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Grannell, M. J. and Knor, M.
(2012).
DOI: https://doi.org/10.1002/jgt.20590
Abstract
We prove that for every prime number and odd
, as
, there are at least
face 2-colourable triangular embeddings of
, where
. For both orientable and nonorientable embeddings, this result implies that for infinitely many infinite families of
, there is a constant
for which there are at least
nonisomorphic face 2-colourable triangular embeddings of
.