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differential geometry on complex kentaro yano [pdf]

Differential Geometry on Complex and Almost Complex Spaces by Kentaro Yano

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About this book :-
Differential Geometry on Complex and Almost Complex Spaces written by Kentaro Yano.
This present books prove that the complex and almost complex spaces are vast and very fruitful fields for differential geometry. This books introduce the reader into their very interesting branch of differential geometry and encourage them to exploit this new domain. To reduce the pre-requisites from differential geometry to the minimum and to fix our notation.

Book Detail :-
Title: Differential Geometry on Complex and Almost Complex Spaces
Author(s): Kentaro Yano
Publisher: The Macmillan company
Year: 1965
Pages: 335
Type: PDF
Language: Englsih
Country: Japan
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About Author :- Kentaro Yano 1912-1993 was a Japanese mathematian, professor at Department of Mathematics, Tokyo Institute of Technology, Tokyo, Japan. His area of interest was differential geometry. His great work is introduced the Bochner-Yano theorem.

All Famous Books of this Author :-
Here is list all books, text books, editions, versions or solution manuals avaliable of this author, We recomended you to download all.
• Download PDF Differential Geometry on Complex and Almost Complex Spaces by Kentaro Yano NEW
• Download PDF Integral Formulas in Riemannian Geometry by Kentaro Yano NEW
• Download PDF Tangent and Cotangent Bundles: Differential Geometry by Kentaro Yano NEW
Structures on Manifolds (Series in Pure Mathematics) by Kentaro Yano
Selected Papers by Kentaro Yano

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Book Contents :-
Differential Geometry on Complex and Almost Complex Spaces written by Kentaro Yano cover the following topics. '
1. Review of Fundamental Concepts and Formulae in Riemannian Geoemry
2. Theorem of Green and its Applications
3. Complex Manifolds
4. Kahler Spaces
5. Almost Complex Spaces
6. Linear Connections in almost Complex Spaces
7. Almost Kahler Spaces
8. Almost Tachibana Spaces
9. Almost Hermite Spaces
10. Locally Product Spaces
11. Almost Product Spaces
12. H Projective Transformations

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