activity
20152022
most citedComputing Convex Partitions for Point Sets in the Plane: The CG:SHOP Challenge 2020

3 citations · 6 across the 6 of their papers we have counts for

collaborators

12 papers

cs.CG2022

A Closer Cut: Computing Near-Optimal Lawn Mowing Tours

Sándor P. Fekete, Dominik Krupke, Michael Perk +2

For a given polygonal region , the Lawn Mowing Problem (LMP) asks for a shortest tour that gets within Euclidean distance 1 of every point in ; this is equivalent to comp…

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.CG2021

Minimum Scan Cover and Variants -- Theory and Experiments

Kevin Buchin, Sándor P. Fekete, Alexander Hill +5

We consider a spectrum of geometric optimization problems motivated by contexts such as satellite communication and astrophysics. In the problem Minimum Scan Cover with Angular Cos…

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

Probing a Set of Trajectories to Maximize Captured Information

Sándor P. Fekete, Alexander Hill, Dominik Krupke +4

We study a trajectory analysis problem we call the Trajectory Capture Problem (TCP), in which, for a given input set of trajectories in the plane, and an integer $k\geq…