Breaking the degeneracy barrier for coloring graphs with no K minor-Reference-Cited by-同舟云学术

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Breaking the degeneracy barrier for coloring graphs with no K minor

Published:2023-06 Issue: Volume:422 Page:109020
ISSN:0001-8708
Container-title:Advances in Mathematics
language:en
Short-container-title:Advances in Mathematics

Author:

Norin Sergey,Postle Luke,Song Zi-Xia

Funder

Natural Sciences and Engineering Research Council of Canada

Canada Research Chairs

National Science Foundation

Publisher

Elsevier BV

Subject

General Mathematics

Reference43 articles.

1. Every planar map is four colorable. I. Discharging;Appel;Ill. J. Math.,1977

2. Every planar map is four colorable. II. Reducibility;Appel;Ill. J. Math.,1977

3. Disproof of the list Hadwiger conjecture;Barát;Electron. J. Comb.,2011

4. Graph Theory, 1736-1936;Biggs,1986

5. Cycles of even length in graphs;Bondy;J. Comb. Theory, Ser. B,1974

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1. Hadwiger’s conjecture and topological bounds;European Journal of Combinatorics;2024-12

2. Reducing linear Hadwiger’s conjecture to coloring small graphs;Journal of the American Mathematical Society;2024-07-24

3. Defective Coloring is Perfect for Minors;Combinatorica;2024-02-21

4. Strengthening Hadwiger's conjecture for 4- and 5-chromatic graphs;Journal of Combinatorial Theory, Series B;2024-01

5. Proof of the Clustered Hadwiger Conjecture;2023 IEEE 64th Annual Symposium on Foundations of Computer Science (FOCS);2023-11-06

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