Maps of Random Walks on Complex Networks Reveal Community Structure
Abstract¶
To comprehend the multipartite organization of large-scale biological and social systems, we introduce a new information theoretic approach that reveals community structure in weighted and directed networks. The method decomposes a network into modules by optimally compressing a description of information flows on the network. The result is a map that both simplifies and highlights the regularities in the structure and their relationships. We illustrate the method by making a map of scientific communication as captured in the citation patterns of more than 6000 journals. We discover a multicentric organization with fields that vary dramatically in size and degree of integration into the network of science. Along the backbone of the network - including physics, chemistry, molecular biology, and medicine - information flows bidirectionally, but the map reveals a directional pattern of citation from the applied fields to the basic sciences.
Summary¶
Introduces the map equation and Infomap, framing community detection as compression of random-walk flows on a network. This shifted part of the field from purely density- or modularity-based partitions toward flow-based communities, especially useful for directed and weighted networks.
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