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A Regression Framework for Brain Network Distance Metrics

View ORCID ProfileChal E. Tomlinson, Paul J. Laurienti, Robert G. Lyday, Sean L. Simpson
doi: https://doi.org/10.1101/2021.02.26.432910
Chal E. Tomlinson
1Department of Biostatistics, University of North Carolina at Chapel Hill, Chapel Hill, NC, USA
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  • ORCID record for Chal E. Tomlinson
Paul J. Laurienti
2Laboratory for Complex Brain Networks, Wake Forest School of Medicine, Winston-Salem, NC, USA
3Department of Radiology, Wake Forest School of Medicine, Winston-Salem, NC, USA
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Robert G. Lyday
2Laboratory for Complex Brain Networks, Wake Forest School of Medicine, Winston-Salem, NC, USA
3Department of Radiology, Wake Forest School of Medicine, Winston-Salem, NC, USA
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Sean L. Simpson
2Laboratory for Complex Brain Networks, Wake Forest School of Medicine, Winston-Salem, NC, USA
4Department of Biostatistics and Data Science, Wake Forest School of Medicine, Winston-Salem, NC, USA
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  • For correspondence: slsimpso@wakehealth.edu
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Abstract

Analyzing brain networks has long been a prominent research topic in neuroimaging. However, statistical methods to detect differences between these networks and relate them to phenotypic traits are still sorely needed. Our previous work developed a novel permutation testing framework to detect differences between two groups. Here we advance that work to allow both assessing differences by continuous phenotypes and controlling for confounding variables. To achieve this, we propose an innovative regression framework to relate distances between brain network features to functions of absolute differences in continuous covariates and indicators of difference for categorical variables. We explore several similarity metrics for comparing distances between connection matrices, and adapt several standard methods for estimation and inference within our framework: Standard F-test, F-test with individual level effects (ILE), Feasible Generalized Least Squares (FGLS), and Permutation. Via simulation studies, we assess all approaches for estimation and inference while comparing them with existing Multivariate Distance Matrix Regression (MDMR) methods. We then illustrate the utility of our framework by analyzing the relationship between fluid intelligence and brain network distances in Human Connectome Project (HCP) data.

Highlights

  • Related distances between connection matrices to differences in covariates.

  • Adapted methods for estimation and inference in this framework.

  • Assessment of methods and distance metrics via simulation.

  • Compared our methods to existing MDMR methods via simulation.

  • Analysis of the HCP data with the best approach for each distance metric.

Competing Interest Statement

The authors have declared no competing interest.

Footnotes

  • Revised methods section. Added comparison to MDMR. Many other minor revisions.

Copyright 
The copyright holder for this preprint is the author/funder, who has granted bioRxiv a license to display the preprint in perpetuity. All rights reserved. No reuse allowed without permission.
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Posted August 31, 2021.
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A Regression Framework for Brain Network Distance Metrics
Chal E. Tomlinson, Paul J. Laurienti, Robert G. Lyday, Sean L. Simpson
bioRxiv 2021.02.26.432910; doi: https://doi.org/10.1101/2021.02.26.432910
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A Regression Framework for Brain Network Distance Metrics
Chal E. Tomlinson, Paul J. Laurienti, Robert G. Lyday, Sean L. Simpson
bioRxiv 2021.02.26.432910; doi: https://doi.org/10.1101/2021.02.26.432910

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