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Every 2‐choosable graph is (2m, m)
Wiley Online Library
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Wiley Online Library
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由 Z Tuza 著作1996被引用 45 次 — A graph G = (V, E) with vertex set V and edge set E is called (a,b)-choosable (a ≥ 2b) if for any collection {L(υ)|υ ϵ V} of sets L(υ) of cardinality a ...
Every 2-choosable graph is (2m, m) - ACM Digital Library
ACM Digital Library
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由 Z Tuza 著作1996被引用 45 次 — Every 2-choosable graph is (2m, m)-choosable · Contents. Journal of Graph Theory. Volume 22, Issue 3 · PREVIOUS ARTICLE. The crossing number of C5 ×Cn. Previous ...
Every 2-choosable graph is (2 m, m )
Semantic Scholar
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Semantic Scholar
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1996年7月1日 — An upper bound for the kth choice number of a graph is given and it is proved that a directed graph with maximum outdegree d and no odd ...
[1404.6821] On (4,2)-Choosable Graphs
arXiv
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arXiv
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由 J Meng 著作2014被引用 4 次 — Voigt conjectured that for every positive integer m, all bipartite 3-choosable-critical graphs are (4m,2m)-choosable. In this paper, we ...
On (4m:2m)-Choosable Graphs | Request PDF
ResearchGate
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ResearchGate
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A graph is called 3-choosable-critical if it is not 2-choosable, but all its proper subgraphs are 2-choosable. Voigt conjectured that for every positive integer ...
Choosability and fractional chromatic numbers
Princeton Math
https://web.math.princeton.edu › PDFS › abc3
Princeton Math
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由 N Alon 著作被引用 82 次 — For every graph G with n vertices and with fractional chromatic number χ∗, and for every integer M which is divisible by all integers up to f(n), G is. (M,M/χ∗)- ...
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CHOOSABILITY IN GRAPHS by Paul Erdös
Alfréd Rényi Institute of Mathematics
https://old.renyi.hu › ~p_erdos
Alfréd Rényi Institute of Mathematics
https://old.renyi.hu › ~p_erdos
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Here are some examples . Here is a proof that 02,2,2m is 2-choosable, for m 1 . Le t the assigned 2-sets be named as in the picture . Al and A2m+1 .
34 頁
Choosability and fractional chromatic numbers
ScienceDirect.com
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ScienceDirect.com
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由 N Alon 著作1997被引用 82 次 — A graph G is (a, b)-choosable if for any assignment of a list of a ... Voigt. Every 2-choosable graph is (2m,m)-choosable. J. Graph Theory, 22 (1996) ...
A 4-choosable graph that is not (8: 2)
Archive ouverte HAL
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由 Z Dvořák 著作2019被引用 17 次 — It is straightforward to see that if a graph is (a : b)-colorable, it is also (am : bm)- colorable for every positive integer m: we can simply ...
Characterization of (2m, m)-paintable graphs | Request PDF
ResearchGate
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ResearchGate
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2024年10月22日 — In this paper, we prove that for any graph G and any positive integer m, G is (2m, m)-paintable if and only if G is 2-paintable.