activity
20202026
collaborators

6 papers

stat.ML2026

Personalised federated learning for Riemannian and Euclidean EEG decoding

Thibault Pautrel, Florent Bouchard, Ammar Mian +1

Federated learning (FL) lets EEG decoders learn from recordings of several subjects without pooling them. We consider two light EEG decoders, the Riemannian SPDNet and the Euclidea…

math.PR2026

Global universality of the expected number of zeros of non-analytic random signals

Jürgen Angst, Thibault Pautrel, Guillaume Poly

We study the asymptotics as goes to infinity of , the expected number of zeros in of a random periodic signal of…

stat.ML2026

Riemannian Stochastic Optimization for Sufficient Dimension Reduction

Thibault Pautrel, François Portier

Sufficient dimension reduction (SDR) makes high-dimensional regression tractable by projecting the covariates onto a low-dimensional subspace that preserves the conditional mean of…

stat.ML2026

FedSPDnet: Geometry-Aware Federated Deep Learning with SPDnet

Thibault Pautrel, Florent Bouchard, Ammar Mian +1

We introduce two federated learning frameworks for the classical SPDnet model operating on symmetric positive definite (SPD) matrices with Stiefel-constrained parameters. Unlike st…

math.PR2021

Real zeros of random trigonometric polynomials with dependent coefficients

Jürgen Angst, Thibault Pautrel, Guillaume Poly

We further investigate the relations between the large degree asymptotics of the number of real zeros of random trigonometric polynomials with dependent coefficients and the underl…

math.PR2020

New asymptotics for the mean number of zeros of random trigonometric polynomials with strongly dependent Gaussian coefficients

Thibault Pautrel

We consider random trigonometric polynomials of the form \[ f_n(t):=\frac{1}{\sqrt{n}} \sum_{k=1}^{n}a_k \cos(k t)+b_k \sin(k t), \] where and a…