| Convergence rates for empirical barycenters in metric spaces: curvature, convexity and extendable geodesics A Ahidar-Coutrix, T Le Gouic, Q Paris Probability theory and related fields 177 (1), 323-368, 2020 | 19* | 2020 |
| On the prediction loss of the lasso in the partially labeled setting PC Bellec, AS Dalalyan, E Grappin, Q Paris Electronic Journal of Statistics 12 (2), 3443-3472, 2018 | 13 | 2018 |
| On the exponentially weighted aggregate with the Laplace prior AS Dalalyan, E Grappin, Q Paris The Annals of Statistics 46 (5), 2452-2478, 2018 | 11 | 2018 |
| On Hölder fields clustering B Cadre, Q Paris Test 21 (2), 301-316, 2012 | 10 | 2012 |
| Cox process functional learning G Biau, B Cadre, Q Paris Statistical Inference for Stochastic Processes 18 (3), 257-277, 2015 | 7 | 2015 |
| Fast convergence of empirical barycenters in Alexandrov spaces and the Wasserstein space TL Gouic, Q Paris, P Rigollet, AJ Stromme arXiv preprint arXiv:1908.00828, 2019 | 6 | 2019 |
| Finite sample properties of the mean occupancy counts and probabilities G Decrouez, M Grabchak, Q Paris Bernoulli 24 (3), 1910-1941, 2018 | 6 | 2018 |
| Supplement to” Dimension reduction for regression over a general class of function” Q Paris | 2 | 2012 |
| A notion of stability for k-means clustering T Le Gouic, Q Paris Electronic journal of statistics 12 (2), 4239-4263, 2018 | 1 | 2018 |
| Supplement to: Minimax adaptive dimension reduction for regression Q Paris | 1 | 2012 |
| Jensen's inequality in geodesic spaces with lower bounded curvature Q Paris arXiv preprint arXiv:2011.08597, 2020 | | 2020 |
| The exponentially weighted average forecaster in geodesic spaces of non-positive curvature Q Paris arXiv preprint arXiv:2002.00852, 2020 | | 2020 |
| On the occupancy problem for a regime switching model M Grabchak, M Kelbert, Q Paris arXiv preprint arXiv:1812.10147, 2018 | | 2018 |
| Minimax adaptive dimension reduction for regression Q Paris Journal of Multivariate Analysis 128, 186-202, 2014 | | 2014 |
| Dimension reduction for regression over a general class of functions Q PARIS | | |
Thibaut Le GouicInstitut de Mathématiques de Marseille, Massachusetts Institute of TechnologyVerified email at math.cnrs.fr
