activity
20082025
most citedBernstein von Mises Theorems for Gaussian Regression with increasing number of regressors

63 citations · 113 across the 8 of their papers we have counts for

collaborators

8 papers

math.ST2025

Inference post region selection

Dominique Bontemps, François Bachoc, Pierre Neuvial

Post-selection inference consists in providing statistical guarantees, based on a data set, that are robust to a prior model selection step on the same data set. In this paper, we…

math.ST2013

Bayesian methods in the Shape Invariant Model (II): Identifiability and posterior contraction rates on functional spaces

Dominique Bontemps, Sebastien Gadat

In this paper, we consider the so-called Shape Invariant Model which stands for the estimation of a function f0 submitted to a random translation of law g0 in a white noise model.…

math.ST2013

Bayesian methods in the Shape Invariant Model (I): Posterior contraction rates on probability measures

Dominique Bontemps, Sebastien Gadat

In this paper, we consider the so-called Shape Invariant Model which stands for the estimation of a function f0 submitted to a random translation of law g0 in a white noise model.…

math.ST2012

Bayesian posterior consistency in the functional randomly shifted curves model

Dominique Bontemps, Sébastien Gadat

In this paper, we consider the so-called Shape Invariant Model which stands for the estimation of a function submitted to a random translation of law in a white noise m…

math.ST2012★ 11 cited

About adaptive coding on countable alphabets

Dominique Bontemps, Stéphane Boucheron, Elisabeth Gassiat

This paper sheds light on universal coding with respect to classes of memoryless sources over a countable alphabet defined by an envelope function with finite and non-decreasing ha…

math.ST2010★ 63 cited

Bernstein von Mises Theorems for Gaussian Regression with increasing number of regressors

Dominique Bontemps

This paper brings a contribution to the Bayesian theory of nonparametric and semiparametric estimation. We are interested in the asymptotic normality of the posterior distribution…