Interior-compact subspaces and differentiation in model subspaces
β Scribed by A. D. Baranov
- Book ID
- 106434337
- Publisher
- Springer US
- Year
- 2006
- Tongue
- English
- Weight
- 412 KB
- Volume
- 139
- Category
- Article
- ISSN
- 1573-8795
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π SIMILAR VOLUMES
## Abstract Although classically every open subspace of a locally compact space is also locally compact, constructively this is not generally true. This paper provides a locally compact remetrization for an open set in a compact metric space and constructs a oneβpoint compactification. MSC: 54D45,
## Abstract Let 1 β€ __p__ β€ β. A subset __K__ of a Banach space __X__ is said to be relatively __p__ βcompact if there is an γ__x__~__n__~ γ β __l__^__s__^ ~__p__~ (__X__) such that for every __k__ β __K__ there is an γ__Ξ±__~__n__~ γ β __l__~__p__ β²~ such that __k__ = Ο^β^~__n=1__~ __Ξ±__~__n__~ _