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Gateaux Differentiability of Convex Functions and Topology
Marián J. Fabian
€ 196.15
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Description for Gateaux Differentiability of Convex Functions and Topology
Hardcover. This volume puts together results touching weak Asplund spaces which are currently spread throughout the literature. All subclasses are discussed, including interferences and counterexamples, with a special emphasis on topological implications. Series: Wiley-Interscience and Canadian Mathematics Series of Monographs and Texts. Num Pages: 180 pages, black & white illustrations. BIC Classification: PBKF; PBPD. Category: (P) Professional & Vocational; (UP) Postgraduate, Research & Scholarly. Dimension: 243 x 166 x 18. Weight in Grams: 420.
This text puts together "folklore results" touching weak Asplund spaces. It presents a thorough examination of weak Asplund cases. Nonseparable Banach spaces, renorming, and differentiability are stressed throughout the text and all subclasses, including inferences and counterexamples are discussed. It also covers Stegall's classes, fragmentability, and "long sequences" of linear projections. Notes, remarks and questions end each chapter.
This text puts together "folklore results" touching weak Asplund spaces. It presents a thorough examination of weak Asplund cases. Nonseparable Banach spaces, renorming, and differentiability are stressed throughout the text and all subclasses, including inferences and counterexamples are discussed. It also covers Stegall's classes, fragmentability, and "long sequences" of linear projections. Notes, remarks and questions end each chapter.
Product Details
Format
Hardback
Publication date
1997
Publisher
John Wiley & Sons Inc United States
Number of pages
180
Condition
New
Series
Wiley-Interscience and Canadian Mathematics Series of Monographs and Texts
Number of Pages
180
Place of Publication
, United States
ISBN
9780471168225
SKU
V9780471168225
Shipping Time
Usually ships in 7 to 11 working days
Ref
99-50
About Marián J. Fabian
Marián J. Fabian is the author of Gateaux Differentiability of Convex Functions and Topology: Weak Asplund Spaces, published by Wiley.
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