\(b\)-coloring of tight bipartite graphs and the Erdős-Faber-Lovász conjecture

DOI10.1016/j.dam.2012.11.012zbMath1263.05031OpenAlexW2067839918WikidataQ123242105 ScholiaQ123242105MaRDI QIDQ1949110

Wu-Hsiung Lin, Gerard Jennhwa Chang

Publication date: 25 April 2013

Published in: Discrete Applied Mathematics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.dam.2012.11.012

zbMATH Keywords

bipartite graph\(b\)-coloringtight graphdense vertex

Mathematics Subject Classification ID

Coloring of graphs and hypergraphs (05C15)

Related Items (8)

Graphs with girth at least 8 are b-continuous ⋮ The \(b\)-chromatic number and related topics -- a survey ⋮ \(b\)-continuity and partial Grundy coloring of graphs with large girth ⋮ The \(b\)-continuity of graphs with large girth ⋮ On the b-coloring of tight graphs ⋮ Some results on the b-chromatic number in complementary prism graphs ⋮ Two Chromatic Conjectures: One for Vertices and One for Edges ⋮ Graphs of girth at least 7 have high \(b\)-chromatic number

Cites Work

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• A note on the Erdős--Farber--Lovász conjecture
• Edge coloring of hypergraphs and a conjecture of Erdős, Faber, Lovász
• On the combinatorial problems which I would most like to see solved
• Coloring nearly-disjoint hypergraphs with \(n + o(n)\) colors
• The b-chromatic number of a graph
• The Erdős-Faber-Lovász conjecture for dense hypergraphs
• b-coloring of m-tight graphs
• On a Conjecture of Erdös, Faber, and Lovász about n-Colorings

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