74 citations · 190 across the 12 of their papers we have counts for
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math.CO2010★ 4 cited
Equivelar and d-Covered Triangulations of Surfaces. II. Cyclic Triangulations and Tessellations
Frank H. Lutz
With the -family of cyclic triangulations we introduce a rich class of vertex-transitive triangulations of surfaces. In particular, there are infinite series of cyclic …
math.CO2010★ 3 cited
Equivelar and d-Covered Triangulations of Surfaces. I
Frank H. Lutz, Thom Sulanke, Anand K. Tiwari +1
We survey basic properties and bounds for -equivelar and -covered triangulations of closed surfaces. Included in the survey is a list of the known sources for -equivelar a…