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- W2887743389 abstract "A Hurwitz surface, named after Adolf Hurwitz, is a compact Riemann surface with precisely 84(g − 1) automorphisms, where g is the genus of the surface. The Hurwitz surface of least genus is the Klein quartic of genus 3. A polyhedral realization without self-intersections of Klein’s quartic of genus 3 was found by E. Schulte and J. M. Wills in 1985. For the next possible genus of a Hurwitz surface, i.e., for the genus 7 case with 72 vertices, we provide a polyhedral realization without self-intersections. We also show a topological representation for which we have a corresponding model." @default.
- W2887743389 created "2018-08-22" @default.
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- W2887743389 date "2017-11-10" @default.
- W2887743389 modified "2023-10-16" @default.
- W2887743389 title "Hurwitz's regular map 37 of genus 7: A polyhedral realization" @default.
- W2887743389 doi "https://doi.org/10.26493/2590-9770.1186.258" @default.
- W2887743389 hasPublicationYear "2017" @default.
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