activity
20162021
most citedSampling from a log-concave distribution with compact support with proximal Langevin Monte Carlo

19 citations · 71 across the 10 of their papers we have counts for

collaborators

27 papers

stat.ML202110 cited

Monte Carlo Variational Auto-Encoders

Achille Thin, Nikita Kotelevskii, Arnaud Doucet +3

Variational auto-encoders (VAE) are popular deep latent variable models which are trained by maximizing an Evidence Lower Bound (ELBO). To obtain tighter ELBO and hence better vari…

stat.ME20212 cited

DG-LMC: A Turn-key and Scalable Synchronous Distributed MCMC Algorithm via Langevin Monte Carlo within Gibbs

Vincent Plassier, Maxime Vono, Alain Durmus +1

Performing reliable Bayesian inference on a big data scale is becoming a keystone in the modern era of machine learning. A workhorse class of methods to achieve this task are Marko…

stat.ML20218 cited

Tight High Probability Bounds for Linear Stochastic Approximation with Fixed Stepsize

Alain Durmus, Eric Moulines, Alexey Naumov +3

This paper provides a non-asymptotic analysis of linear stochastic approximation (LSA) algorithms with fixed stepsize. This family of methods arises in many machine learning tasks…

stat.CO2021

NEO: Non Equilibrium Sampling on the Orbit of a Deterministic Transform

Achille Thin, Yazid Janati, Sylvain Le Corff +5

Sampling from a complex distribution and approximating its intractable normalizing constant Z are challenging problems. In this paper, a novel family of importance samplers (IS…

stat.ML20212 cited

On Riemannian Stochastic Approximation Schemes with Fixed Step-Size

Alain Durmus, Pablo Jiménez, Éric Moulines +1

This paper studies fixed step-size stochastic approximation (SA) schemes, including stochastic gradient schemes, in a Riemannian framework. It is motivated by several applications,…

stat.ML20215 cited

On the Stability of Random Matrix Product with Markovian Noise: Application to Linear Stochastic Approximation and TD Learning

Alain Durmus, Eric Moulines, Alexey Naumov +2

This paper studies the exponential stability of random matrix products driven by a general (possibly unbounded) state space Markov chain. It is a cornerstone in the analysis of sto…