On the Geometry of Hurwitz Surfaces
A Riemann surface of genus g has at most 84(g − 1) automorphisms. A Hurwitz surface is one for which this maximum is attained; the corresponding group of automorphisms is called a Hurwitz group. By uniformization, the surface admits a hyperbolic structure wherein the automorphisms act by isometry. S...
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| Format: | Others |
| Language: | English English |
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Florida State University
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| Online Access: | http://purl.flvc.org/fsu/fd/FSU_migr_etd-4544 |