most citedCombinatorics of rectangulations: Old and new bijections

2 citations · 2 across the 2 of their papers we have counts for

collaborators

5 papers

cs.DM2024

Block coupling and rapidly mixing k-heights

Stefan Felsner, Daniel Heldt, Sandro Roch +1

A -height on a graph is an assignment such that the value on ajacent vertices differs by at most . We study the Markov chain on -heights…

math.CO2024

An Improved Lower Bound on the Number of Pseudoline Arrangements

Fernando Cortés Kühnast, Justin Dallant, Stefan Felsner +1

Arrangements of pseudolines are classic objects in discrete and computational geometry. They have been studied with increasing intensity since their introduction almost 100 years a…

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…

math.CO20242 cited

Combinatorics of rectangulations: Old and new bijections

Andrei Asinowski, Jean Cardinal, Stefan Felsner +1

A rectangulation is a decomposition of a rectangle into finitely many rectangles. Via natural equivalence relations, rectangulations can be seen as combinatorial objects with a ric…

math.CO2023

Flip Graph Connectivity for Arrangements of Pseudolines and Pseudocircles

Yan Alves Radtke, Stefan Felsner, Johannes Obenaus +3

Flip graphs of combinatorial and geometric objects are at the heart of many deep structural insights and connections between different branches of discrete mathematics and computer…