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The b-chromatic number of cubic graphs [Elektronski vir]Klavžar, Sandi ; Jakovac, MarkoThe ▫$b$▫-chromatic number of a graph ▫$G$▫ is the largest integer ▫$k$▫ such that ▫$G$▫ admits a proper ▫$k$▫-coloring in which every color class contains at least one vertex adjacent to some vertex ... in all the other color classes. It is proved that with four exceptions, the b-chromatic number of cubic graphs is 4. The exceptions are the Petersen graph, ▫$K_{3,3}$▫, the prism over ▫$K_3$▫, andone more sporadic example on 10 vertices.Source: Preprint series. - ISSN 1318-4865 (Vol. 47, št. 1067, 2009, str. 1-12)Type of material - e-articlePublish date - 2009Language - englishCOBISS.SI-ID - 15047001
Author
Klavžar, Sandi |
Jakovac, Marko
Topics
teorija grafov |
kromatično število |
b-kromatično število |
kubični graf |
Petersenov graf |
graph theory |
chromatic number |
b-chromatic number |
cubic graph |
Petersen graph
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Database name | Field | Year |
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Klavžar, Sandi | 05949 |
Jakovac, Marko | 29919 |
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