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Metric differentiability of Lipschitz maps defined on Wiener spaces

✍ Scribed by Luigi Ambrosio; Estibalitz Durand-Cartagena

Book ID
107627028
Publisher
Springer Milan
Year
2009
Tongue
Italian
Weight
144 KB
Volume
58
Category
Article
ISSN
0009-725X

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## Abstract Let __X__ = (__X__, __d__, __ΞΌ__)be a doubling metric measure space. For 0 < __Ξ±__ < 1, 1 ≀__p__, __q__ < ∞, we define semi‐norms equation image When __q__ = ∞ the usual change from integral to supremum is made in the definition. The Besov space __B~p, q~^Ξ±^__ (__X__) is the set of th