Anisotropic Spaces. 11. (Equivalent Norms for Abstract Spaces, Function Spaces with Weights of SOBOLEV-BESOV type) By HANS-JURGEN SCHMEISSER (Jena) (Eingegangen am 30.5. 1975) This paper is the continuation of [7].
Anisotropic Spaces I. (Interpolation of Abstract Spaces and Function Spaces)
✍ Scribed by Hans-Jürgen Schmeisser; Hans Triebel
- Publisher
- John Wiley and Sons
- Year
- 1976
- Tongue
- English
- Weight
- 680 KB
- Volume
- 73
- Category
- Article
- ISSN
- 0025-584X
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📜 SIMILAR VOLUMES
## Abstract Let __X__ = (__X__, __d__, __μ__)be a doubling metric measure space. For 0 < __α__ < 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~^α^__ (__X__) is the set of th
In L 2 ((0, 1) 2 ) infinitely many different biorthogonal wavelet bases may be introduced by taking tensor products of one-dimensional biorthogonal wavelet bases on the interval (0, 1). Most well-known are the standard tensor product bases and the hyperbolic bases. In further biorthogonal wavelet b