On graphs with no induced subdivision of \(K_4\)

From MaRDI portal
Publication:444381

DOI10.1016/j.jctb.2012.04.005zbMath1244.05148arXiv1309.1926OpenAlexW4291166258MaRDI QIDQ444381

Frédéric Maffray, Benjamin Lévêque, Nicolas Trotignon

Publication date: 14 August 2012

Published in: Journal of Combinatorial Theory. Series B (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1309.1926




Related Items (24)

Using SPQR-trees to speed up algorithms based on 2-cutset decompositionsGraph editing to a fixed targetThe (theta, wheel)-free graphs. I: Only-prism and only-pyramid graphsThe (theta, wheel)-free graphs. III: Cliques, stable sets and coloringThe chromatic number of graphs with no induced subdivision of \(K_4\)Detecting an induced subdivision of \(K_{4}\)Edge-colouring and total-colouring chordless graphsAcyclic chromatic index of chordless graphsThe chromatic number of {ISK4, diamond, bowtie}‐free graphsSome remarks on graphs with no induced subdivision of \(K_4\)Induced subgraphs and tree decompositions. IV: (Even hole, diamond, pyramid)-free graphsAmalgams and χ-BoundednessBurling graphs revisited. III: Applications to \(\chi \)-boundednessChromatic number of ISK4-free graphsCharacterizing and generalizing cycle completable graphsStable sets in \(\{\mathrm{ISK4,wheel}\}\)-free graphsOn Triangle-Free Graphs That Do Not Contain a Subdivision of the Complete Graph on Four Vertices as an Induced SubgraphStrongly unichord-free graphsUsing SPQR-trees to speed up recognition algorithms based on 2-cutsetsInduced subgraphs of graphs with large chromatic number. V. Chandeliers and stringsInduced disjoint paths in AT-free graphsWheel-free planar graphsMinimal induced subgraphs of the class of 2-connected non-Hamiltonian wheel-free graphsRestricted frame graphs and a conjecture of Scott



Cites Work


This page was built for publication: On graphs with no induced subdivision of \(K_4\)