Abstract We propose an extension of a recently introduced algorithm for detecting overlapping communities in bipartite networks based on the maximization of the Fuzzy Entropic Barber Modularity. Similar to Fuzzy clustering, nodes are given a membership distribution which represents how much a node fits into each of the communities. Together with the fuzzyfied version of the Barber modularity, in a linear combination the Fuzzy Entropic Barber Modularity optimizes an entropic term which accounts for the uncertainty of the bipartite network itself, and also a new term here introduced to control the number of communities. The corresponding temperature and resolution parameters allow for an online optimization of the number of communities and fuzzy memberships.
An algorithm with tunable resolution for detecting overlapping communities in bipartite networks.
Auconi, Andrea;Bordi, Giulia Anna Bianca;Piazza, Simone;Caldarelli Guido
2025-01-01
Abstract
Abstract We propose an extension of a recently introduced algorithm for detecting overlapping communities in bipartite networks based on the maximization of the Fuzzy Entropic Barber Modularity. Similar to Fuzzy clustering, nodes are given a membership distribution which represents how much a node fits into each of the communities. Together with the fuzzyfied version of the Barber modularity, in a linear combination the Fuzzy Entropic Barber Modularity optimizes an entropic term which accounts for the uncertainty of the bipartite network itself, and also a new term here introduced to control the number of communities. The corresponding temperature and resolution parameters allow for an online optimization of the number of communities and fuzzy memberships.| File | Dimensione | Formato | |
|---|---|---|---|
|
s40574-025-00498-z-3.pdf
non disponibili
Descrizione: https://link.springer.com/article/10.1007/s40574-025-00498-z
Tipologia:
Versione dell'editore
Licenza:
Accesso chiuso-personale
Dimensione
2.41 MB
Formato
Adobe PDF
|
2.41 MB | Adobe PDF | Visualizza/Apri |
I documenti in ARCA sono protetti da copyright e tutti i diritti sono riservati, salvo diversa indicazione.



