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20172022
most citedAlmost surely constrained convex optimization

11 citations · 23 across the 6 of their papers we have counts for

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5 papers · 1 filter

math.OC2022

On the Complexity of a Practical Primal-Dual Coordinate Method

Ahmet Alacaoglu, Volkan Cevher, Stephen J. Wright

We prove complexity bounds for the primal-dual algorithm with random extrapolation and coordinate descent (PURE-CD), which has been shown to obtain good practical performance for s…

math.OC20204 cited

Random extrapolation for primal-dual coordinate descent

Ahmet Alacaoglu, Olivier Fercoq, Volkan Cevher

We introduce a randomly extrapolated primal-dual coordinate descent method that adapts to sparsity of the data matrix and the favorable structures of the objective function. Our me…

math.OC201911 cited

Almost surely constrained convex optimization

Olivier Fercoq, Ahmet Alacaoglu, Ion Necoara +1

We propose a stochastic gradient framework for solving stochastic composite convex optimization problems with (possibly) infinite number of linear inclusion constraints that need t…

math.OC2018

An Adaptive Primal-Dual Framework for Nonsmooth Convex Minimization

Quoc Tran-Dinh, Ahmet Alacaoglu, Olivier Fercoq +1

We propose a new self-adaptive, double-loop smoothing algorithm to solve composite, nonsmooth, and constrained convex optimization problems. Our algorithm is based on Nesterov's sm…

math.OC20171 cited

Smooth Primal-Dual Coordinate Descent Algorithms for Nonsmooth Convex Optimization

Ahmet Alacaoglu, Quoc Tran-Dinh, Olivier Fercoq +1

We propose a new randomized coordinate descent method for a convex optimization template with broad applications. Our analysis relies on a novel combination of four ideas applied t…