Graph theoretical model of a sensorimotor connectome in zebrafish.

Mapping the detailed connectivity patterns (connectomes) of neural circuits is a central goal of neuroscience. The best quantitative approach to analyzing connectome data is still unclear but graph theory has been used with success. We present a graph theoretical model of the posterior lateral line...

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Main Authors: Michael Stobb, Joshua M Peterson, Borbala Mazzag, Ethan Gahtan
Format: Article
Language:English
Published: Public Library of Science (PLoS) 2012-01-01
Series:PLoS ONE
Online Access:http://europepmc.org/articles/PMC3356276?pdf=render
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spelling doaj-084128813e40429c88a1c884c9275cff2020-11-25T02:28:27ZengPublic Library of Science (PLoS)PLoS ONE1932-62032012-01-0175e3729210.1371/journal.pone.0037292Graph theoretical model of a sensorimotor connectome in zebrafish.Michael StobbJoshua M PetersonBorbala MazzagEthan GahtanMapping the detailed connectivity patterns (connectomes) of neural circuits is a central goal of neuroscience. The best quantitative approach to analyzing connectome data is still unclear but graph theory has been used with success. We present a graph theoretical model of the posterior lateral line sensorimotor pathway in zebrafish. The model includes 2,616 neurons and 167,114 synaptic connections. Model neurons represent known cell types in zebrafish larvae, and connections were set stochastically following rules based on biological literature. Thus, our model is a uniquely detailed computational representation of a vertebrate connectome. The connectome has low overall connection density, with 2.45% of all possible connections, a value within the physiological range. We used graph theoretical tools to compare the zebrafish connectome graph to small-world, random and structured random graphs of the same size. For each type of graph, 100 randomly generated instantiations were considered. Degree distribution (the number of connections per neuron) varied more in the zebrafish graph than in same size graphs with less biological detail. There was high local clustering and a short average path length between nodes, implying a small-world structure similar to other neural connectomes and complex networks. The graph was found not to be scale-free, in agreement with some other neural connectomes. An experimental lesion was performed that targeted three model brain neurons, including the Mauthner neuron, known to control fast escape turns. The lesion decreased the number of short paths between sensory and motor neurons analogous to the behavioral effects of the same lesion in zebrafish. This model is expandable and can be used to organize and interpret a growing database of information on the zebrafish connectome.http://europepmc.org/articles/PMC3356276?pdf=render
collection DOAJ
language English
format Article
sources DOAJ
author Michael Stobb
Joshua M Peterson
Borbala Mazzag
Ethan Gahtan
spellingShingle Michael Stobb
Joshua M Peterson
Borbala Mazzag
Ethan Gahtan
Graph theoretical model of a sensorimotor connectome in zebrafish.
PLoS ONE
author_facet Michael Stobb
Joshua M Peterson
Borbala Mazzag
Ethan Gahtan
author_sort Michael Stobb
title Graph theoretical model of a sensorimotor connectome in zebrafish.
title_short Graph theoretical model of a sensorimotor connectome in zebrafish.
title_full Graph theoretical model of a sensorimotor connectome in zebrafish.
title_fullStr Graph theoretical model of a sensorimotor connectome in zebrafish.
title_full_unstemmed Graph theoretical model of a sensorimotor connectome in zebrafish.
title_sort graph theoretical model of a sensorimotor connectome in zebrafish.
publisher Public Library of Science (PLoS)
series PLoS ONE
issn 1932-6203
publishDate 2012-01-01
description Mapping the detailed connectivity patterns (connectomes) of neural circuits is a central goal of neuroscience. The best quantitative approach to analyzing connectome data is still unclear but graph theory has been used with success. We present a graph theoretical model of the posterior lateral line sensorimotor pathway in zebrafish. The model includes 2,616 neurons and 167,114 synaptic connections. Model neurons represent known cell types in zebrafish larvae, and connections were set stochastically following rules based on biological literature. Thus, our model is a uniquely detailed computational representation of a vertebrate connectome. The connectome has low overall connection density, with 2.45% of all possible connections, a value within the physiological range. We used graph theoretical tools to compare the zebrafish connectome graph to small-world, random and structured random graphs of the same size. For each type of graph, 100 randomly generated instantiations were considered. Degree distribution (the number of connections per neuron) varied more in the zebrafish graph than in same size graphs with less biological detail. There was high local clustering and a short average path length between nodes, implying a small-world structure similar to other neural connectomes and complex networks. The graph was found not to be scale-free, in agreement with some other neural connectomes. An experimental lesion was performed that targeted three model brain neurons, including the Mauthner neuron, known to control fast escape turns. The lesion decreased the number of short paths between sensory and motor neurons analogous to the behavioral effects of the same lesion in zebrafish. This model is expandable and can be used to organize and interpret a growing database of information on the zebrafish connectome.
url http://europepmc.org/articles/PMC3356276?pdf=render
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