The computational complexity of weighted vertex coloring for $$\{P_5,K_{2,3},K^+_{2,3}\}$$-free graphs
Author:
Funder
Russian Science Support Foundation
Publisher
Springer Science and Business Media LLC
Subject
Control and Optimization
Link
https://link.springer.com/content/pdf/10.1007/s11590-020-01593-0.pdf
Reference26 articles.
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2. Cameron, K., da Silva, M., Huang, S., Vuskovic, K.: Structure and algorithms for $$(cap, even~hole)$$-free graphs. Discrete Math. 341, 463–473 (2018)
3. Dabrowski, K., Dross, F., Paulusma, D.: Colouring diamond-free graphs. J. Comput. Syst. Sci. 89, 410–431 (2017)
4. Dabrowski, K., Golovach, P., Paulusma, D.: Colouring of graphs with Ramsey-type forbidden subgraphs. Theor. Comput. Sci. 522, 34–43 (2014)
5. Dabrowski, K., Lozin, V., Raman, R., Ries, B.: Colouring vertices of triangle-free graphs without forests. Discrete Math. 312, 1372–1385 (2012)
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1. A Complete Complexity Dichotomy of the Edge-Coloring Problem for All Sets of $$8$$-Edge Forbidden Subgraphs;Journal of Applied and Industrial Mathematics;2023-09
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