Literature DB >> 17086435

Sparse cerebellar innervation can morph the dynamics of a model oculomotor neural integrator.

Thomas J Anastasio1, Yash P Gad.   

Abstract

The oculomotor integrator is a brainstem neural network that converts velocity signals into the position commands necessary for eye-movement control. The cerebellum can independently adjust the amplitude of eye-movement commands and the temporal characteristics of neural integration, but the percentage of integrator neurons that receive cerebellar input is very small. Adaptive dynamic systems models, configured using the genetic algorithm, show how sparse cerebellar inputs could morph the dynamics of the oculomotor integrator and independently adjust its overall response amplitude and time course. Dynamic morphing involves an interplay of opposites, in which some model Purkinje cells exert positive feedback on the network, while others exert negative feedback. Positive feedback can be increased to prolong the integrator time course at virtually any level of negative feedback. The more these two influences oppose each other, the larger become the response amplitudes of the individual units and of the overall integrator network.

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Year:  2006        PMID: 17086435     DOI: 10.1007/s10827-006-0010-x

Source DB:  PubMed          Journal:  J Comput Neurosci        ISSN: 0929-5313            Impact factor:   1.453


  49 in total

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Authors:  S Nagao; H Kitazawa
Journal:  Neuroscience       Date:  2003       Impact factor: 3.590

2.  Oscillating Purkinje neuron activity causing involuntary eye movement in a mutant mouse deficient in the glutamate receptor delta2 subunit.

Authors:  Takashi Yoshida; Akira Katoh; Gen Ohtsuki; Masayoshi Mishina; Tomoo Hirano
Journal:  J Neurosci       Date:  2004-03-10       Impact factor: 6.167

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Authors:  T J Anastasio; D A Robinson
Journal:  Neurosci Lett       Date:  1991-06-10       Impact factor: 3.046

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Journal:  Brain Res       Date:  1978-07-21       Impact factor: 3.252

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Journal:  Annu Rev Neurosci       Date:  1995       Impact factor: 12.449

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Authors:  S G Lisberger; T A Pavelko; H M Bronte-Stewart; L S Stone
Journal:  J Neurophysiol       Date:  1994-08       Impact factor: 2.714

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Authors:  M Ito
Journal:  Annu Rev Neurosci       Date:  1982       Impact factor: 12.449

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Authors:  H Rambold; A Churchland; Y Selig; L Jasmin; S G Lisberger
Journal:  J Neurophysiol       Date:  2002-02       Impact factor: 2.714

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  2 in total

1.  Bifurcation theory explains waveform variability in a congenital eye movement disorder.

Authors:  Andrea K Barreiro; Jared C Bronski; Thomas J Anastasio
Journal:  J Comput Neurosci       Date:  2008-08-30       Impact factor: 1.621

2.  A geometric method for eigenvalue problems with low-rank perturbations.

Authors:  Thomas J Anastasio; Andrea K Barreiro; Jared C Bronski
Journal:  R Soc Open Sci       Date:  2017-09-27       Impact factor: 2.963

  2 in total

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