activity
20172026
most citedOn two ways to use determinantal point processes for Monte Carlo integration

13 citations · 25 across the 2 of their papers we have counts for

collaborators

5 papers

cs.LG2026★ 13 cited

On two ways to use determinantal point processes for Monte Carlo integration

Guillaume Gautier, Rémi Bardenet, Michal Valko

The standard Monte Carlo estimator of relies on independent samples from and has variance of order . Replacing the samples with a…

stat.ME2022★ 12 cited

On estimating the structure factor of a point process, with applications to hyperuniformity

Diala Hawat, Guillaume Gautier, Rémi Bardenet +1

Hyperuniformity is the study of stationary point processes with a sub-Poisson variance in a large window. In other words, counting the points of a hyperuniform point process that f…

stat.CO2020

Fast sampling from -ensembles

Guillaume Gautier, Rémi Bardenet, Michal Valko

We study sampling algorithms for -ensembles with time complexity less than cubic in the cardinality of the ensemble. Following Dumitriu & Edelman (2002), we see the ensemble as…

cs.LG2018

DPPy: Sampling DPPs with Python

Guillaume Gautier, Guillermo Polito, Rémi Bardenet +1

Determinantal point processes (DPPs) are specific probability distributions over clouds of points that are used as models and computational tools across physics, probability, stati…

stat.ML2017

Zonotope hit-and-run for efficient sampling from projection DPPs

Guillaume Gautier, Rémi Bardenet, Michal Valko

Determinantal point processes (DPPs) are distributions over sets of items that model diversity using kernels. Their applications in machine learning include summary extraction and…