International audienceThis work focuses on learning optimization problems with quadratical interactions between variables, which go beyond the additive models of traditional linear learning. We investigate more specifically two different methods encountered in the literature to deal with this problem: "hierNet" and structured-sparsity regularization, and study their connections. We propose a primal-dual proximal algorithm based on an epi-graphical projection to optimize a general formulation of these learning problems. The experimental setting first highlights the improvement of the proposed procedure compared to state-of-the-art methods based on fast iterative shrinkage-thresholding algorithm (i.e. FISTA) or alternating direction method of...
Can we effectively learn a nonlinear representation in time comparable to linear learning? We descri...
In this paper, we present `1,p multi-task structure learning for Gaussian graphical models. We discu...
Regularization techniques are widely employed in optimization-based approaches for solving ill-posed...
International audienceThis work focuses on learning optimization problems with quadratical interacti...
International audienceSparsity inducing penalizations are useful tools in variational methods for ma...
In this paper we propose a general framework to characterize and solve the optimization problems und...
Abstract. Proximal methods have recently been shown to provide ef-fective optimization procedures to...
In high-dimensional models, hierarchical and structural relationships among features are often used ...
Many statistical learning problems can be posed as minimization of a sum of two convex functions, on...
Address email Recent approaches to multi-task learning have investigated the use of a variety of mat...
13International audienceRecently, there has been a lot of interest around multi-task learning (MTL) ...
Many statistical learning problems can be posed as minimization of a sum of two convex functions, on...
<p>We develop a highly scalable optimization method called "hierarchical group-thresholding" for sol...
Data features usually can be organized in a hierarchical structure to reflect the relations among th...
This paper deals with supervised classification and feature selection in high dimensional space. A c...
Can we effectively learn a nonlinear representation in time comparable to linear learning? We descri...
In this paper, we present `1,p multi-task structure learning for Gaussian graphical models. We discu...
Regularization techniques are widely employed in optimization-based approaches for solving ill-posed...
International audienceThis work focuses on learning optimization problems with quadratical interacti...
International audienceSparsity inducing penalizations are useful tools in variational methods for ma...
In this paper we propose a general framework to characterize and solve the optimization problems und...
Abstract. Proximal methods have recently been shown to provide ef-fective optimization procedures to...
In high-dimensional models, hierarchical and structural relationships among features are often used ...
Many statistical learning problems can be posed as minimization of a sum of two convex functions, on...
Address email Recent approaches to multi-task learning have investigated the use of a variety of mat...
13International audienceRecently, there has been a lot of interest around multi-task learning (MTL) ...
Many statistical learning problems can be posed as minimization of a sum of two convex functions, on...
<p>We develop a highly scalable optimization method called "hierarchical group-thresholding" for sol...
Data features usually can be organized in a hierarchical structure to reflect the relations among th...
This paper deals with supervised classification and feature selection in high dimensional space. A c...
Can we effectively learn a nonlinear representation in time comparable to linear learning? We descri...
In this paper, we present `1,p multi-task structure learning for Gaussian graphical models. We discu...
Regularization techniques are widely employed in optimization-based approaches for solving ill-posed...