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Title: | Graph Ricci curvatures reveal atypical functional connectivity in autism spectrum disorder |
Authors: | Elumalai, Pavithra YADAV, YASHARTH Williams, Nitin Saucan, Emil Jost, Jürgen Samal, Areejit Dept. of Physics |
Keywords: | Applied mathematics Complex networks Computational neuroscience Computational science 2022-JUN-WEEK3 TOC-JUN-2022 2022 |
Issue Date: | May-2022 |
Publisher: | Springer Nature |
Citation: | Scientific Reports, 12, 8295. |
Abstract: | While standard graph-theoretic measures have been widely used to characterize atypical resting-state functional connectivity in autism spectrum disorder (ASD), geometry-inspired network measures have not been applied. In this study, we apply Forman–Ricci and Ollivier–Ricci curvatures to compare networks of ASD and typically developing individuals (N = 1112) from the Autism Brain Imaging Data Exchange I (ABIDE-I) dataset. We find brain-wide and region-specific ASD-related differences for both Forman–Ricci and Ollivier–Ricci curvatures, with region-specific differences concentrated in Default Mode, Somatomotor and Ventral Attention networks for Forman–Ricci curvature. We use meta-analysis decoding to demonstrate that brain regions with curvature differences are associated to those cognitive domains known to be impaired in ASD. Further, we show that brain regions with curvature differences overlap with those brain regions whose non-invasive stimulation improves ASD-related symptoms. These results suggest the utility of graph Ricci curvatures in characterizing atypical connectivity of clinically relevant regions in ASD and other neurodevelopmental disorders. |
URI: | https://doi.org/10.1038/s41598-022-12171-y http://dr.iiserpune.ac.in:8080/xmlui/handle/123456789/7104 |
ISSN: | 2045-2322 |
Appears in Collections: | JOURNAL ARTICLES |
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