Mechanism and Function of Mixed-Mode Oscillations in Vibrissa Motoneurons

被引:12
|
作者
Golomb, David [1 ,2 ]
机构
[1] Ben Gurion Univ Negev, Fac Hlth Sci, Dept Physiol & Cell Biol, Dept Phys, Beer Sheva, Israel
[2] Ben Gurion Univ Negev, Fac Hlth Sci, Zlotowski Ctr Neurosci, Beer Sheva, Israel
来源
PLOS ONE | 2014年 / 9卷 / 10期
基金
以色列科学基金会;
关键词
SUBTHRESHOLD OSCILLATIONS; DIFFERENTIAL ELECTRORESPONSIVENESS; RHYTHMIC WHISKING; IONIC MECHANISMS; SYNAPTIC INPUTS; STELLATE; NEURONS; RAT; FREQUENCY; CELLS;
D O I
10.1371/journal.pone.0109205
中图分类号
O [数理科学和化学]; P [天文学、地球科学]; Q [生物科学]; N [自然科学总论];
学科分类号
07 ; 0710 ; 09 ;
摘要
Vibrissa motoneurons in the facial nucleus innervate the intrinsic and extrinsic muscles that move the whiskers. Their intrinsic properties affect the way they process fast synaptic input from the vIRT and Botzinger nuclei together with serotonergic neuromodulation. In response to constant current (I-app) injection, vibrissa motoneurons may respond with mixed mode oscillations (MMOs), in which sub-threshold oscillations (STOs) are intermittently mixed with spikes. This study investigates the mechanisms involved in generating MMOs in vibrissa motoneurons and their function in motor control. It presents a conductance-based model that includes the M-type K+ conductance, g(M), the persistent Na+ conductance, g(NaP), and the cationic h conductance, g(h). For g(h) = 0 and moderate values of g(M) and g(NaP), the model neuron generates STOs, but not MMOs, in response to I-app injection. STOs transform abruptly to tonic spiking as the current increases. In addition to STOs, MMOs are generated for g(h) = 0 for larger values of I-app; the I-app range in which MMOs appear increases linearly with g(h). In the MMOs regime, the firing rate increases with I-app like a Devil's staircase. Stochastic noise disrupts the temporal structure of the MMOs, but for a moderate noise level, the coefficient of variation (CV) is much less than one and varies nonmonotonically with I-app. Furthermore, the estimated time period between voltage peaks, based on Bernoulli process statistics, is much higher in the MMOs regime than in the tonic regime. These two phenomena do not appear when moderate noise generates MMOs without an intrinsic MMO mechanism. Therefore, and since STOs do not appear in spinal motoneurons, the analysis can be used to differentiate different MMOs mechanisms. MMO firing activity in vibrissa motoneurons suggests a scenario in which moderate periodic inputs from the vIRT and Botzinger nuclei control whisking frequency, whereas serotonergic neuromodulation controls whisking amplitude.
引用
收藏
页数:10
相关论文
共 50 条
  • [1] Bifurcation mechanism of doubly nested mixed-mode oscillations
    Kato, Kaito
    Inaba, Naohiko
    Kousaka, Takuji
    [J]. IEICE NONLINEAR THEORY AND ITS APPLICATIONS, 2022, 13 (02): : 294 - 299
  • [2] Nested mixed-mode oscillations
    Inaba, Naohiko
    Kousaka, Takuji
    [J]. PHYSICA D-NONLINEAR PHENOMENA, 2020, 401
  • [3] Mixed-mode oscillations in a self-replicating dimerization mechanism
    PeacockLopez, E
    Radov, DB
    Flesner, CS
    [J]. BIOPHYSICAL CHEMISTRY, 1997, 65 (2-3) : 171 - 178
  • [4] Successive nested mixed-mode oscillations
    Ito, Hidetaka
    Inaba, Naohiko
    Okazaki, Hideaki
    [J]. IEICE NONLINEAR THEORY AND ITS APPLICATIONS, 2021, 12 (01): : 88 - 102
  • [5] CHAOS VIA MIXED-MODE OSCILLATIONS
    LARTER, R
    STEINMETZ, CG
    [J]. PHILOSOPHICAL TRANSACTIONS OF THE ROYAL SOCIETY OF LONDON SERIES A-MATHEMATICAL PHYSICAL AND ENGINEERING SCIENCES, 1991, 337 (1646): : 291 - 298
  • [6] Mixed-mode oscillations and the bifurcation mechanism for a Filippov-type dynamical system
    Peng, Miao
    Zhang, Zhengdi
    Qu, Zifang
    Bi, Qinsheng
    [J]. PRAMANA-JOURNAL OF PHYSICS, 2019, 94 (01):
  • [7] Mixed-mode oscillations and the bifurcation mechanism for a Filippov-type dynamical system
    Miao Peng
    Zhengdi Zhang
    Zifang Qu
    Qinsheng Bi
    [J]. Pramana, 2020, 94
  • [8] Spatiotemporal mixed-mode oscillations on a ring electrode
    Lee, J
    Christoph, J
    Eiswirth, M
    Ertl, G
    [J]. ZEITSCHRIFT FUR PHYSIKALISCHE CHEMIE-INTERNATIONAL JOURNAL OF RESEARCH IN PHYSICAL CHEMISTRY & CHEMICAL PHYSICS, 2002, 216 (04): : 479 - 485
  • [9] Mixed-Mode Oscillations with Multiple Time Scales
    Desroches, Mathieu
    Guckenheimer, John
    Krauskopf, Bernd
    Kuehn, Christian
    Osinga, Hinke M.
    Wechselberger, Martin
    [J]. SIAM REVIEW, 2012, 54 (02) : 211 - 288
  • [10] Bifurcation Structures of Nested Mixed-Mode Oscillations
    Sekikawa, Munehisa
    Inaba, Naohiko
    [J]. INTERNATIONAL JOURNAL OF BIFURCATION AND CHAOS, 2021, 31 (08):