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1.
Sci Rep ; 9(1): 12870, 2019 Sep 03.
Article in English | MEDLINE | ID: mdl-31477786

ABSTRACT

An amendment to this paper has been published and can be accessed via a link at the top of the paper.

2.
Sci Rep ; 9(1): 9984, 2019 07 10.
Article in English | MEDLINE | ID: mdl-31292482

ABSTRACT

Many complex networks in the real world have community structures - groups of well-connected nodes with important functional roles. It has been well recognized that the identification of communities bears numerous practical applications. While existing approaches mainly apply statistical or graph theoretical/combinatorial methods for community detection, in this paper, we present a novel geometric approach which  enables us to borrow powerful classical geometric methods and properties. By considering networks as geometric objects and communities in a network as a geometric decomposition, we apply curvature and discrete Ricci flow, which have been used to decompose smooth manifolds with astonishing successes in mathematics, to break down communities in networks. We  tested our method on networks with ground-truth community structures, and experimentally confirmed the effectiveness of this geometric approach.

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