A mixture model for random graphs
By Jean-Jacques Daudin, Franck Picard, Stéphane Robin. Statistics and computing, 2008
502 citations recorded by the source corpus.
Subfields: Artificial Intelligence, Mathematical Physics, Statistical and Nonlinear Physics
View Paper: https://www.semanticscholar.org/paper/bcd31f26f3cb55b1181c0dcc4d83c4e1d2ef056c
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Artificial Intelligence
- Vincent Miele
- Tiago P. Peixoto
- Catherine Matias
- Darko Hric
- Jean-Jacques Daudin
- Laurent Pierre
- Alain Celisse
- John A. Rhodes
In Mathematical Physics
- Tiago P. Peixoto
- Catherine Matias
- Vincent Miele
- Darko Hric
- Santo Fortunato
- Laurent Pierre
- Alain Celisse
- Jean-Jacques Daudin
In Statistical and Nonlinear Physics
- Darko Hric
- Tiago P. Peixoto
- Santo Fortunato
- Catherine Matias
- Vincent Miele
- Jean-Jacques Daudin
- Laurent Pierre
- Alain Celisse
Citations in the corpus
- Nine quick tips for analyzing network data (2019, methodology): “The stochastic block model (SBM) is a popular method based on this definition [32, 34], which has shown to be relevant for the analysis of some biological networks (to highlight the complex architecture of connectomes [33] or functional groups in ecological networks [35]).”
- Identifiability of parameters in latent structure models with many observed variables (2008, background): “A nonexhaustive bibliography includes [12, 18, 36, 41].”
- Hierarchical block structures and high-resolution model selection in large networks (2013, methodology): “…one of the many principled methods one could use to do model selection, which include, e.g., Bayesian model selection via integrated likelihood [21, 38, 39, 41, 42, 55], likelihood ratios [56] or more approximative methods such as Bayesian information criterion (BIC) [57] and Akaike information…”
- Statistical clustering of temporal networks through a dynamic stochastic block model (2015, methodology): “We refer to Daudin et al. (2008) for an expression of the ICL in the static SBM that shows an analogous difference”
- Asymptotic Normality of Maximum Likelihood and its Variational Approximation for Stochastic Blockmodels (2012, methodology): “We note that J simplifies to This formula indicates that, at least for the complete parameterization, a lo-cal optimum to J can be tractably computed for moderate n and K using the EM algorithm as in Daudin, Picard and Robin (2008).”
- Consistency of maximum-likelihood and variational estimators in the Stochastic Block Model (2011, methodology): “A variational approach has been proposed by Daudin et al. (2008) to remedy this computational burden.”
- Statistical Models for Social Networks (2011, background): “(1983), Snijders and Nowicki (1994),Nowicki and Snijders (2001), and Daudin et al. (2008) is a model in which there is a node-level categorical latent variable Ai with K possible values for some K ≥ 2.”
- Community detection in networks: A user guide (2016, methodology): “Other techniques to extract the number of groups have been proposed (Côme and Latouche, 2015; Daudin et al., 2008; Handcock et al., 2007; Latouche et al., 2012; Newman and Reinert, 2016).”