From the reviews of the third edition:.
The book has proven to be an excellent introduction to the theory of complex manifolds considered from both the points of view of complex analysis and differential geometry. It is good to see it back 28 years later. For someone learning the material for the first time or for a professor planning a series of lectures , having such a goal in mind often serves as motivation and gives coherence to the material. Gouvea, MathDL, March, Country of Publication: US Dimensions cm : Help Centre. My Wishlist Sign In Join. Wells , Oscar Garcia-Prada.
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Differential Analysis on Complex Manifolds (Graduate Texts in Mathematics) (Vol 65)
Description Table of Contents Product Details Click on the cover image above to read some pages of this book! Gouvea, MathDL, March, "The purpose of the text is to present the basics of analysis and geometry on compact complex manifolds and is already one of the standard sources for this material.
Manifolds and Vector Bundles p. All Rights Reserved.
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In Stock. CiteScore 0. Complex Manifolds is a fully peer-reviewed open access electronic journal that publishes cutting-edge research on complex manifolds and related results from differential geometry, algebraic geometry and complex analysis. We strive to present a forum where all aspects of these problems can be discussed. Aims and Scope Complex Manifolds is devoted to the publication of results on these and related topics:.
- Complex Manifolds.
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Why subscribe and read Complex Manifolds publishes research on complex geometry from the differential, algebraic and analytical point of view. It features articles making connections among relevant topics in this field. Why submit Complex Manifolds aims to present high-impact, relevant research on topics in complex geometry. It is the first journal dedicated to this subject. Accepted papers are published quickly, including timely anonymous peer review. The journal provides secure archiving by De Gruyter and the independent archiving service Portico.
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Differential Analysis On Complex Manifolds
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