1 citations · 1 across the 9 of their papers we have counts for
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On Triangular Separation of Bichromatic Point Sets
Helena Bergold, Arun Kumar Das, Robert Lauff +3
We address the problem of computing the minimum number of triangles to separate a set of blue points from a set of red points in . A set of triangles is a \emph{separ…
Constrained and Ordered Level Planarity Parameterized by the Number of Levels
Václav Blažej, Boris Klemz, Felix Klesen +3
The problem Level Planarity asks for a crossing-free drawing of a graph in the plane such that vertices are placed at prescribed y-coordinates (called levels) and such that every e…
Clustered Planarity Variants for Level Graphs
Simon D. Fink, Matthias Pfretzschner, Ignaz Rutter +1
We consider variants of the clustered planarity problem for level-planar drawings. So far, only convex clusters have been studied in this setting. We introduce two new variants tha…
Morphing Graph Drawings in the Presence of Point Obstacles
Oksana Firman, Tim Hegemann, Boris Klemz +4
A crossing-free morph is a continuous deformation between two graph drawings that preserves straight-line pairwise noncrossing edges. Motivated by applications in 3D morphing probl…