Accurate and fast simulation of channel noise in conductance-based model neurons by diffusion approximation.

Stochastic channel gating is the major source of intrinsic neuronal noise whose functional consequences at the microcircuit- and network-levels have been only partly explored. A systematic study of this channel noise in large ensembles of biophysically detailed model neurons calls for the availabili...

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Autores principales: Daniele Linaro, Marco Storace, Michele Giugliano
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Publicado: Public Library of Science (PLoS) 2011
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Acceso en línea:https://doaj.org/article/93dad9e2592c4bfca417f1a06e0e3e8b
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spelling oai:doaj.org-article:93dad9e2592c4bfca417f1a06e0e3e8b2021-11-18T05:50:40ZAccurate and fast simulation of channel noise in conductance-based model neurons by diffusion approximation.1553-734X1553-735810.1371/journal.pcbi.1001102https://doaj.org/article/93dad9e2592c4bfca417f1a06e0e3e8b2011-03-01T00:00:00Zhttps://www.ncbi.nlm.nih.gov/pmc/articles/pmid/21423712/?tool=EBIhttps://doaj.org/toc/1553-734Xhttps://doaj.org/toc/1553-7358Stochastic channel gating is the major source of intrinsic neuronal noise whose functional consequences at the microcircuit- and network-levels have been only partly explored. A systematic study of this channel noise in large ensembles of biophysically detailed model neurons calls for the availability of fast numerical methods. In fact, exact techniques employ the microscopic simulation of the random opening and closing of individual ion channels, usually based on Markov models, whose computational loads are prohibitive for next generation massive computer models of the brain. In this work, we operatively define a procedure for translating any Markov model describing voltage- or ligand-gated membrane ion-conductances into an effective stochastic version, whose computer simulation is efficient, without compromising accuracy. Our approximation is based on an improved Langevin-like approach, which employs stochastic differential equations and no Montecarlo methods. As opposed to an earlier proposal recently debated in the literature, our approximation reproduces accurately the statistical properties of the exact microscopic simulations, under a variety of conditions, from spontaneous to evoked response features. In addition, our method is not restricted to the Hodgkin-Huxley sodium and potassium currents and is general for a variety of voltage- and ligand-gated ion currents. As a by-product, the analysis of the properties emerging in exact Markov schemes by standard probability calculus enables us for the first time to analytically identify the sources of inaccuracy of the previous proposal, while providing solid ground for its modification and improvement we present here.Daniele LinaroMarco StoraceMichele GiuglianoPublic Library of Science (PLoS)articleBiology (General)QH301-705.5ENPLoS Computational Biology, Vol 7, Iss 3, p e1001102 (2011)
institution DOAJ
collection DOAJ
language EN
topic Biology (General)
QH301-705.5
spellingShingle Biology (General)
QH301-705.5
Daniele Linaro
Marco Storace
Michele Giugliano
Accurate and fast simulation of channel noise in conductance-based model neurons by diffusion approximation.
description Stochastic channel gating is the major source of intrinsic neuronal noise whose functional consequences at the microcircuit- and network-levels have been only partly explored. A systematic study of this channel noise in large ensembles of biophysically detailed model neurons calls for the availability of fast numerical methods. In fact, exact techniques employ the microscopic simulation of the random opening and closing of individual ion channels, usually based on Markov models, whose computational loads are prohibitive for next generation massive computer models of the brain. In this work, we operatively define a procedure for translating any Markov model describing voltage- or ligand-gated membrane ion-conductances into an effective stochastic version, whose computer simulation is efficient, without compromising accuracy. Our approximation is based on an improved Langevin-like approach, which employs stochastic differential equations and no Montecarlo methods. As opposed to an earlier proposal recently debated in the literature, our approximation reproduces accurately the statistical properties of the exact microscopic simulations, under a variety of conditions, from spontaneous to evoked response features. In addition, our method is not restricted to the Hodgkin-Huxley sodium and potassium currents and is general for a variety of voltage- and ligand-gated ion currents. As a by-product, the analysis of the properties emerging in exact Markov schemes by standard probability calculus enables us for the first time to analytically identify the sources of inaccuracy of the previous proposal, while providing solid ground for its modification and improvement we present here.
format article
author Daniele Linaro
Marco Storace
Michele Giugliano
author_facet Daniele Linaro
Marco Storace
Michele Giugliano
author_sort Daniele Linaro
title Accurate and fast simulation of channel noise in conductance-based model neurons by diffusion approximation.
title_short Accurate and fast simulation of channel noise in conductance-based model neurons by diffusion approximation.
title_full Accurate and fast simulation of channel noise in conductance-based model neurons by diffusion approximation.
title_fullStr Accurate and fast simulation of channel noise in conductance-based model neurons by diffusion approximation.
title_full_unstemmed Accurate and fast simulation of channel noise in conductance-based model neurons by diffusion approximation.
title_sort accurate and fast simulation of channel noise in conductance-based model neurons by diffusion approximation.
publisher Public Library of Science (PLoS)
publishDate 2011
url https://doaj.org/article/93dad9e2592c4bfca417f1a06e0e3e8b
work_keys_str_mv AT danielelinaro accurateandfastsimulationofchannelnoiseinconductancebasedmodelneuronsbydiffusionapproximation
AT marcostorace accurateandfastsimulationofchannelnoiseinconductancebasedmodelneuronsbydiffusionapproximation
AT michelegiugliano accurateandfastsimulationofchannelnoiseinconductancebasedmodelneuronsbydiffusionapproximation
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