activity
20212026
most citedReducing Moser's Square Packing Problem to a Bounded Number of Squares

1 citations · 4 across the 13 of their papers we have counts for

collaborators
Showing cs.DSShow all

9 papers · 1 filter

cs.DS2026

Settling the Approximability of Submodular Facility Location

Adam N. Elmachtoub, Bento Natura, Meike Neuwohner

In submodular facility location (SFL), introduced by Svitkina and Tardos (SODA 2006), clients in a metric space are assigned to facilities . A facility serving a s…

cs.DS2025

Approximation Schemes for Planar Graph Connectivity Problems

Meike Neuwohner, Vera Traub, Rico Zenklusen

Finding a smallest subgraph that is k-edge-connected, or augmenting a k-edge-connected graph with a smallest subset of given candidate edges to become (k+1)-edge-connected, are amo…

cs.DS2025

A Better-Than-2 Approximation for the Directed Tree Augmentation Problem

Meike Neuwohner, Olha Silina, Michael Zlatin

We introduce and study a directed analogue of the weighted Tree Augmentation Problem (WTAP). In the weighted Directed Tree Augmentation Problem (WDTAP), we are given an oriented tr…

cs.DS2023

Improved guarantees for the a priori TSP

Jannis Blauth, Meike Neuwohner, Luise Puhlmann +1

We revisit the a priori TSP (with independent activation) and prove stronger approximation guarantees than were previously known. In the a priori TSP, we are given a metric space $…

cs.DS2023

The --Set Packing problem and a -approximation for the Maximum Leaf Spanning Arborescence problem in rooted dags

Meike Neuwohner

The weighted -Set Packing problem is defined as follows: As input, we are given a collection of sets, each of cardinality at most and equipped with a positive…

cs.DS2022★ 1 cited

Passing the Limits of Pure Local Search for Weighted -Set Packing

Meike Neuwohner

We study the weighted -Set Packing problem: Given a collection of sets, each of cardinality at most , together with a positive weight function $w:\mathcal{S}\rightarrow\m…

cs.DS2021

The Limits of Local Search for the Maximum Weight Independent Set Problem in d-Claw Free Graphs

Meike Neuwohner

We consider the Maximum Weight Independent Set Problem (MWIS) in -claw free graphs, i.e. the task of computing an independent set of maximum weight in a given -claw free grap…

cs.DS2021★ 1 cited

An Improved Approximation Algorithm for the Maximum Weight Independent Set Problem in d-Claw Free Graphs

Meike Neuwohner

In this paper, we consider the task of computing an independent set of maximum weight in a given -claw free graph equipped with a positive weight function $w:V\rightar…

cs.DS2021

A Fast Optimal Double Row Legalization Algorithm

Stefan Hougardy, Meike Neuwohner, Ulrike Schorr

In Placement Legalization, it is often assumed that (almost) all standard cells possess the same height and can therefore be aligned in cell rows, which can then be treated indepen…