Complex Analysis and Algebraic Geometry

Autorentext
Hans Grauert studierte in Münster und Zürich, wo er 1958 promovierte. Seit dem 1. Oktober 1959 war er bis zu seiner Emeritierung ordentlicher Professor in Göttingen. Er hatte Gastprofessuren u.a. in Princeton und Paris. Er gilt als einer der bedeutendsten deutschen Mathematiker der Nachkriegszeit. Sein Spezialgebiet ist die Funktionentheorie mehrerer 'Veränderlicher'.

Klappentext

Monodromy and poles of ?X f2??.- Le groupe de monodromie des familles universelles d'hypersurfaces et d'intersections completes.- Complete families of stable vector bundles over ?2.- Appendix to the paper complete families of stable vector bundles over ? .- On the minimal model problem.- Modulr e holomorpher Abbildungen auf komplexen Mannigfaltigkeiten mit 1-konkavem Rand.- Stable rationality of some moduli spaces of vector bundles on P2.- Compact k er manifolds of nonnegative holomorphic bisectional curvature.- Concavity, convexity and complements in complex spaces.- Subvarieties in homogeneous manifolds.- Rational curves in mois?zon 3-folds.- On the structure of 4 folds with a hyperplane section which is a ?1 bundle over a ruled surface.- Complex surfaces with negative tangent bundle.- Nonequidimensional value distribution theory and subvariety extension.- On the adjunction theoretic structure of projective varieties.- Value distribution theory for moving targets.

Inhalt
Monodromy and poles of ?X |f|2??.- Le groupe de monodromie des familles universelles d'hypersurfaces et d'intersections completes.- Complete families of stable vector bundles over ?2.- Appendix to the paper complete families of stable vector bundles over ?.- On the minimal model problem.- Modulräume holomorpher Abbildungen auf komplexen Mannigfaltigkeiten mit 1-konkavem Rand.- Stable rationality of some moduli spaces of vector bundles on P2.- Compact kähler manifolds of nonnegative holomorphic bisectional curvature.- Concavity, convexity and complements in complex spaces.- Subvarieties in homogeneous manifolds.- Rational curves in mois?zon 3-folds.- On the structure of 4 folds with a hyperplane section which is a ?1 bundle over a ruled surface.- Complex surfaces with negative tangent bundle.- Nonequidimensional value distribution theory and subvariety extension.- On the adjunction theoretic structure of projective varieties.- Value distribution theory for moving targets.