Sous-Ensembles Analytiques d'Une Variete Banachique Complexe
| AUTHOR | Ramis, Jean-P; Ramis, Jean-Pierre |
| PUBLISHER | Springer (01/01/1970) |
| PRODUCT TYPE | Hardcover (Hardcover) |
Description
This book gives an exposition of A. Douady's works in the theory of Banach analytic varieties.
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Product Format
Product Details
ISBN-13:
9783540050872
ISBN-10:
3540050876
Binding:
Hardback or Cased Book (Sewn)
Content Language:
French
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Page Count:
120
Carton Quantity:
44
Product Dimensions:
6.14 x 0.38 x 9.21 inches
Weight:
0.82 pound(s)
Feature Codes:
Maps
Country of Origin:
US
Subject Information
BISAC Categories
Mathematics | General
Dewey Decimal:
510
Descriptions, Reviews, Etc.
jacket back
From the reviews (Zentrallblatt MATH):
"This book gives an exposition of A. Douady's works in the theory of Banach analytic varieties. It presents his treatments of germs of analytic mappings and functions, and studies on local properties of analytic subsets of a Banach variety. Among beautiful results it was shown that every compact metrizable space is homeomorphic to an analytic subsets of Banach space. A. Douady has developed function theory along classical lines: Quasi-finite implies finite for certain analytic maps: Noether normalization; Hilbert Nullstellenansatz. and provided extensions of analytic subsets and holomorphic or meromorphic functions a la Remmert-Stein-Chow."
"This book gives an exposition of A. Douady's works in the theory of Banach analytic varieties. It presents his treatments of germs of analytic mappings and functions, and studies on local properties of analytic subsets of a Banach variety. Among beautiful results it was shown that every compact metrizable space is homeomorphic to an analytic subsets of Banach space. A. Douady has developed function theory along classical lines: Quasi-finite implies finite for certain analytic maps: Noether normalization; Hilbert Nullstellenansatz. and provided extensions of analytic subsets and holomorphic or meromorphic functions a la Remmert-Stein-Chow."
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This book gives an exposition of A. Douady's works in the theory of Banach analytic varieties.
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