This introduction to the theory of complex manifolds covers the most important branches and methods in complex analysis of several variables while completely avoiding abstract concepts involving sheaves, coherence, and higher-dimensional cohomology. Only elementary methods such as power series, holomorphic vector bundles, and one-dimensional cocycles are used. Each chapter contains a variety of examples and exercises.

From Holomorphic Functions to Complex Manifolds (Graduate Texts in Mathematics, 213)

Science & Math

Fritzsche, Klaus

Grauert, Hans

Mathematics

Springer

From the reviews: "Theory of Stein Spaces provides a rich variety of methods, results, and motivations - a book with masterful mathematical care and judgement. It is a pleasure to have this fundamental material now readily accessible to any serious mathematician." --J. Eells in Bulletin of the London Mathematical Society (1980)

Theory of Stein Spaces (Classics in Mathematics)

Mathematics. A two volume softcover set in very good condition. Light wear with a bit of soiling; label on back of #2. Tight binding. Clean, unmarked pages. NOT ex-library. German text. Shipped Weight: Under 1 kilogram. Category: German Text; Inventory No: 013993.

Differential- und Integralrechnung I: Funktionen einer reellen Veränderlichen (Heidelberger Taschenbücher) (German Edition)

Reference

Lieb, Ingo

Foreign Language Study & Reference

Theory of Stein spaces (Grundlehren der mathematischen Wissenschaften)

Differential und Integralrechnung I Funktionen einer reellen Veranderlichen Heidelberger Taschenbucher German Edition

Differential- Und Integralrechnung I: Funktionen Einer Reellen Veränderlichen (Heidelberger Taschenbücher) (German Edition)

Hans Grauert was one of the world's leading mathematicians in the field of Several Complex Variables; he not only shaped the development of this area decisively but was also responsible for some of its most important results. This representative selection of mathematical papers exhibits Grauert's influential research and reflects two decades of excellence. In this edition, each paper has been augmented by a detailed commentary, thus offering a comprehensive survey of the development of this fascinating subject from its beginnings in Münster and Göttingen. Hans Grauert may be regarded as a direct successor of Gauss, holding a chair at Göttingen that before him was held by Siegel, Weyl, Hilbert, Riemann and Gauss.

Selected Papers II (Springer Collected Works in Mathematics)

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