Compact Riemann Surfaces

R. Narasimhan

ISBN 10: 3764327421 / ISBN 13: 9783764327422

Verlag: Birkhäuser Basel, Birkhäuser Basel Sep 1992, 1992

Beschreibung

This item is printed on demand - Print on Demand Titel. Neuware -These notes form the contents of a Nachdiplomvorlesung given at the Forschungs institut fur Mathematik of the Eidgenossische Technische Hochschule, Zurich from November, 1984 to February, 1985. Prof. K. Chandrasekharan and Prof. Jurgen Moser have encouraged me to write them up for inclusion in the series, published by Birkhiiuser, of notes of these courses at the ETH. Dr. Albert Stadler produced detailed notes of the first part of this course, and very intelligible class-room notes of the rest. Without this work of Dr. Stadler, these notes would not have been written. While I have changed some things (such as the proof of the Serre duality theorem, here done entirely in the spirit of Serre's original paper), the present notes follow Dr. Stadler's fairly closely. My original aim in giving the course was twofold. I wanted to present the basic theorems about the Jacobian from Riemann's own point of view. Given the Riemann-Roch theorem, if Riemann's methods are expressed in modern language, they differ very little (if at all) from the work of modern authors.Springer Basel AG in Springer Science + Business Media, Heidelberger Platz 3, 14197 Berlin 132 pp. Englisch.

Bestandsnummer des Verkäufers 9783764327422

Bibliografische Details

• Titel: Compact Riemann Surfaces
• Verlag: Birkhäuser Basel, Birkhäuser Basel Sep 1992
• Erscheinungsjahr: 1992
• Sprache: Englisch
• ISBN-10: 3764327421
• ISBN-13: 9783764327422
• Einband: Taschenbuch
• Zustand: Neu
• Abmessungen: 254B x 178 H x 8 T Millimeter Breite: 254 mm, Höhe: 178 mm, Tiefe: 8 mm
• Gewicht: 264 Gramm

Über diesen Titel

Inhaltsangabe

These notes form the contents of a Nachdiplomvorlesung given at the Forschungs­ institut fur Mathematik of the Eidgenossische Technische Hochschule, Zurich from November, 1984 to February, 1985. Prof. K. Chandrasekharan and Prof. Jurgen Moser have encouraged me to write them up for inclusion in the series, published by Birkhiiuser, of notes of these courses at the ETH. Dr. Albert Stadler produced detailed notes of the first part of this course, and very intelligible class-room notes of the rest. Without this work of Dr. Stadler, these notes would not have been written. While I have changed some things (such as the proof of the Serre duality theorem, here done entirely in the spirit of Serre's original paper), the present notes follow Dr. Stadler's fairly closely. My original aim in giving the course was twofold. I wanted to present the basic theorems about the Jacobian from Riemann's own point of view. Given the Riemann-Roch theorem, if Riemann's methods are expressed in modern language, they differ very little (if at all) from the work of modern authors.