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» Linear choosability of graphs
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85
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JGT
2008
75views more  JGT 2008»
15 years 24 days ago
On two questions about circular choosability
Abstract. We answer two questions of Zhu on circular choosability of graphs. We show that the circular list chromatic number of an even cycle is equal to 2 and give an example of a...
Serguei Norine
104
Voted
SODA
2000
ACM
121views Algorithms» more  SODA 2000»
15 years 2 months ago
Coloring powers of planar graphs
We give nontrivial bounds for the inductiveness or degeneracy of power graphs Gk of a planar graph G. This implies bounds for the chromatic number as well, since the inductiveness ...
Geir Agnarsson, Magnús M. Halldórsso...
99
Voted
COMBINATORICS
2006
114views more  COMBINATORICS 2006»
15 years 26 days ago
Total 4-Choosability of Series-Parallel Graphs
It is proved that, if G is a K4-minor-free graph with maximum degree 3, then G is totally 4-choosable; that is, if every element (vertex or edge) of G is assigned a list of 4 colo...
Douglas R. Woodall
COMBINATORICS
2002
85views more  COMBINATORICS 2002»
15 years 19 days ago
Sum List Coloring 2*n Arrays
A graph is f-choosable if for every collection of lists with list sizes specified by f there is a proper coloring using colors from the lists. The sum choice number is the minimum...
Garth Isaak
91
Voted
COMBINATORICS
2006
121views more  COMBINATORICS 2006»
15 years 26 days ago
Edge and Total Choosability of Near-Outerplanar Graphs
It is proved that, if G is a K4-minor-free graph with maximum degree 4, then G is totally ( + 1)-choosable; that is, if every element (vertex or edge) of G is assigned a list of ...
Timothy J. Hetherington, Douglas R. Woodall