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Type: Article
On the topology of infinite regular and chiral maps
Abstract:
We prove that infinite regular and chiral maps can only exist on surfaces with one end. Moreover, we prove that an infinite regular or chiral map on an orientable surface with positive genus, can only be realized on the Loch Ness monster, that is, the topological surface of infinite genus with one end
We prove that infinite regular and chiral maps can only exist on surfaces with one end. Moreover, we prove that an infinite regular or chiral map on an orientable surface with positive genus, can only be realized on the Loch Ness monster, that is, the topological surface of infinite genus with one end
Keywords: Infinite surface; Regular and chiral polytope
Journal: Discrete Mathematics
ISSN: 0012365X
Year: 2017
Volume: 340
Number: 6
Pages: 1180-1186



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