activity
20172022
most citedComputing Convex Partitions for Point Sets in the Plane: The CG:SHOP Challenge 2020

3 citations · 5 across the 5 of their papers we have counts for

collaborators

10 papers

cs.CG2022

Minimum Partition into Plane Subgraphs: The CG:SHOP Challenge 2022

Sándor P. Fekete, Phillip Keldenich, Dominik Krupke +1

We give an overview of the 2022 Computational Geometry Challenge targeting the problem Minimum Partition into Plane Subsets, which consists of partitioning a given set of line segm…

cs.CG20211 cited

Computing Coordinated Motion Plans for Robot Swarms: The CG:SHOP Challenge 2021

Sándor P. Fekete, Phillip Keldenich, Dominik Krupke +1

We give an overview of the 2021 Computational Geometry Challenge, which targeted the problem of optimally coordinating a set of robots by computing a family of collision-free traje…

cs.CG20203 cited

Computing Convex Partitions for Point Sets in the Plane: The CG:SHOP Challenge 2020

Erik D. Demaine, Sándor P. Fekete, Phillip Keldenich +2

We give an overview of the 2020 Computational Geometry Challenge, which targeted the problem of partitioning the convex hull of a given planar point set P into the smallest number…

cs.CG2020

Worst-Case Optimal Covering of Rectangles by Disks

Sándor P. Fekete, Utkarsh Gupta, Phillip Keldenich +2

We provide the solution for a fundamental problem of geometric optimization by giving a complete characterization of worst-case optimal disk coverings of rectangles: For any $λ\geq…

cs.DS2019

Parallel Online Algorithms for the Bin Packing Problem

Sándor P. Fekete, Jonas Grosse-Holz, Phillip Keldenich +1

We study \emph{parallel} online algorithms: For some fixed integer , a collective of parallel processes that perform online decisions on the same sequence of events forms a…

cs.CG2019

Packing Disks into Disks with Optimal Worst-Case Density

Sándor P. Fekete, Phillip Keldenich, Christian Scheffer

We provide a tight result for a fundamental problem arising from packing disks into a circular container: The critical density of packing disks in a disk is 0.5. This implies that…