activity
20172026
most citedProjected gradient descent for non-convex sparse spike estimation

21 citations · 43 across the 16 of their papers we have counts for

collaborators

24 papers

math.OC2026

Continuized Nesterov Momentum Achieves the Complexity in Smooth Nonconvex Optimization

Julien Hermant, Jean-François Aujol, Charles Dossal +3

For first-order optimization of non-convex functions with Lipschitz-continuous gradient and Hessian, the best-known complexity for reaching an -approximation of a stat…

math.OC2026

Continuized Nesterov Acceleration for Non-Convex Optimization

Julien Hermant, Jean-François Aujol, Charles Dossal +2

In convex optimization, continuous-time counterparts have been a fruitful tool for analyzing momentum algorithms. Fewer such examples are available when the function to minimize is…

eess.IV2025

From sparse recovery to plug-and-play priors, understanding trade-offs for stable recovery with generalized projected gradient descent

Ali Joundi, Yann Traonmilin, Jean-François Aujol

We consider the problem of recovering an unknown low-dimensional vector from noisy, underdetermined observations. We focus on the Generalized Projected Gradient Descent (GPGD) fram…

cs.CV2025

Parameter-free structure-texture image decomposition by unrolling

Laura Girometti, Jean-François Aujol, Antoine Guennec +1

In this work, we propose a parameter-free and efficient method to tackle the structure-texture image decomposition problem. In particular, we present a neural network LPR-NET based…

cs.IT2025

On the impact of the parametrization of deep convolutional neural networks on post-training quantization

Samy Houache, Jean François Aujol, Yann Traonmilin

This paper introduces novel theoretical approximation bounds for the output of quantized neural networks, with a focus on convolutional neural networks (CNN). By considering layerw…

math.OC2024

Gradient correlation is a key ingredient to accelerate SGD with momentum

Julien Hermant, Marien Renaud, Jean-François Aujol +2

Empirically, it has been observed that adding momentum to Stochastic Gradient Descent (SGD) accelerates the convergence of the algorithm. However, the literature has been rather pe…