In this paper (8, Z, p) will always denote a finite measure space and X a BA-NACH space. K ( p , 9) will denote the BANACH space of p-continuous X-valued measures G defined on L ? having relatively coinpact range, endowed with the semivariation norm (see Purpose of this note is to show that if X is
Gelfand-Phillips property in Köthe spaces of vector valued functions
✍ Scribed by Giovanni Emmanuele
- Book ID
- 112908511
- Publisher
- Springer Milan
- Year
- 1991
- Tongue
- Italian
- Weight
- 146 KB
- Volume
- 40
- Category
- Article
- ISSN
- 0009-725X
No coin nor oath required. For personal study only.
📜 SIMILAR VOLUMES
In this paper (8, Z, p) will always denote a finite measure space and X a BA-NACH space. K ( p , 9) will denote the BANACH space of p-continuous X-valued measures G defined on L ? having relatively coinpact range, endowed with the semivariation norm (see Purpose of this note is to show that if X is
## Abstract In this paper we give criteria for limitedness in __C__(__K__)‐spaces and discuss the Gelfand‐Phillips‐property. We show that the Gelfand‐Phillips‐property is not a three‐space‐property, that __l__~1~ ⊄ __X__ does not imply the Gelfand‐Phillips‐property of __X__ and that the Gelfand‐Phi