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

Título inglés	A family of M-surfaces whose automorphism groups act transitively on the mirrors.
Título español	Familia de M-superficies cuyos grupos de automorfismos actúan transitivamente en los espejos.
Autor/es	Melekoglu, Adnan
Organización	Adnan Menderes Üniv. Fen-Edebiyat Fak. Mat. Bölümü, Aydm, Turquía
Revista	1139-1138
Publicación	2000, 13 (1): 163-181, 13 Ref.
Tipo de documento	articulo
Idioma	Inglés
Resumen inglés	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 with the M-property and their automorphism groups.
Clasificación UNESCO	120411
Palabras clave español	Funciones de variable compleja ; Superficies Riemann ; Hipersuperficies compactas ; Automorfismos ; Grupos de simetría
Código MathReviews	MR1794908
Código Z-Math	Zbl 1053.30521
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