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20032025
most citedFast and Robust Recursive Algorithms for Separable Nonnegative Matrix Factorization

269 citations · 551 across the 43 of their papers we have counts for

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21 papers · 1 filter

math.OC2025

Accelerated Proximal Gradient Methods in the affine-quadratic case: Strong convergence and limit identification

Walaa M. Moursi, Andrew Naguib, Viktor Pavlovic +1

Recent works by Bot-Fadili-Nguyen (arXiv:2510.22715) and by Jang-Ryu (arXiv:2510.23513) resolve long-standing iterate convergence questions for accelerated (proximal) gradient meth…

math.OC2024

A Primal-Dual Frank-Wolfe Algorithm for Linear Programming

Matthew Hough, Stephen A. Vavasis

We present two first-order primal-dual algorithms for solving saddle point formulations of linear programs, namely FWLP (Frank-Wolfe Linear Programming) and FWLP-P. The former iter…

math.OC2023

Accelerated gradient descent: A guaranteed bound for a heuristic restart strategy

Walaa M. Moursi, Viktor Pavlovic, Stephen A. Vavasis

The convergence rate in function value of accelerated gradient descent is optimal, but there are many modifications that have been used to speed up convergence in practi…

math.OC2023★ 1 cited

Range of the displacement operator of PDHG with applications to quadratic and conic programming

Tao Jiang, Walaa M. Moursi, Stephen A. Vavasis

Primal-dual hybrid gradient (PDHG) is a first-order method for saddle-point problems and convex programming introduced by Chambolle and Pock. Recently, Applegate et al.\ analyzed t…

math.OC2023★ 2 cited

MGProx: A nonsmooth multigrid proximal gradient method with adaptive restriction for strongly convex optimization

Andersen Ang, Hans De Sterck, Stephen Vavasis

We study the combination of proximal gradient descent with multigrid for solving a class of possibly nonsmooth strongly convex optimization problems. We propose a multigrid proxima…

math.OC2021

Nonlinear conjugate gradient for smooth convex functions

Sahar Karimi, Stephen Vavasis

The method of nonlinear conjugate gradients (NCG) is widely used in practice for unconstrained optimization, but it satisfies weak complexity bounds at best when applied to smooth…