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THE MAXIMUM ORIENTABLE GENUS OF A GRAPH
It is known(5) that an investigation of the up-embeddability of the 3-regular graphs shows a useful approach to that of the general graph. But as far, very few characterizations of the up-embeddability are known on the 3-regular graphs. LetG be a 2-edge connected 3-regular graph. We prove thatG is up-embeddable if and only ifG can be obtained from the graphs ϑ, $$\widetilde\theta $$ orK 4 by a series ofM- orN-extensions. Meanwhile, we also present a new structural characterization of such graphG provided thatG is up-embeddable.
Acta Mathematicae Applicatae Sinica – Springer Journals
Published: Jul 4, 2007
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