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Symmetries of Compact Riemann Surfaces [[electronic resource] /] / by Emilio Bujalance, Francisco Javier Cirre, José Manuel Gamboa, Grzegorz Gromadzki



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Autore: Bujalance Emilio Visualizza persona
Titolo: Symmetries of Compact Riemann Surfaces [[electronic resource] /] / by Emilio Bujalance, Francisco Javier Cirre, José Manuel Gamboa, Grzegorz Gromadzki Visualizza cluster
Pubblicazione: Berlin, Heidelberg : , : Springer Berlin Heidelberg : , : Imprint : Springer, , 2010
Edizione: 1st ed. 2010.
Descrizione fisica: 1 online resource (XX, 164 p.)
Disciplina: 515.9
Soggetto topico: Functions of complex variables
Algebraic geometry
Group theory
Topology
Functions of a Complex Variable
Algebraic Geometry
Group Theory and Generalizations
Persona (resp. second.): CirreFrancisco Javier
GamboaJosé Manuel (Gamboa Mutuberría)
GromadzkiGrzegorz
Note generali: Bibliographic Level Mode of Issuance: Monograph
Nota di bibliografia: Includes bibliographical references (p. 151-155) and index.
Nota di contenuto: Preliminaries -- On the Number of Conjugacy Classes of Symmetries of Riemann Surfaces -- Counting Ovals of Symmetries of Riemann Surfaces -- Symmetry Types of Some Families of Riemann Surfaces -- Symmetry Types of Riemann Surfaces with a Large Group of Automorphisms.
Sommario/riassunto: This monograph deals with symmetries of compact Riemann surfaces. A symmetry of a compact Riemann surface S is an antianalytic involution of S. It is well known that Riemann surfaces exhibiting symmetry correspond to algebraic curves which can be defined over the field of real numbers. In this monograph we consider three topics related to the topology of symmetries, namely the number of conjugacy classes of symmetries, the numbers of ovals of symmetries and the symmetry types of Riemann surfaces.
Titolo autorizzato: Symmetries of compact riemann surfaces  Visualizza cluster
ISBN: 1-280-39185-5
9786613569776
3-642-14828-X
Formato: Materiale a stampa
Livello bibliografico Monografia
Lingua di pubblicazione: Inglese
Record Nr.: 996466522903316
Lo trovi qui: Univ. di Salerno
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Serie: Lecture Notes in Mathematics, . 0075-8434 ; ; 2007