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20192024
most citedLocal Complexity of Polygons

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

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6 papers · 1 filter

cs.CG2024

Plane Hamiltonian Cycles in Convex Drawings

Helena Bergold, Stefan Felsner, Meghana M. Reddy +2

A conjecture by Rafla from 1988 asserts that every simple drawing of the complete graph admits a plane Hamiltonian cycle. It turned out that already the existence of much sim…

cs.CG2023

Optimizing Symbol Visibility through Displacement

Bernd Gärtner, Vishwas Kalani, Meghana M. Reddy +3

In information visualization, the position of symbols often encodes associated data values. When visualizing data elements with both a numerical and a categorical dimension, positi…

cs.CG2023

Using SAT to study plane Hamiltonian substructures in simple drawings

Helena Bergold, Stefan Felsner, Meghana M. Reddy +1

In 1988 Rafla conjectured that every simple drawing of a complete graph contains a plane, i.e., non-crossing, Hamiltonian cycle. The conjecture is far from being resolved. Th…

cs.CG2021

Simplifying Non-Simple Fan-Planar Drawings

Boris Klemz, Kristin Knorr, Meghana M. Reddy +1

A drawing of a graph is fan-planar if the edges intersecting a common edge share a vertex on the same side of . More precisely, orienting arbitrarily and the other e…

cs.CG20211 cited

Local Complexity of Polygons

Fabian Klute, Meghana M. Reddy, Tillmann Miltzow

Many problems in Discrete and Computational Geometry deal with simple polygons or polygonal regions. Many algorithms and data-structures perform considerably faster, if the underly…

cs.CG2020

Simple Topological Drawings of -Planar Graphs

Michael Hoffmann, Chih-Hung Liu, Meghana M. Reddy +1

Every finite graph admits a \emph{simple (topological) drawing}, that is, a drawing where every pair of edges intersects in at most one point. However, in combination with other re…