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5 papers

math.OC2026

A Solution Concept for Convex Vector Optimization Problems based on a User-defined Region of Interest

Daniel Dörfler, Rebecca Köhler, Andreas Löhne

The paper proposes a new solution concept for arbitrary convex vector optimization problems that uses homogenization of the upper image and relative error measures, avoiding extra…

math.OC2026

Low-Rank Multi-Objective Linear Programming

Andreas Löhne, Pascal Zillmann

When solving multi-objective programs (MOLPs), the number of objectives essentially determines the computing time. This can even lead to practically unsolvable problems. Consequent…

math.OC2025

Multi-objective stochastic linear programming with recourse and flexible decision making

Andreas H. Hamel, Andreas Löhne

Optimal inventory leads to stochastic optimization problems where deterministic delivery decisions have to be made in advance of stochastic demand realizations. Similarly, risk dep…

math.OC2025

MOCVXPY: a CVXPY extension for multiobjective optimization

Ludovic Salomon, Daniel Dörfler, Andreas Löhne

MOCVXPY is an open-source Python library for convex vector optimization. It is built on top of CVXPY, a domain-specific language for single-objective convex optimization. MOCVXPY e…

math.OC2025

Computing all Nash equilibria of low-rank bi-matrix games

Zachary Feinstein, Andreas Löhne, Birgit Rudloff

We study constrained bi-matrix games, with a particular focus on low-rank games. Our main contribution is a framework that reduces low-rank games to smaller, equivalent constrained…