activity
20082025
most citedThe rate of convergence of Nesterov's accelerated forward-backward method is actually faster than

286 citations · 374 across the 36 of their papers we have counts for

collaborators

41 papers

math.OC2025

Recovering Nesterov accelerated dynamics from Heavy Ball dynamics via time rescaling

Hedy Attouch, Radu Ioan Bot, David Alexander Hulett +1

In a real Hilbert space, we consider two classical problems: the global minimization of a smooth and convex function (i.e., a convex optimization problem) and finding the zeros…

math.OC2024

Stochastic Monotone Inclusion with Closed Loop Distributions

Hamza Ennaji, Jalal Fadili, Hedy Attouch

In this paper, we study in a Hilbertian setting, first and second-order monotone inclusions related to stochastic optimization problems with decision dependent distributions. The s…

math.OC2024★ 1 cited

An SDE Perspective on Stochastic Inertial Gradient Dynamics with Time-Dependent Viscosity and Geometric Damping

Rodrigo Maulen-Soto, Jalal Fadili, Hedy Attouch +1

Our approach is part of the close link between continuous dissipative dynamical systems and optimization algorithms. We aim to solve convex minimization problems by means of stocha…

math.OC2024

The stochastic Ravine accelerated gradient method with general extrapolation coefficients

Hedy Attouch, Jalal Fadili, Vyacheslav Kungurtsev

In a real Hilbert space domain setting, we study the convergence properties of the stochastic Ravine accelerated gradient method for convex differentiable optimization. We consider…

math.OC2024

Stochastic Inertial Dynamics Via Time Scaling and Averaging

Rodrigo Maulen-Soto, Jalal Fadili, Hedy Attouch +1

Our work is part of the close link between continuous-time dissipative dynamical systems and optimization algorithms, and more precisely here, in the stochastic setting. We aim to…

math.OC2024

Tikhonov Regularization for Stochastic Non-Smooth Convex Optimization in Hilbert Spaces

Rodrigo Maulen-Soto, Jalal Fadili, Hedy Attouch

To solve convex optimization problems with a noisy gradient input, we analyze the global behavior of subgradient-like flows under stochastic errors. The objective function is compo…