Literature DB >> 10669496

Intrinsic dynamics in neuronal networks. I. Theory.

P E Latham1, B J Richmond, P G Nelson, S Nirenberg.   

Abstract

Many networks in the mammalian nervous system remain active in the absence of stimuli. This activity falls into two main patterns: steady firing at low rates and rhythmic bursting. How are these firing patterns generated? Specifically, how do dynamic interactions between excitatory and inhibitory neurons produce these firing patterns, and how do networks switch from one firing pattern to the other? We investigated these questions theoretically by examining the intrinsic dynamics of large networks of neurons. Using both a semianalytic model based on mean firing rate dynamics and simulations with large neuronal networks, we found that the dynamics, and thus the firing patterns, are controlled largely by one parameter, the fraction of endogenously active cells. When no endogenously active cells are present, networks are either silent or fire at a high rate; as the number of endogenously active cells increases, there is a transition to bursting; and, with a further increase, there is a second transition to steady firing at a low rate. A secondary role is played by network connectivity, which determines whether activity occurs at a constant mean firing rate or oscillates around that mean. These conclusions require only conventional assumptions: excitatory input to a neuron increases its firing rate, inhibitory input decreases it, and neurons exhibit spike-frequency adaptation. These conclusions also lead to two experimentally testable predictions: 1) isolated networks that fire at low rates must contain endogenously active cells and 2) a reduction in the fraction of endogenously active cells in such networks must lead to bursting.

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Year:  2000        PMID: 10669496     DOI: 10.1152/jn.2000.83.2.808

Source DB:  PubMed          Journal:  J Neurophysiol        ISSN: 0022-3077            Impact factor:   2.714


  71 in total

1.  The composite neuron: a realistic one-compartment Purkinje cell model suitable for large-scale neuronal network simulations.

Authors:  A D Coop; G N Reeke
Journal:  J Comput Neurosci       Date:  2001 Mar-Apr       Impact factor: 1.621

2.  Dynamics of one-dimensional spiking neuron models.

Authors:  Romain Brette
Journal:  J Math Biol       Date:  2003-08-06       Impact factor: 2.259

3.  Spike generating dynamics and the conditions for spike-time precision in cortical neurons.

Authors:  Boris Gutkin; G Bard Ermentrout; Michael Rudolph
Journal:  J Comput Neurosci       Date:  2003 Jul-Aug       Impact factor: 1.621

4.  Network bursting using experimentally constrained single compartment CA3 hippocampal neuron models with adaptation.

Authors:  Muhammad Dur-e-Ahmad; Wilten Nicola; Sue Ann Campbell; Frances K Skinner
Journal:  J Comput Neurosci       Date:  2011-12-02       Impact factor: 1.621

5.  Mechanism for the universal pattern of activity in developing neuronal networks.

Authors:  Joël Tabak; Michael Mascagni; Richard Bertram
Journal:  J Neurophysiol       Date:  2010-02-17       Impact factor: 2.714

6.  Non-weak inhibition and phase resetting at negative values of phase in cells with fast-slow dynamics at hyperpolarized potentials.

Authors:  Myongkeun Oh; Victor Matveev
Journal:  J Comput Neurosci       Date:  2010-12-04       Impact factor: 1.621

7.  Examining the limits of cellular adaptation bursting mechanisms in biologically-based excitatory networks of the hippocampus.

Authors:  K A Ferguson; F Njap; W Nicola; F K Skinner; S A Campbell
Journal:  J Comput Neurosci       Date:  2015-10-13       Impact factor: 1.621

8.  Mathematical Frameworks for Oscillatory Network Dynamics in Neuroscience.

Authors:  Peter Ashwin; Stephen Coombes; Rachel Nicks
Journal:  J Math Neurosci       Date:  2016-01-06       Impact factor: 1.300

9.  Predicting spike timing of neocortical pyramidal neurons by simple threshold models.

Authors:  Renaud Jolivet; Alexander Rauch; Hans-Rudolf Lüscher; Wulfram Gerstner
Journal:  J Comput Neurosci       Date:  2006-04-22       Impact factor: 1.621

10.  Chemical and electrical synapses perform complementary roles in the synchronization of interneuronal networks.

Authors:  Nancy Kopell; Bard Ermentrout
Journal:  Proc Natl Acad Sci U S A       Date:  2004-10-15       Impact factor: 11.205

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