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Francois Caron

8 accepted papers

2020

Non-exchangeable feature allocation models with sublinear growth of the feature sizes

AISTATS 2020poster

Feature allocation models are popular models used in different applications such as unsupervised learning or network modeling. In particular, the Indian buffet process is a flexible and simple one-parameter feature allocation model where the number of features grows unboundedly with the number of ob…

Cited by 6SourcePDFScholar
2019

A Bayesian model for sparse graphs with flexible degree distribution and overlapping community structure

AISTATS 2019poster

We consider a non-projective class of inhomogeneous random graph models with interpretable parameters and a number of interesting asymptotic properties. Using the results of Bollobás et al. (2007), we show that i) the class of models is sparse and ii) depending on the choice of the parameters, the m…

2019

Beyond the Chinese Restaurant and Pitman-Yor processes: Statistical Models with double power-law behavior

ICML 2019oral

Bayesian nonparametric approaches, in particular the Pitman-Yor process and the associated two-parameter Chinese Restaurant process, have been successfully used in applications where the data exhibit a power-law behavior. Examples include natural language processing, natural images or networks. Ther…

2018

Modelling sparsity, heterogeneity, reciprocity and community structure in temporal interaction data

NeurIPS 2018poster

We propose a novel class of network models for temporal dyadic interaction data. Our objective is to capture important features often observed in social interactions: sparsity, degree heterogeneity, community structure and reciprocity. We use mutually-exciting Hawkes processes to model the interacti…

2017

Clone MCMC: Parallel High-Dimensional Gaussian Gibbs Sampling

NeurIPS 2017poster

We propose a generalized Gibbs sampler algorithm for obtaining samples approximately distributed from a high-dimensional Gaussian distribution. Similarly to Hogwild methods, our approach does not target the original Gaussian distribution of interest, but an approximation to it. Contrary to Hogwild m…

Cited by 12SourcePDFScholar