Almost Fréchet differentiability of Lipschitz mappings between infinite-dimensional Banach spaces

Proceedings of the London Mathematical Society

Volumn 84, Issue 3, 2002, Pages 711-746

  Johnson, William B ^a   Lindenstrauss, Joram ^b   Preiss, David ^c   Schechtman, Gideon ^d  

^a TEXAS A AND M UNIVERSITY   (United States)

^b HEBREW UNIVERSITY OF JERUSALEM   (Israel)

^c UNIVERSITY COLLEGE LONDON   (United Kingdom)

^d WEIZMANN INSTITUTE OF SCIENCE   (Israel)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0036579255     PISSN: 00246115     EISSN: None     Source Type: Journal    
DOI: 10.1112/S0024611502013400     Document Type: Conference Paper

References (28)

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4. The dual of the James tree space is asymptotically uniformly convex
5. 0(ℕ) and Lipschitz isomorphisms
6. Szlenk indices and uniform homeomorphisms
7. Banach spaces which are nearly uniformly convex
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9. On weak*-basic sequences and their applications to the study of Banach spaces
10. c0
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15. Almost Fréchet differentiability of finitely many Lipschitz functions
16. A new proof of Fréchet differentiability of Lipschitz functions
17. Classical Banach spaces I: Sequence spaces
18. Classical Banach spaces II: Function spaces
19. Asymptotic infinite-dimensional theory of Banach spaces
20. Geometric theory of Banach spaces. II. Geometry of the unit ball
21. p spaces and bounded distortions
22. Trees and branches in Banach spaces
23. Convex functions, monotone operators and differentiability
24. Differentiability of Lipschitz functions on Banach spaces
25. Nearly uniformly smooth Banach spaces
26. Some more remarkable properties of the James-tree space