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Riemann and Klein surfaces, automorphisms, symmetries and moduli spaces / [edited by] Milagros Izquierdo...[et al.].

By: Contributor(s): Material type: TextTextSeries: Contemporary mathematics ; 629Publication details: Providence : American Mathematical Society, c2014.Description: ix, 348 p. : illustrations ; 26 cmISBN:
  • 9781470410933 (pbk. : alk. paper)
Subject(s): DDC classification:
  • 510 23 Am512c
Contents:
On Jacobians of curves with superelliptic components-- Superelliptic surfaces as p-gonal surfaces-- Exceptional automorphisms of (generalized) super elliptic surfaces-- Symmetric group actions on Jacobian varieties-- Normal coverings of hyperelliptic real Riemann surfaces-- Large group actions on surfaces-- Maximal bordered surface groups versus maximal handlebody groups-- Maximal and non-maximal NEC and Fuchsian groups uniformizing Klein and Riemann surfaces-- On the minimum genus problem on bordered Klein surfaces for automorphisms of even order-- Computing adapted bases for conformal automorphism groups of Riemann surfaces-- Fields of definition of uniform dessins on quasiplatonic surfaces-- Surfaces as complete intersections-- Conjugacy classes of symmetries of compact Kleinian 3-manifolds-- Connectivity and dimension of the p-locus in moduli space-- Free degree of periodic self-homeomorphisms of compact bordered orientable surfaces-- p-adic origamis-- Regular dessins with a given automorphism group-- Growth in Hecke groups-- Some results on abelian groups of automorphisms of compact Riemann surfaces-- Abelian varieties and group actions-- The remarkable Accola-Maclachlan surfaces-- Patterns in semigroups associated with combinatorial configurations-- Computing equations, automorphisms and symmetries of Riemann surfaces.
Summary: This volume contains the proceedings of the conference on Riemann and Klein Surfaces, Symmetries and Moduli Spaces, in honor of Emilio Bujalance, held from June 24-28, 2013, at Linkoping University. The conference and this volume are devoted to the mathematics that Emilio Bujalance has worked with in the following areas, all with a computational flavor: Riemann and Klein surfaces, automorphisms of real and complex surfaces, group actions on surfaces and topological properties of moduli spaces of complex curves and Abelian varieties.
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Includes bibliographical references.

On Jacobians of curves with superelliptic components--
Superelliptic surfaces as p-gonal surfaces--
Exceptional automorphisms of (generalized) super elliptic surfaces--
Symmetric group actions on Jacobian varieties--
Normal coverings of hyperelliptic real Riemann surfaces--
Large group actions on surfaces--
Maximal bordered surface groups versus maximal handlebody groups--
Maximal and non-maximal NEC and Fuchsian groups uniformizing Klein and Riemann surfaces--
On the minimum genus problem on bordered Klein surfaces for automorphisms of even order--
Computing adapted bases for conformal automorphism groups of Riemann surfaces--
Fields of definition of uniform dessins on quasiplatonic surfaces--
Surfaces as complete intersections--
Conjugacy classes of symmetries of compact Kleinian 3-manifolds--
Connectivity and dimension of the p-locus in moduli space--
Free degree of periodic self-homeomorphisms of compact bordered orientable surfaces--
p-adic origamis--
Regular dessins with a given automorphism group--
Growth in Hecke groups--
Some results on abelian groups of automorphisms of compact Riemann surfaces--
Abelian varieties and group actions--
The remarkable Accola-Maclachlan surfaces--
Patterns in semigroups associated with combinatorial configurations--
Computing equations, automorphisms and symmetries of Riemann surfaces.


This volume contains the proceedings of the conference on Riemann and Klein Surfaces, Symmetries and Moduli Spaces, in honor of Emilio Bujalance, held from June 24-28, 2013, at Linkoping University. The conference and this volume are devoted to the mathematics that Emilio Bujalance has worked with in the following areas, all with a computational flavor: Riemann and Klein surfaces, automorphisms of real and complex surfaces, group actions on surfaces and topological properties of moduli spaces of complex curves and Abelian varieties.

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