Equivelar and d-Covered Triangulations of Surfaces. II. Cyclic Triangulations and Tessellations - Mathematics > CombinatoricsReportar como inadecuado




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Abstract: With the $0,1,2$-family of cyclic triangulations we introduce a rich classof vertex-transitive triangulations of surfaces. In particular, there areinfinite series of cyclic $q$-equivelar triangulations of orientable andnon-orientable surfaces for every $q=3k$, $k\geq 2$, and every $q=3k+1$, $k\geq3$. Series of cyclic tessellations of surfaces are derived from thesetriangulated series.



Autor: Frank H. Lutz

Fuente: https://arxiv.org/







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