Graph Isomorphism for $$(H_1,H_2)$$ ( H 1 , H 2 ) -Free Graphs: An Almost Complete Dichotomy

Author:

Bonamy MartheORCID,Dabrowski Konrad K.ORCID,Johnson MatthewORCID,Paulusma DaniëlORCID

Publisher

Springer International Publishing

Reference25 articles.

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2. Belmonte, R., Otachi, Y., Schweitzer, P.: Induced minor free graphs: isomorphism and clique-width. Algorithmica 80(1), 29–47 (2018)

3. Blanché, A., Dabrowski, K.K., Johnson, M., Lozin, V.V., Paulusma, D., Zamaraev, V.: Clique-width for graph classes closed under complementation. In: Proceedings of MFCS 2017. LIPIcs, vol. 83, pp. 73:1–73:14 (2017)

4. Booth, K.S., Colbourn, C.J.: Problems polynomially equivalent to graph isomorphism. Technical report CS-77-04, Department of Computer Science, University of Waterloo (1979)

5. Brandstädt, A., Dabrowski, K.K., Huang, S., Paulusma, D.: Bounding the clique-width of $$H$$ H -free split graphs. Discrete Appl. Math. 211, 30–39 (2016)

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