collaborators

12 papers

stat.ML2026

Phase Transition for Stochastic Block Model with more than Communities

Alexandra Carpentier, Christophe Giraud, Nicolas Verzelen

Predictions from statistical physics postulate that recovery of the communities in the Stochastic Block Model (SBM) with a fixed number of communities is possible in polynomial…

stat.ML2026

The Sampling Complexity of Condorcet Winner Identification in Dueling Bandits

El Mehdi Saad, Victor Thuot, Nicolas Verzelen

We study best-arm identification in stochastic dueling bandits under the sole assumption that a Condorcet winner exists, i.e., an arm that wins each noisy pairwise comparison with…

math.ST2026

Low-degree Lower bounds for clustering in moderate dimension

Alexandra Carpentier, Nicolas Verzelen

We study the fundamental problem of clustering points into groups drawn from a mixture of isotropic Gaussians in . Specifically, we investigate the requisite…

stat.ML2026

Nonparametric Kernel Clustering with Bandit Feedback

Victor Thuot, Sebastian Vogt, Debarghya Ghoshdastidar +1

Clustering with bandit feedback refers to the problem of partitioning a set of items, where the clustering algorithm can sequentially query the items to receive noisy observations.…

stat.ML2026

Low-degree lower bounds via almost orthonormal bases

Alexandra Carpentier, Simone Maria Giancola, Christophe Giraud +1

Low-degree polynomials have emerged as a powerful paradigm for providing evidence of statistical-computational gaps across a variety of high-dimensional statistical models [Wein25]…

math.ST2025

Statistical and computational challenges in ranking

Alexandra Carpentier, Nicolas Verzelen

We consider the problem of ranking experts according to their abilities, based on the correctness of their answers to questions. This is modeled by the so-called crowd-sour…