Literature DB >> 24437717

Relations between the geometry of cortical gyrification and white-matter network architecture.

James A Henderson1, Peter A Robinson.   

Abstract

A geometrically based network model of cortico-cortical white-matter connectivity is used in combination with diffusion spectrum MRI (DSI) data to show that white-matter cortical network architecture is founded on a homogeneous, isotropic geometric connection principle. No other special information about single connections or groups of connections is required to generate networks very similar to experimental ones. This model provides excellent agreement with experimental DSI frequency distributions of network measures-degree, clustering coefficient, path length, and betweenness centrality. In the model, these distributions are a result of geometrically induced spatial variations in the values of these measures with deep nodes having more hublike properties than superficial nodes. This leads to experimentally testable predictions of corresponding variations in real cortexes. The convoluted geometry of the cortex is also found to introduce weak modularity, similar to the lobe structure of the cortex, with the boundaries between modules having hublike properties. These findings mean that some putative discoveries regarding the structure of white-matter cortical networks are simply artifacts and/or consequences of geometry. This model may help provide insight into diseases associated with differences in gyrification as well as evolutionary development of the cortex.

Mesh:

Year:  2014        PMID: 24437717     DOI: 10.1089/brain.2013.0183

Source DB:  PubMed          Journal:  Brain Connect        ISSN: 2158-0014


  12 in total

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2.  Structural architecture supports functional organization in the human aging brain at a regionwise and network level.

Authors:  Joelle Zimmermann; Petra Ritter; Kelly Shen; Simon Rothmeier; Michael Schirner; Anthony R McIntosh
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3.  Geometric renormalization unravels self-similarity of the multiscale human connectome.

Authors:  Muhua Zheng; Antoine Allard; Patric Hagmann; Yasser Alemán-Gómez; M Ángeles Serrano
Journal:  Proc Natl Acad Sci U S A       Date:  2020-08-05       Impact factor: 11.205

4.  Neural field model of seizure-like activity in isolated cortex.

Authors:  X Zhao; P A Robinson
Journal:  J Comput Neurosci       Date:  2017-04-07       Impact factor: 1.621

5.  Modeling spatial, developmental, physiological, and topological constraints on human brain connectivity.

Authors:  Stuart Oldham; Ben D Fulcher; Kevin Aquino; Aurina Arnatkevičiūtė; Casey Paquola; Rosita Shishegar; Alex Fornito
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6.  Genetic influences on hub connectivity of the human connectome.

Authors:  Ben D Fulcher; Stuart Oldham; Aurina Arnatkeviciute; Jeggan Tiego; Casey Paquola; Zachary Gerring; Kevin Aquino; Ziarih Hawi; Beth Johnson; Gareth Ball; Marieke Klein; Gustavo Deco; Barbara Franke; Mark A Bellgrove; Alex Fornito
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7.  Generative models of the human connectome.

Authors:  Richard F Betzel; Andrea Avena-Koenigsberger; Joaquín Goñi; Ye He; Marcel A de Reus; Alessandra Griffa; Petra E Vértes; Bratislav Mišic; Jean-Philippe Thiran; Patric Hagmann; Martijn van den Heuvel; Xi-Nian Zuo; Edward T Bullmore; Olaf Sporns
Journal:  Neuroimage       Date:  2015-09-30       Impact factor: 6.556

8.  Hub connectivity, neuronal diversity, and gene expression in the Caenorhabditis elegans connectome.

Authors:  Aurina Arnatkevic̆iūtė; Ben D Fulcher; Roger Pocock; Alex Fornito
Journal:  PLoS Comput Biol       Date:  2018-02-12       Impact factor: 4.475

9.  A geometric network model of intrinsic grey-matter connectivity of the human brain.

Authors:  Yi-Ping Lo; Reuben O'Dea; Jonathan J Crofts; Cheol E Han; Marcus Kaiser
Journal:  Sci Rep       Date:  2015-10-27       Impact factor: 4.379

10.  A numerical simulation of neural fields on curved geometries.

Authors:  R Martin; D J Chappell; N Chuzhanova; J J Crofts
Journal:  J Comput Neurosci       Date:  2018-10-11       Impact factor: 1.621

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