Literature DB >> 30048750

Estimating dynamic brain functional networks using multi-subject fMRI data.

Suprateek Kundu1, Jin Ming2, Jordan Pierce3, Jennifer McDowell3, Ying Guo2.   

Abstract

A common assumption in the study of brain functional connectivity is that the brain network is stationary. However it is increasingly recognized that the brain organization is prone to variations across the scanning session, fueling the need for dynamic connectivity approaches. One of the main challenges in developing such approaches is that the frequency and change points for the brain organization are unknown, with these changes potentially occurring frequently during the scanning session. In order to provide greater power to detect rapid connectivity changes, we propose a fully automated two-stage approach which pools information across multiple subjects to estimate change points in functional connectivity, and subsequently estimates the brain networks within each state phase lying between consecutive change points. The number and positioning of the change points are unknown and learned from the data in the first stage, by modeling a time-dependent connectivity metric under a fused lasso approach. In the second stage, the brain functional network for each state phase is inferred via sparse inverse covariance matrices. We compare the performance of the method with existing dynamic connectivity approaches via extensive simulation studies, and apply the proposed approach to a saccade block task fMRI data.
Copyright © 2018 Elsevier Inc. All rights reserved.

Entities:  

Keywords:  Brain functional connectivity; Change point models; Dynamic networks; Fused lasso; Graphical models; Precision matrix estimation

Mesh:

Year:  2018        PMID: 30048750      PMCID: PMC6197899          DOI: 10.1016/j.neuroimage.2018.07.045

Source DB:  PubMed          Journal:  Neuroimage        ISSN: 1053-8119            Impact factor:   6.556


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  2 in total

1.  Developing Multimodal Dynamic Functional Connectivity as a Neuroimaging Biomarker.

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2.  Integrative learning for population of dynamic networks with covariates.

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