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Edge Exchangeable Models for Interaction Networks
by
Dempsey, Walter
, Crane, Harry
in
data collection
/ Datasets
/ e-mail
/ Edge exchangeability
/ Edge-labeled network
/ Email
/ Empirical analysis
/ equations
/ Exchangeable random graph
/ Interaction data
/ Network analysis
/ Networks
/ Power structure
/ Power-law distribution
/ prediction
/ Property law
/ Quantitative analysis
/ Regression analysis
/ Scale-free network
/ Sparse network
/ Statistical analysis
/ Statistical methods
/ Statistics
/ Theory and Methods
2018
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Edge Exchangeable Models for Interaction Networks
by
Dempsey, Walter
, Crane, Harry
in
data collection
/ Datasets
/ e-mail
/ Edge exchangeability
/ Edge-labeled network
/ Email
/ Empirical analysis
/ equations
/ Exchangeable random graph
/ Interaction data
/ Network analysis
/ Networks
/ Power structure
/ Power-law distribution
/ prediction
/ Property law
/ Quantitative analysis
/ Regression analysis
/ Scale-free network
/ Sparse network
/ Statistical analysis
/ Statistical methods
/ Statistics
/ Theory and Methods
2018
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Do you wish to request the book?
Edge Exchangeable Models for Interaction Networks
by
Dempsey, Walter
, Crane, Harry
in
data collection
/ Datasets
/ e-mail
/ Edge exchangeability
/ Edge-labeled network
/ Email
/ Empirical analysis
/ equations
/ Exchangeable random graph
/ Interaction data
/ Network analysis
/ Networks
/ Power structure
/ Power-law distribution
/ prediction
/ Property law
/ Quantitative analysis
/ Regression analysis
/ Scale-free network
/ Sparse network
/ Statistical analysis
/ Statistical methods
/ Statistics
/ Theory and Methods
2018
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Journal Article
Edge Exchangeable Models for Interaction Networks
2018
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Overview
Many modern network datasets arise from processes of interactions in a population, such as phone calls, email exchanges, co-authorships, and professional collaborations. In such interaction networks, the edges comprise the fundamental statistical units, making a framework for edge-labeled networks more appropriate for statistical analysis. In this context, we initiate the study of edge exchangeable network models and explore its basic statistical properties. Several theoretical and practical features make edge exchangeable models better suited to many applications in network analysis than more common vertex-centric approaches. In particular, edge exchangeable models allow for sparse structure and power law degree distributions, both of which are widely observed empirical properties that cannot be handled naturally by more conventional approaches. Our discussion culminates in the Hollywood model, which we identify here as the canonical family of edge exchangeable distributions. The Hollywood model is computationally tractable, admits a clear interpretation, exhibits good theoretical properties, and performs reasonably well in estimation and prediction as we demonstrate on real network datasets. As a generalization of the Hollywood model, we further identify the vertex components model as a nonparametric subclass of models with a convenient stick breaking construction.
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