Global and local network analysis

YJ Yong Hun Jang
JH Jusung Ham
PK Payam Hosseinzadeh Kasani
HK Hyuna Kim
JL Joo Young Lee
GL Gang Yi Lee
TH Tae Hwan Han
BK Bung-Nyun Kim
HL Hyun Ju Lee
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Prior to brain network quantification, a sparsity threshold of 0.25 (i.e., which is the ratio of the number of actual edges to the maximum possible number of edges in a structural network)85, was applied to individual networks to remove the weakest connections subject to experimental noise88. The specific threshold selection procedure followed that of our previous network study23. Global and local network properties were analyzed using the Brain Connectivity Toolbox89 and GRETNA software (http://www.nitrc.org/projects/gretna/)90.

Graph metrics were used to quantify brain global (global efficiency, Eglob; local efficiency, Eloc; modularity, Q; small-worldness, S; normalized clustering coefficient, Cp; normalized shortest path length, Lp)89 and local (betweenness centrality, BC; degree centrality, DC; nodal clustering coefficient, NCp; nodal shortest path length, NLp; nodal efficiency, Le; nodal local efficiency, NLe)91,92 connectivity. Global metrics were computed for 1,000 random networks with conserved number of nodes, number of edges, and degree distribution at predefined sparsity thresholds23. Local network metrics were used as indicators of neonatal and children brain development, and employed to elucidate clinical implications23,9396. Details of the described graph-theoretical measures can be found in supplementary text 1.

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