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20092026
most citedChallenges and Opportunities in Quantum Optimization

181 citations · 620 across the 171 of their papers we have counts for

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Showing 2023 · math.OCShow all

11 papers · 2 filters

math.OC2023★ 2 cited

Solving the Optimal Experiment Design Problem with Mixed-Integer Convex Methods

Deborah Hendrych, Mathieu Besançon, Sebastian Pokutta

We tackle the Optimal Experiment Design Problem, which consists of choosing experiments to run or observations to select from a finite set to estimate the parameters of a system. T…

math.OC2023

Strong Convexity of Sets in Riemannian Manifolds

Damien Scieur, David Martínez-Rubio, Thomas Kerdreux +2

Curvature properties of convex objects, such as strong convexity, are important in designing and analyzing convex optimization algorithms in the Hilbertian or Riemannian settings.…

math.OC2023

The Frank-Wolfe algorithm: a short introduction

Sebastian Pokutta

In this paper we provide an introduction to the Frank-Wolfe algorithm, a method for smooth convex optimization in the presence of (relatively) complicated constraints. We will pres…

math.OC2023

Splitting the Conditional Gradient Algorithm

Zev Woodstock, Sebastian Pokutta

We propose a novel generalization of the conditional gradient (CG / Frank-Wolfe) algorithm for minimizing a smooth function under an intersection of compact convex sets, using…

math.OC2023

Accelerated Affine-Invariant Convergence Rates of the Frank-Wolfe Algorithm with Open-Loop Step-Sizes

Elias Wirth, Javier Pena, Sebastian Pokutta

Recent papers have shown that the Frank-Wolfe algorithm (FW) with open-loop step-sizes exhibits rates of convergence faster than the iconic rate. In particula…

math.OC2023★ 1 cited

Accelerated Methods for Riemannian Min-Max Optimization Ensuring Bounded Geometric Penalties

David Martínez-Rubio, Christophe Roux, Christopher Criscitiello +1

In this work, we study optimization problems of the form , where is defined on a product Riemannian manifold and i…

math.OC2023★ 1 cited

Learning Cuts via Enumeration Oracles

Daniel Thuerck, Boro Sofranac, Marc E. Pfetsch +1

Cutting-planes are one of the most important building blocks for solving large-scale integer programming (IP) problems to (near) optimality. The majority of cutting plane approache…

math.OC2023

Data-driven Distributionally Robust Optimization over Time

Kevin-Martin Aigner, Andreas Bärmann, Kristin Braun +5

Stochastic Optimization (SO) is a classical approach for optimization under uncertainty that typically requires knowledge about the probability distribution of uncertain parameters…

math.OC2023

Online Learning for Scheduling MIP Heuristics

Antonia Chmiela, Ambros Gleixner, Pawel Lichocki +1

Mixed Integer Programming (MIP) is NP-hard, and yet modern solvers often solve large real-world problems within minutes. This success can partially be attributed to heuristics. Sin…

math.OC2023★ 1 cited

Accelerated and Sparse Algorithms for Approximate Personalized PageRank and Beyond

David Martínez-Rubio, Elias Wirth, Sebastian Pokutta

It has recently been shown that ISTA, an unaccelerated optimization method, presents sparse updates for the -regularized personalized PageRank problem, leading to cheap ite…

math.OC2023

On a Frank-Wolfe Approach for Abs-smooth Functions

Timo Kreimeier, Sebastian Pokutta, Andrea Walther +1

We propose an algorithm which appears to be the first bridge between the fields of conditional gradient methods and abs-smooth optimization. Our problem setting is motivated by var…