Hyperelliptic maps and surfaces
David Singerman (1997)
Mathematica Slovaca
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Displaying similar documents to “Geometric Realizations for Dyck's Regular Map on a Surface of Genus 3.”
Hyperelliptic maps and surfaces
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On the Zone of a Surface in a Hyperplane Arrangement.
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Discrete & computational geometry
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Ewa Kozłowska-Walania (2007)
Colloquium Mathematicae
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We study the upper bounds for the total number of ovals of two symmetries of a Riemann surface of genus g, whose product has order n. We show that the natural bound coming from Bujalance, Costa, Singerman and Natanzon's original results is attained for arbitrary even n, and in case of n odd, there is a sharper bound, which is attained. We also prove that two (M-q)- and (M-q')-symmetries of a Riemann surface X of genus g commute for g ≥ q+q'+1 (by (M-q)-symmetry we understand a symmetry...
Representing Seashells Surface
G. Lucca (2003)
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Heegaard splittings of (surface) x I are standars.
Martin Scharlemann, Abigail Thompson (1993)
Mathematische Annalen
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Balkan Journal of Geometry and its Applications (BJGA)
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A Geometric Realization Without Self-Intersections Does Exist for Dyck's Regular Map.
J. Bokowski (1989)
Discrete & computational geometry
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