activity
20052026
most citedCentral limit theorem for sequential Monte Carlo methods and its application to Bayesian inference

448 citations · 1.5k across the 49 of their papers we have counts for

collaborators

54 papers

stat.ME2026

Bayesian inference, on-line forecasting and model choice for large VAR models with Cholesky stochastic volatility

Nicolas Chopin, Andras Fulop, Yuedan Huo +1

We consider -dimensional Bayesian vector autoregressions (BVARs) with Cholesky stochastic volatility (SV), in which the innovation covariance matrix is a lower-triangular linear…

cs.LG2023★ 1 cited

Fast Slate Policy Optimization: Going Beyond Plackett-Luce

Otmane Sakhi, David Rohde, Nicolas Chopin

An increasingly important building block of large scale machine learning systems is based on returning slates; an ordered lists of items given a query. Applications of this technol…

stat.CO2023

Debiasing Piecewise Deterministic Markov Process samplers using couplings

Adrien Corenflos, Matthew Sutton, Nicolas Chopin

Monte Carlo methods -- such as Markov chain Monte Carlo (MCMC) and piecewise deterministic Markov process (PDMP) samplers -- provide asymptotically exact estimators of expectations…

stat.ME2023

Scalable Bayesian bi-level variable selection in generalized linear models

Younès Youssfi, Nicolas Chopin

Motivated by a real-world application in cardiology, we develop an algorithm to perform Bayesian bi-level variable selection in a generalized linear model, for datasets that may be…

stat.ML2022★ 1 cited

PAC-Bayesian Offline Contextual Bandits With Guarantees

Otmane Sakhi, Pierre Alquier, Nicolas Chopin

This paper introduces a new principled approach for off-policy learning in contextual bandits. Unlike previous work, our approach does not derive learning principles from intractab…

stat.CO2022★ 1 cited

Higher-order stochastic integration through cubic stratification

Nicolas Chopin, Mathieu Gerber

We propose two novel unbiased estimators of the integral for a function , which depend on a smoothness parameter . The first estimator…