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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.

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How optimal transport can tackle gender biases in multi-class neural-network classifiers for job recommendations?

TL;DR: In this paper , an optimal transport strategy is proposed to mitigate undesirable algorithmic biases in multi-class neural network classification, which is model agnostic and can be used on any multilayer classification neural network model.
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Detection of Representative Variables in Complex Systems with Interpretable Rules Using Core-Clusters

TL;DR: In this article, the authors propose a new framework dedicated to the robust detection of representative variables in high dimensional spaces with a potentially limited number of observations, where representative variables are selected by using an original regularization strategy: they are the center of specific variable clusters.

Wavelet estimation of a multifractal

TL;DR: In this article, the authors prove that multifractal functions, characterized by their wavelet representation, can be estimated in the white noise model by a Bayesian method and give rates of convergence for two different models.
Posted Content

Estimation error for blind Gaussian time series prediction

TL;DR: This work constructs a projection operator built by plugging an empirical covariance estimator into a Schur complement decomposition of the projector and using this operator to compute the blind prediction of a Gaussian time series.
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Unbiased risk estimation method for covariance estimation

TL;DR: In this article, the authors consider a model selection estimator of the covariance of a random process using the Unbiased Risk Estimation (U.R.E) method, which allows to select an estimator in a collection of models.