On the Bers fiber spaces.

Zhang, Chaohui

Displaying similar documents to “On the Bers fiber spaces.”

Anticonformal automorphisms and Schottky coverings.

Hidalgo, Rubén A., Costa, Anotnio F. (2001)

Annales Academiae Scientiarum Fennicae. Mathematica

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Cyclic extensions of Schottky uniformizations.

Hidalgo, Rubén A. (2004)

Annales Academiae Scientiarum Fennicae. Mathematica

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Hyperelliptic maps and surfaces

David Singerman (1997)

Mathematica Slovaca

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A family of M-surfaces whose automorphism groups act transitively on the mirrors.

Adnan Melekoglu (2000)

Revista Matemática Complutense

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Let X be a compact Riemmann surface of genus g > 1. A symmetry T of X is an anticonformal involution. The fixed point set of T is a disjoint union of simple closed curves, each of which is called a mirror of T. If T fixes g +1 mirrors then it is called an M-symmetry and X is called an M-surface. If X admits an automorphism of order g + 1 which cyclically permutes the mirrors of T then we shall call X an M-surface with the M-property. In this paper we investigate those M-surfaces...

On the fixed-point set of an automorphism of a closed nonorientable surface

M. Izquierdo (1999)

Disertaciones Matemáticas del Seminario de Matemáticas Fundamentales

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Half-twists and equations in genus 2.

Aigon-Dupuy, Aline (2004)

Annales Academiae Scientiarum Fennicae. Mathematica

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Torsion in elliptic curves over $k (t)$

David A. Cox, Walter R. Parry (1980)

Compositio Mathematica

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Automorphism groups of rational elliptic surfaces with section and constant J-map

Tolga Karayayla (2014)

Open Mathematics

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In this paper, the automorphism groups of relatively minimal rational elliptic surfaces with section which have constant J-maps are classified. The ground field is ℂ. The automorphism group of such a surface β: B → ℙ1, denoted by Au t(B), consists of all biholomorphic maps on the complex manifold B. The group Au t(B) is isomorphic to the semi-direct product MW(B) ⋊ Aut σ (B) of the Mordell-Weil groupMW(B) (the group of sections of B), and the subgroup Aut σ (B) of the automorphisms preserving...

On ovals on Riemann surfaces.

Grzegorz Gromadzki (2000)

Revista Matemática Iberoamericana

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We prove that k (k ≥ 9) non-conjugate symmetries of a Riemann surface of genus g have at most 2g - 2 + 2(9 - k) ovals in total, where r is the smallest positive integer for which k ≤ 2. Furthermore we prove that for arbitrary k ≥ 9 this bound is sharp for infinitely many values of g.