quartonews.it » Other » Gâteaux Differentiability of Convex Functions and Topology: Weak Asplund Spaces (Wiley-Interscience and Canadian Mathematics Series of Monographs and Texts)

Author: | Marián J. Fabian |

Subcategory: | Science & Mathematics |

Language: | English |

Publisher: | Wiley-Interscience; 1 edition (April 11, 1997) |

Pages: | 180 pages |

Category: | Other |

Rating: | 4.5 |

Other formats: | txt azw lrf lrf |

This text puts together folklore results touching weak Asplund spaces. Marián J. Fabian is the author of Gateaux Differentiability of Convex Functions and Topology: Weak Asplund Spaces, published by Wiley.

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 Stegalls classes, fragmentability, and long sequences of linear projections. Notes, remarks and questions end each chapter. Request permission to reuse content from this site.

This text puts together "folklore results" touching weak Asplund spaces. Hardcover, 180 pages. Published April 11th 1997 by Wiley-Interscience. Gâteaux Differentiability of Convex Functions and Topology: Weak Asplund Spaces.

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Canadian Mathematical Society Series of Monographs and Advanced Texts. Full text views reflects the number of PDF downloads, PDFs sent to Google Drive, Dropbox and Kindle and HTML full text views. John Wiley and Sons, New York, 1997. Fabian, . Habala, . Hájek, . Santalucia, V. Montesinos, Pelant, . and Zizler, . .Functional analysis and geometry. CMS Books in Mathematics 8, Springer-Verlag, New York, 2001. Klee, . Some new results on smoothness and rotundity in normed linear spaces. Ann. 139(1959), 51–63. Total number of HTML views: 0. Total number of PDF views: 0 .

Asplund Spaces (Wiley-Interscience And Canadian Mathematics Series Of Monographs And Texts) Free Download.

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Functions and Topology: Weak Asplund Spaces Marián J. Fabian. 4. This text puts together "folklore results" touching weak Asplund spaces.

GÃ¢teaux Differentiability of Convex Functions and Topology: Weak Asplund Spaces Marián J. It also covers Stegall's classes, fragmentability, and "long sequences" of linear projections.

Gateaux differentiability of convex functions and topology : weak Asplund spaces, Marián J. Using properties of convex functionals, it is shown that closed and bounded convex sets in a class of Banach spaces which includes separable conjugate spaces are the closed convex hulls of their strongly exposed points.

This volume puts together results touching weak Asplund spaces which are .

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. Nonseparable Banach spaces, renorming, and differentiability are stressed throughout. Proofs, many of them new and most of them "considerably better that their traditional counterparts", are presented when necessary. Related open questions conclude each chapter. Wiley-Interscience and Canadian Mathematics Series of Monographs and Texts. Black & White Illustrations.

Fabian M. Gâteaux Differentiability of Convex Function and Topology, Weak Asplund Spaces. Canadian Math Soc Ser of Monographs and Advanced Texts. New York-Toronto: A Wiley-Interscience Publication, 1997Google Scholar. 13. Fang X, Wang J. On linear extension of isometries between the unit spheres. Lindenstrauss J, Tzafriri L. Classical Banach Spaces II: Function Spaces. Ergebnisse 92. w York: Springer-Verlag, 1979Google Scholar. 22. Liu R. On extension of isometries between unit spheres of L ∞(Γ)-type space and a Banach space E. J Math Anal Appl, 2007, 333: 959–hSciNetGoogle Scholar.

J. Fabian, Gâteaux Differentiability of Convex Functions and Topology: Weak Asplund Spaces, Canadian Mathematical Society Series of Monographs and Advanced Texts, John Wiley & Sons, New York, 1997. O. F. K. Kalenda, Stegall compact spaces which are not fragmentable, Topology Appl. 96 (1999), no. 2, 121-132.

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.

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