Ramification: Mathematics, Complex Number, Square Root, Degeneracy, Covering Space, Riemann–Hurwitz Formula, Complex Analysis, Riemann Surface, Branch Point, Euler Characteristic - Couverture souple

 
9786130343835: Ramification: Mathematics, Complex Number, Square Root, Degeneracy, Covering Space, Riemann–Hurwitz Formula, Complex Analysis, Riemann Surface, Branch Point, Euler Characteristic
Couverture souple
ISBN 10 : 6130343833 ISBN 13 : 9786130343835
Editeur : Betascript Publishing, 2010

Synopsis

Please note that the content of this book primarily consists of articles available from Wikipedia or other free sources online. In mathematics, ramification is a geometric term used for ''branching out'', in the way that the square root function, for complex numbers, can be seen to have two branches differing in sign. It is also used from the opposite perspective (branches coming together) as when a covering map degenerates at a point of a space, with some collapsing together of the fibers of the mapping. In complex analysis, the basic model can be taken as the z to zn mapping in the complex plane, near z = 0. This is the standard local picture in Riemann surface theory, of ramification of order n. It occurs for example in the Riemann–Hurwitz formula for the effect of mappings on the genus. See also branch point.

Les informations fournies dans la section « Synopsis » peuvent faire référence à une autre édition de ce titre.

Présentation de l'éditeur

Please note that the content of this book primarily consists of articles available from Wikipedia or other free sources online. In mathematics, ramification is a geometric term used for ''branching out'', in the way that the square root function, for complex numbers, can be seen to have two branches differing in sign. It is also used from the opposite perspective (branches coming together) as when a covering map degenerates at a point of a space, with some collapsing together of the fibers of the mapping. In complex analysis, the basic model can be taken as the z to zn mapping in the complex plane, near z = 0. This is the standard local picture in Riemann surface theory, of ramification of order n. It occurs for example in the Riemann–Hurwitz formula for the effect of mappings on the genus. See also branch point.

Les informations fournies dans la section « A propos du livre » peuvent faire référence à une autre édition de ce titre.

Éditeur
Betascript Publishing
Date d'édition
2010
Langue
anglais
ISBN 10 
6130343833
ISBN 13 
9786130343835
Reliure
Broché
Nombre de pages
124
Éditeur
Surhone Lambert M., Tennoe Mariam T., Henssonow Susan F.
Coordonnées du fabricant
non disponible
Personne responsable
non disponible

Autres éditions populaires du même titre

9786130343439: Ramification: Mathematics, Square Root, Complex Number, Covering Space, Degeneracy, Complex Analysis, Riemann Surface, Riemann–Hurwitz Formula, Genus, Branch Point, Euler Characteristic

Edition présentée

ISBN 10 :  6130343434 ISBN 13 :  9786130343439
Editeur : Betascript Publishing, 2010
Couverture souple