景中出现的问题。我们回顾了支持这些系统利用混沌进行信号检测的概念框架和实验证据,并提出了未来的验证实验。

https://cdn.ncbi.nlm.nih.gov/pmc/blobs/7069/11266079/385afd6fa8c1/fneur-15-1444617-g0002.jpg
https://cdn.ncbi.nlm.nih.gov/pmc/blobs/7069/11266079/017868c7381d/fneur-15-1444617-g0001.jpg
https://cdn.ncbi.nlm.nih.gov/pmc/blobs/7069/11266079/385afd6fa8c1/fneur-15-1444617-g0002.jpg
https://cdn.ncbi.nlm.nih.gov/pmc/blobs/7069/11266079/017868c7381d/fneur-15-1444617-g0001.jpg
https://cdn.ncbi.nlm.nih.gov/pmc/blobs/7069/11266079/385afd6fa8c1/fneur-15-1444617-g0002.jpg

相似文献

1
Review of chaos in hair-cell dynamics.毛细胞动力学中的混沌现象综述。
Front Neurol. 2024 Jul 10;15:1444617. doi: 10.3389/fneur.2024.1444617. eCollection 2024.
2
Criticality and chaos in auditory and vestibular sensing.听觉和前庭感知中的临界性与混沌
Sci Rep. 2024 Jun 6;14(1):13073. doi: 10.1038/s41598-024-63696-3.
3
Chaotic Dynamics Enhance the Sensitivity of Inner Ear Hair Cells.混沌动力学增强内耳毛细胞的敏感性。
Sci Rep. 2019 Dec 5;9(1):18394. doi: 10.1038/s41598-019-54952-y.
4
Chaotic Dynamics of Inner Ear Hair Cells.内耳毛细胞的混沌动力学。
Sci Rep. 2018 Feb 20;8(1):3366. doi: 10.1038/s41598-018-21538-z.
5
Noise-induced chaos and signal detection by the nonisochronous Hopf oscillator.非等时霍普夫振荡器引发的噪声诱导混沌与信号检测
Chaos. 2019 Apr;29(4):043132. doi: 10.1063/1.5091938.
6
Is there chaos in the brain? II. Experimental evidence and related models.大脑中存在混乱状态吗?II. 实验证据及相关模型。
C R Biol. 2003 Sep;326(9):787-840. doi: 10.1016/j.crvi.2003.09.011.
7
[Dynamic paradigm in psychopathology: "chaos theory", from physics to psychiatry].[精神病理学中的动态范式:“混沌理论”,从物理学到精神病学]
Encephale. 2001 May-Jun;27(3):260-8.
8
Phantom tones and suppressive masking by active nonlinear oscillation of the hair-cell bundle.毛细胞束的主动非线性振荡产生的声影和掩蔽效应。
Proc Natl Acad Sci U S A. 2012 May 22;109(21):E1344-51. doi: 10.1073/pnas.1202426109. Epub 2012 May 3.
9
Signal-Coupled Subthreshold Hopf-Type Systems Show a Sharpened Collective Response.信号耦合亚阈值 Hopf 型系统表现出更尖锐的集体响应。
Phys Rev Lett. 2016 Mar 11;116(10):108101. doi: 10.1103/PhysRevLett.116.108101. Epub 2016 Mar 9.
10
Frequency locking in auditory hair cells: Distinguishing between additive and parametric forcing.听觉毛细胞中的频率锁定:区分相加性强迫和参数性强迫。
Europhys Lett. 2016 Oct;116(2). doi: 10.1209/0295-5075/116/28002. Epub 2016 Nov 23.

本文引用的文献

1
Criticality and chaos in auditory and vestibular sensing.听觉和前庭感知中的临界性与混沌
Sci Rep. 2024 Jun 6;14(1):13073. doi: 10.1038/s41598-024-63696-3.
2
Chimera states and frequency clustering in systems of coupled inner-ear hair cells.合胞体状态和耦合同内毛细胞系统中的频率聚类。
Chaos. 2021 Jul;31(7):073142. doi: 10.1063/5.0056848.
3
Chaotic Dynamics Enhance the Sensitivity of Inner Ear Hair Cells.混沌动力学增强内耳毛细胞的敏感性。
Sci Rep. 2019 Dec 5;9(1):18394. doi: 10.1038/s41598-019-54952-y.
4
Noise-induced chaos and signal detection by the nonisochronous Hopf oscillator.非等时霍普夫振荡器引发的噪声诱导混沌与信号检测
Chaos. 2019 Apr;29(4):043132. doi: 10.1063/1.5091938.
5
A Bundle of Mechanisms: Inner-Ear Hair-Cell Mechanotransduction.一堆机制:内耳毛细胞的机械转导。
Trends Neurosci. 2019 Mar;42(3):221-236. doi: 10.1016/j.tins.2018.12.006. Epub 2019 Jan 17.
6
Chaotic Dynamics of Inner Ear Hair Cells.内耳毛细胞的混沌动力学。
Sci Rep. 2018 Feb 20;8(1):3366. doi: 10.1038/s41598-018-21538-z.
7
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.
8
Integrating the active process of hair cells with cochlear function.将毛细胞的主动过程与耳蜗功能整合。
Nat Rev Neurosci. 2014 Sep;15(9):600-14. doi: 10.1038/nrn3786. Epub 2014 Aug 6.
9
The physics of hearing: fluid mechanics and the active process of the inner ear.听觉物理学:流体力学与内耳的主动过程。
Rep Prog Phys. 2014 Jul;77(7):076601. doi: 10.1088/0034-4885/77/7/076601. Epub 2014 Jul 9.
10
Human interaural time difference thresholds for sine tones: the high-frequency limit.人耳对纯音的时间差阈限:高频极限。
J Acoust Soc Am. 2013 May;133(5):2839-55. doi: 10.1121/1.4795778.