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Differential Analysis On Complex Manifolds

✍ Scribed by Raymond O. Wells, Oscar Garcia-Prada


Publisher
Springer
Year
2010
Tongue
English
Leaves
319
Series
Graduate Texts in Mathematics 65
Edition
3rd
Category
Library

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✦ Synopsis


A brand new appendix by Oscar Garcia-Prada graces this third edition of a classic work. In developing the tools necessary for the study of complex manifolds, this comprehensive, well-organized treatment presents in its opening chapters a detailed survey of recent progress in four areas: geometry (manifolds with vector bundles), algebraic topology, differential geometry, and partial differential equations. Wells’s superb analysis also gives details of the Hodge-Riemann bilinear relations on Kahler manifolds, Griffiths's period mapping, quadratic transformations, and Kodaira's vanishing and embedding theorems. Oscar Garcia-Prada’s appendix gives an overview of the developments in the field during the decades since the book appeared.


πŸ“œ SIMILAR VOLUMES


Differential Analysis on Complex Manifol
✍ R. O. Wells Jr. (auth.) πŸ“‚ Library πŸ“… 1980 πŸ› Springer New York 🌐 English

A brand new appendix by Oscar Garcia-Prada graces this third edition of a classic work. In developing the tools necessary for the study of complex manifolds, this comprehensive, well-organized treatment presents in its opening chapters a detailed survey of recent progress in four areas: geometry (ma

Differential Analysis on Complex Manifol
✍ Raymond O. Wells, Oscar Garcia-Prada πŸ“‚ Library πŸ“… 2007 πŸ› Springer 🌐 English

A brand new appendix by Oscar Garcia-Prada graces this third edition of a classic work. In developing the tools necessary for the study of complex manifolds, this comprehensive, well-organized treatment presents in its opening chapters a detailed survey of recent progress in four areas: geometry (ma

Differential Analysis on Complex Manifol
✍ Raymond O. Wells Jr. (auth.) πŸ“‚ Library πŸ“… 2008 πŸ› Springer-Verlag New York 🌐 English

<p><P>In developing the tools necessary for the study of complex manifolds, this comprehensive, well-organized treatment presents in its opening chapters a detailed survey of recent progress in four areas: geometry (manifolds with vector bundles), algebraic topology, differential geometry, and parti