A new proof of Fréchet differentiability of Lipschitz functions
✍ Scribed by J. Lindenstrauss; D. Preiss
- Publisher
- European Mathematical Society
- Year
- 2000
- Tongue
- English
- Weight
- 135 KB
- Volume
- 2
- Category
- Article
- ISSN
- 1435-9855
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📜 SIMILAR VOLUMES
Let f be a continuous convex function on a Banach space E. This paper shows that every proper convex function g on E with g F f is generically Frechet differentiable if and only if the image of the subdifferential map Ѩ f of f has the Radon᎐Nikodym property, and in this case it is equivalent to show
This paper deals with a new class of perfect FRECHET spaces which can be obtained by interpolation of echelon spaces: Zp,q[am,n]. We determine the reflexive, XONTXL, SCHWARTZ, totally reflexive, totally YONTEL and nuclear spaces Zp.q[am,n]. We also derive results on closed subspaces of the spaces (Z