A Note on Classes of BANACH Spaces Related to Stable Measures
✍ Scribed by Peter Mathé
- Publisher
- John Wiley and Sons
- Year
- 1984
- Tongue
- English
- Weight
- 567 KB
- Volume
- 115
- Category
- Article
- ISSN
- 0025-584X
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📜 SIMILAR VOLUMES
## Introduction. The theory of discrete approximation serves as a framework of approximation and discretization methods for the numerical solution of functional equations. This theory allows a unified functional-analytic treatment of these methods. It was developed by several authors (see e.g. the
The paper deals with function spaces F>,?(R", a ) and P;X(Rn, a ) defined on the EucLIDean n-space R". These spaces will be defined on the basis of function spaces of BESOV-HARDY-SOBOLEV type F;,(Rn) and B:,JRn) -see-[25], and by appropriate pseudo-differential operators A(x, 0,). We get scales of s
In connection with continuum mechanics there are physically meaningful choices of infinite-dimensional Banach spaces such that the domain of constitutive maps is Ž nowhere dense in them, as V. J. Mizel and C.-C. Wang Arch. Rational Mech. . Anal. 23, 1996, 124᎐134 pointed out. Thus the usual differe