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Flip graph
Known as:
Flip-graph
A flip graph is a graph whose vertices are combinatorial or geometric objects, and whose edges link two of these objects when they can be obtained…
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Related topics
Related topics
15 relations
Connectivity (graph theory)
Delaunay triangulation
Domino tiling
Geometric graph theory
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Broader (1)
Graph theory
Papers overview
Semantic Scholar uses AI to extract papers important to this topic.
2019
2019
Flip cycles in plabic graphs
Alexey Balitskiy
,
Julian Wellman
Selecta Mathematica
2019
Corpus ID: 119176404
Planar bicolored (plabic) graphs are combinatorial objects introduced by Postnikov to give parameterizations of the positroid…
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2018
2018
On Monotone Sequences of Directed Flips, Triangulations of Polyhedra, and Structural Properties of a Directed Flip Graph
H. Si
arXiv.org
2018
Corpus ID: 52846207
This paper studied the geometric and combinatorial aspects of the classical Lawson's flip algorithm in 1972. Let A be a finite…
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2017
2017
Rainbow Cycles in Flip Graphs
S. Felsner
,
Linda Kleist
,
Torsten Mütze
,
Leon Sering
International Symposium on Computational Geometry
2017
Corpus ID: 46998811
The flip graph of triangulations has as vertices all triangulations of a convex $n$-gon, and an edge between any two…
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2015
2015
Arc diagrams, flip distances, and Hamiltonian triangulations
J. Cardinal
,
M. Hoffmann
,
Vincent Kusters
,
Csaba D. Tóth
,
Manuel Wettstein
Computational geometry
2015
Corpus ID: 1169465
2015
2015
A Lower Bound on the Diameter of the Flip Graph
Fabrizio Frati
Electronic Journal of Combinatorics
2015
Corpus ID: 15466300
The flip graph is the graph whose nodes correspond to non-isomorphic combinatorial triangulations and whose edges connect pairs…
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2013
2013
Flipping edge-labelled triangulations
P. Bose
,
A. Lubiw
,
Vinayak Pathak
,
S. Verdonschot
Computational geometry
2013
Corpus ID: 14526751
2013
2013
The Flip Diameter of Rectangulations and Convex Subdivisions
Eyal Ackerman
,
M. M. Allen
,
+4 authors
Csaba D. Tóth
Discrete Mathematics & Theoretical Computer…
2013
Corpus ID: 2366743
We study the configuration space of rectangulations and convex subdivisions of $n$ points in the plane. It is shown that a…
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2009
2009
Transforming spanning trees: A lower bound
K. Buchin
,
Andreas Razen
,
T. Uno
,
Uli Wagner
Computational geometry
2009
Corpus ID: 14037980
2009
2009
Triangle-free triangulations
R. Adin
,
Marcelo Firer
,
Yuval Roichman
Advances in Applied Mathematics
2009
Corpus ID: 16516605
2006
2006
Transforming spanning trees and pseudo-triangulations
O. Aichholzer
,
F. Aurenhammer
,
C. Huemer
,
H. Krasser
European Workshop on Computational Geometry
2006
Corpus ID: 406581
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