activity
20182026
most citedOn the Exact Matching Problem in Dense Graphs

1 citations · 3 across the 12 of their papers we have counts for

collaborators

16 papers

math.OC2026

The Complexity Landscape of Two-Stage Robust Selection Problems with Budgeted Uncertainty

Marc Goerigk, Dorothee Henke, Lasse Wulf

A standard type of uncertainty set in robust optimization is budgeted uncertainty, where an interval of possible values for each parameter is given and the total deviation from the…

cs.DS2025

On Finding -th Smallest Perfect Matchings

Nicolas El Maalouly, Sebastian Haslebacher, Adrian Taubner +1

Given an undirected weighted graph and an integer , Exact-Weight Perfect Matching (EWPM) is the problem of finding a perfect matching of weight exactly in . In this p…

cs.CG2025

Fréchet Distance in Unweighted Planar Graphs

Ivor van der Hoog, Thijs van der Horst, Eva Rotenberg +1

The Fréchet distance is a distance measure between trajectories in or walks in a graph . Given constant-time shortest path queries, the Discrete Fréchet distance $D_…

cs.CC2025

Computing the Polytope Diameter is Even Harder than NP-hard (Already for Perfect Matchings)

Lasse Wulf

The diameter of a polytope is a fundamental geometric parameter that plays a crucial role in understanding the efficiency of the simplex method. Despite its central nature, the com…

cs.CC2024★ 1 cited

On the Exact Matching Problem in Dense Graphs

Nicolas El Maalouly, Sebastian Haslebacher, Lasse Wulf

In the Exact Matching problem, we are given a graph whose edges are colored red or blue and the task is to decide for a given integer k, if there is a perfect matching with exactly…

cs.DS2023

An Approximation Algorithm for the Exact Matching Problem in Bipartite Graphs

Anita Dürr, Nicolas El Maalouly, Lasse Wulf

In 1982 Papadimitriou and Yannakakis introduced the Exact Matching problem, in which given a red and blue edge-colored graph and an integer one has to decide whether there…

cs.DS2023★ 1 cited

A linear time algorithm for linearizing quadratic and higher-order shortest path problems

Eranda Çela, Bettina Klinz, Stefan Lendl +2

An instance of the NP-hard Quadratic Shortest Path Problem (QSPP) is called linearizable iff it is equivalent to an instance of the classic Shortest Path Problem (SPP) on the same…

cs.DS2022

Exact Matching and the Top-k Perfect Matching Problem

Nicolas El Maalouly, Lasse Wulf

The aim of this note is to provide a reduction of the Exact Matching problem to the Top- Perfect Matching Problem. Together with earlier work by El Maalouly, this shows that the…

math.CO2022

On the Multi-Robber Damage Number

Miloš Stojaković, Lasse Wulf

We study a variant of the Cops and Robbers game on graphs in which the robbers damage the visited vertices, aiming to maximize the number of damaged vertices. For that game with on…

math.OC2022

On the Complexity of Robust Multi-Stage Problems in the Polynomial Hierarchy

Marc Goerigk, Stefan Lendl, Lasse Wulf

We study the computational complexity of multi-stage robust optimization problems. Such problems are formulated with alternating min/max quantifiers and therefore naturally fall in…

cs.DS2022

Exact Matching: Correct Parity and FPT Parameterized by Independence Number

Nicolas {El Maalouly}, Raphael Steiner, Lasse Wulf

Given an integer and a graph where every edge is colored either red or blue, the goal of the exact matching problem is to find a perfect matching with the property that exactly…

cs.DS2021★ 1 cited

On the Recoverable Traveling Salesman Problem

Marc Goerigk, Stefan Lendl, Lasse Wulf

In this paper we consider the Recoverable Traveling Salesman Problem (TSP). Here the task is to find two tours simultaneously, such that the intersection between the tours is at le…

cs.DS2021

Assistance and Interdiction Problems on Interval Graphs

Hung P. Hoang, Stefan Lendl, Lasse Wulf

We introduce a novel framework of graph modifications specific to interval graphs. We study interdiction problems with respect to these graph modifications. Given a list of origina…

math.OC2021

Two-Stage Robust Optimization Problems with Two-Stage Uncertainty

Marc Goerigk, Stefan Lendl, Lasse Wulf

We consider two-stage robust optimization problems, which can be seen as games between a decision maker and an adversary. After the decision maker fixes part of the solution, the a…

math.OC2020

Recoverable Robust Representatives Selection Problems with Discrete Budgeted Uncertainty

Marc Goerigk, Stefan Lendl, Lasse Wulf

Recoverable robust optimization is a multi-stage approach, where it is possible to adjust a first-stage solution after the uncertain cost scenario is revealed. We analyze this appr…

cs.CG2018

A Greedy Heuristic for Crossing-Angle Maximization

Almut Demel, Dominik Dürrschnabel, Tamara Mchedlidze +2

The crossing angle of a straight-line drawing of a graph is the smallest angle between two crossing edges in . Deciding whether a graph has a straight-line dr…