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Holomorphic Vector Bundles over Compact Complex Surfaces

 Taschenbuch
Besorgungstitel | Lieferzeit:3-5 Tage I
ISBN-13:
9783540610182
Einband:
Taschenbuch
Seiten:
178
Autor:
Vasile Brinzanescu
Gewicht:
300 g
Format:
235x158x11 mm
Serie:
Vol.1624, Lecture Notes in Mathematics
Sprache:
Englisch
Beschreibung:

Vector bundles over complex manifolds.- Facts on compact complex surfaces.- Line bundles over surfaces.- Existence of holomorphic vector bundles.- Classification of vector bundles.
The purpose of this book is to present the available (sometimes only partial) solutions to the two fundamental problems: the existence problem and the classification problem for holomorphic structures in a given topological vector bundle over a compact complex surface. Special features of the nonalgebraic surfaces case, like irreducible vector bundles and stability with respect to a Gauduchon metric, are considered. The reader requires a grounding in geometry at graduate student level. The book will be of interest to graduate students and researchers in complex, algebraic and differential geometry.

Vector bundles over complex manifolds.- Facts on compact complex surfaces.- Line bundles over surfaces.- Existence of holomorphic vector bundles.- Classification of vector bundles.
The purpose of this book is to present the available (sometimes only partial) solutions to the two fundamental problems: the existence problem and the classification problem for holomorphic structures in a given topological vector bundle over a compact complex surface. Special features of the nonalgebraic surfaces case, like irreducible vector bundles and stability with respect to a Gauduchon metric, are considered. The reader requires a grounding in geometry at graduate student level. The book will be of interest to graduate students and researchers in complex, algebraic and differential geometry.
Autor: Vasile Brinzanescu
ISBN-13:: 9783540610182
ISBN: 3540610189
Verlag: Springer, Berlin
Gewicht: 300g
Seiten: 178
Sprache: Englisch
Sonstiges: Taschenbuch, 235x158x11 mm, X, 178 p.