J
Jean-Michel Loubes
Researcher at Institut de Mathématiques de Toulouse
Publications - 203
Citations - 10539
Jean-Michel Loubes is an academic researcher from Institut de Mathématiques de Toulouse. The author has contributed to research in topics: Estimator & Inverse problem. The author has an hindex of 23, co-authored 184 publications receiving 9133 citations. Previous affiliations of Jean-Michel Loubes include Centre national de la recherche scientifique & Département de Mathématiques.
Papers
More filters
Posted Content
Confidence Intervals for Testing Disparate Impact in Fair Learning
TL;DR: The asymptotic distribution of the major indexes used in the statistical literature to quantify disparate treatment in machine learning is provided.
Posted Content
Kernel Inverse Regression for spatial random fields
TL;DR: In this article, a dimension reduction model for spatially dependent variables is proposed, which is based on estimation of the matrix of covariance of the expectation of the explanatory given the dependent variable, called the \emph{inverse regression.
Book ChapterDOI
Conditional Anomaly Detection for Quality and Productivity Improvement of Electronics Manufacturing Systems
TL;DR: This work proposes and evaluates a new realistic methodology for detecting conditional anomalies that could be successfully implemented in production and is based on Variational Autoencoders (VAEs) which provide interesting scores under the near real-time constraints of the production environment.
Journal ArticleDOI
Quantifying the impact of public health protection measures on the spread of SARS-CoV-2.
TL;DR: A model is designed and used to quantify the effect of local protective measures on the SARS-CoV-2 epidemic, assess their effectiveness and adapt health service strategies in Toulouse, France.
Journal ArticleDOI
ℓ1 Penalty for Ill-Posed Inverse Problems
TL;DR: In this article, the problem of recovering an unknown signal observed in an ill-posed inverse problem framework is tackled, in which the objective is to minimize an empirical loss function balanced by an l 1 penalty, acting as a sparsity constraint.