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Mixed-membership of experts stochastic blockmodel

Bibliographic Data

ID6161571
AuthorsArthur White (0000-0002-7268-5163, Trinity College Dublin), Thomas Brendan Murphy (0000-0002-5668-7046, University College Dublin)
Year2015
Volume4
Issue1
Pages48-80
Publication date2015-12-16
Open AccessYes
TypeARTICLE
VenueNetwork Science (JOURNAL)
Journal identifiersISSN: 2050-1250 • E-ISSN: 2050-1242
PublisherCambridge University Press (PUBLISHER • US)
DOI10.1017/nws.2015.29
OpenAlexW1841028234
LanguageEN
Citations received4
References cited44

Social network analysis is the study of how links between a set of actors are formed. Typically, it is believed that links are formed in a structured manner, which may be due to, for example, political or material incentives, and which often may not be directly observable. The stochastic blockmodel represents this structure using latent groups which exhibit different connective properties, so that conditional on the group membership of two actors, the probability of a link being formed between them is represented by a connectivity matrix. The mixed membership stochastic blockmodel extends this model to allow actors membership to different groups, depending on the interaction in question, providing further flexibility. Attribute information can also play an important role in explaining network formation. Network models which do not explicitly incorporate covariate information require the analyst to compare fitted network models to additional attributes in a post-hoc manner. We introduce the mixed membership of experts stochastic blockmodel, an extension to the mixed membership stochastic blockmodel which incorporates covariate actor information into the existing model. The method is illustrated with application to the Lazega Lawyers dataset. Model and variable selection methods are also discussed

Covariate · Data mining · Econometrics · Extension (predicate logic · Flexibility (engineering · Latent variable · Machine learning · Set (abstract data type · Social network analysis · Statistics · Complex Network Analysis Techniques · Computational and Text Analysis Methods · Computer Science · Mathematics · Opinion Dynamics and Social Influence · Artificial Intelligence · Theoretical Computer Science

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Citations per year0.44
Citation span2017 - 2025 (9)
Highly citedNo

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