4-coloring \(H\)-free graphs when \(H\) is small

From MaRDI portal
Publication:1759872

DOI10.1016/j.dam.2012.08.022zbMath1259.05061OpenAlexW1565326817MaRDI QIDQ1759872

Petr A. Golovach, Jian Song, Daniël Paulusma

Publication date: 22 November 2012

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

Full work available at URL: https://doi.org/10.1016/j.dam.2012.08.022




Related Items (20)

The vertex colourability problem for \(\{\text{claw}, \text{butterfly}\}\)-free graphs is polynomial-time solvableAn intractability result for the vertex 3-colourability problemList coloring in the absence of two subgraphsA complexity dichotomy and a new boundary class for the dominating set problemVertex coloring of graphs with few obstructionsComplexity classification of the edge coloring problem for a family of graph classesThe complexity of the vertex 3-colorability problem for some hereditary classes defined by 5-vertex forbidden induced subgraphsComplete complexity dichotomy for $7$-edge forbidden subgraphs in the edge coloring problemColouring of graphs with Ramsey-type forbidden subgraphsA complete classification of the complexity of the vertex 3-colourability problem for quadruples of induced 5-vertex prohibitionsColoring graphs without short cycles and long induced pathsA Survey on the Computational Complexity of Coloring Graphs with Forbidden SubgraphsColoring graphs characterized by a forbidden subgraphImproved complexity results on \(k\)-coloring \(P_t\)-free graphsTwo complexity results for the vertex coloring problemCritical hereditary graph classes: a surveyColoring of pseudocubic graphs in three colorsOn the Complexity of the Vertex 3-Coloring Problem for the Hereditary Graph Classes With Forbidden Subgraphs of Small SizeThe complexity of the 3-colorability problem in the absence of a pair of small forbidden induced subgraphsA dichotomy for the dominating set problem for classes defined by small forbidden induced subgraphs




This page was built for publication: 4-coloring \(H\)-free graphs when \(H\) is small