Bounding the Clique-Width of H-free Chordal Graphs

Author:

Brandstädt Andreas,Dabrowski Konrad K.,Huang Shenwei,Paulusma Daniël

Publisher

Springer Berlin Heidelberg

Reference38 articles.

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3. Brandstädt, A.: ( $$P_5$$ , diamond)-free graphs revisited: structure and linear time optimization. Discrete Appl. Math. 138(1–2), 13–27 (2004)

4. Brandstädt, A., Dabrowski, K.K., Huang, S., Paulusma, D.: Bounding the clique-width of $$H$$ -free split graphs. In: Proceedings of EuroComb ENDM (to appear, 2015)

5. Brandstädt, A., Engelfriet, J., Le, H.-O., Lozin, V.V.: Clique-width for 4-vertex forbidden subgraphs. Theor. Comput. Sys. 39(4), 561–590 (2006)

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1. Bounding clique-width via perfect graphs;Journal of Computer and System Sciences;2019-09

2. Bounding the Clique-Width ofH-Free Chordal Graphs;Journal of Graph Theory;2017-02-10

3. Bounding the clique-width of H-free split graphs;Discrete Applied Mathematics;2016-10

4. A Survey on the Computational Complexity of Coloring Graphs with Forbidden Subgraphs;Journal of Graph Theory;2016-03-02

5. Classifying the clique-width of H-free bipartite graphs;Discrete Applied Mathematics;2016-02

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