d h . I & k und Brundloqcn d . Math Bd. 21, s. 303-305 (1975) WEAK COMPLETENESS AND ABELIAN SEMIGROUPS by T. C. WESSELKAMPER Blacksburg, Virginia (U.S.A.) Let k be a natural number ( k 2 3 ) and let E ( k ) = (0, 1, . . . , k -1). Let moreover c' = {ha I ha: E ( k ) + {a}}, the set of constant func
Concerning Completeness and Abelian Semigroups
โ Scribed by J. C. Muzio
- Publisher
- John Wiley and Sons
- Year
- 1976
- Tongue
- English
- Weight
- 120 KB
- Volume
- 22
- Category
- Article
- ISSN
- 0044-3050
No coin nor oath required. For personal study only.
๐ SIMILAR VOLUMES
If A is a fixed abelian group with endomorphism ring E, then for any group G, ลฝ . ลฝ . let G\* s Hom G, A and for any E-module M, let M\* s Hom M, A . The E evaluation map : G ยช G\*\* is defined in the usual way and G is A-reflexive if G is an isomorphism. This is strongly related to the question of
Let (X, โข ) be a Banach space. We study asymptotically bounded quasi constricted representations of an abelian semigroup IP in L(X), i. e. representations (Tt) tโIP which satisfy the following conditions: i) lim tโโ Ttx < โ for all x โ X. ii) X 0 := {x โ X : lim tโโ Ttx = 0} is closed and has finite