Literature DB >> 30471463

Reproducibility and intercorrelation of graph theoretical measures in structural brain connectivity networks.

Timo Roine1, Ben Jeurissen2, Daniele Perrone3, Jan Aelterman3, Wilfried Philips3, Jan Sijbers2, Alexander Leemans4.   

Abstract

Diffusion-weighted magnetic resonance imaging can be used to non-invasively probe the brain microstructure. In addition, recent advances have enabled the identification of complex fiber configurations present in most of the white matter. This has improved the investigation of structural connectivity with tractography methods. Whole-brain structural connectivity networks, or connectomes, are reconstructed by parcellating the gray matter and performing tractography to determine connectivity between these regions. These complex networks can be analyzed with graph theoretical methods, which measure their global and local properties. However, as these tools have only recently been applied to structural brain networks, there is little information about the reproducibility and intercorrelation of network properties, connectivity weights and fiber tractography reconstruction parameters in the brain. We studied the reproducibility and correlation in structural brain connectivity networks reconstructed with constrained spherical deconvolution based probabilistic streamlines tractography. Diffusion-weighted data from 19 subjects were acquired with b = 2800 s/mm2 and 75 gradient orientations. Intrasubject variability was computed with residual bootstrapping. Our findings indicate that the reproducibility of graph theoretical metrics is generally excellent with the exception of betweenness centrality. A reconstruction density of approximately one million streamlines is necessary for excellent reproducibility, but the reproducibility increases further with higher densities. The reproducibility decreases, but only slightly, when switching to a higher order in constrained spherical deconvolution. Moreover, in binary networks, using sufficiently high threshold values improves the reproducibility. We show that multiple network properties and connectivity weights are highly intercorrelated. The experiments were replicated by using a test-retest dataset of 44 healthy subjects provided by the Human Connectome Project. In conclusion, our results provide guidelines for reproducible investigation of structural brain networks.
Copyright © 2018. Published by Elsevier B.V.

Entities:  

Keywords:  Connectome; Constrained spherical deconvolution; Diffusion magnetic resonance imaging; Reproducibility; Tractography

Year:  2018        PMID: 30471463     DOI: 10.1016/j.media.2018.10.009

Source DB:  PubMed          Journal:  Med Image Anal        ISSN: 1361-8415            Impact factor:   8.545


  11 in total

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Journal:  Neuroimage       Date:  2019-06-06       Impact factor: 6.556

4.  Test-retest reliability and long-term stability of three-tissue constrained spherical deconvolution methods for analyzing diffusion MRI data.

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6.  Identifying brain regions supporting amygdalar functionality: Application of a novel graph theory technique.

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Review 7.  Diffusion imaging in Huntington's disease: comprehensive review.

Authors:  Carlos Estevez-Fraga; Rachael Scahill; Geraint Rees; Sarah J Tabrizi; Sarah Gregory
Journal:  J Neurol Neurosurg Psychiatry       Date:  2020-10-08       Impact factor: 10.154

8.  MASiVar: Multisite, multiscanner, and multisubject acquisitions for studying variability in diffusion weighted MRI.

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Journal:  Magn Reson Med       Date:  2021-07-16       Impact factor: 3.737

9.  Constrained spherical deconvolution of nonspherically sampled diffusion MRI data.

Authors:  Jan Morez; Jan Sijbers; Floris Vanhevel; Ben Jeurissen
Journal:  Hum Brain Mapp       Date:  2020-11-10       Impact factor: 5.399

10.  Network analysis shows decreased ipsilesional structural connectivity in glioma patients.

Authors:  Lucius S Fekonja; Ziqian Wang; Alberto Cacciola; Timo Roine; D Baran Aydogan; Darius Mewes; Sebastian Vellmer; Peter Vajkoczy; Thomas Picht
Journal:  Commun Biol       Date:  2022-03-23
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