Recent work by various authors has considered the implications of Banach algebra amenability for various algebras defined over locally compact groups, one of the basic tools being the fact that a continuous homomorphic image of an amenable algebra is again amenable. In the present paper we look at t
Ideal amenability of Banach algebras on locally compact groups
โ Scribed by M. Eshaghi Gordji; S. A. R. Hosseiniun
- Publisher
- Indian Academy of Sciences
- Year
- 2005
- Tongue
- English
- Weight
- 97 KB
- Volume
- 115
- Category
- Article
- ISSN
- 0253-4142
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๐ SIMILAR VOLUMES
Let G be a locally compact group. In this paper we study moduli of products of elements and of multipliers of Banach algebras which are related to locally compact groups and which admit lattice structure. As a consequence, we obtain a characterization of operators on L (G) which commute with convolu
We prove that if \(T\) is a strongly based continuous bounded representation of a locally compact abelian group \(G\) on a Banach Space \(X\), and if the spectrum of \(T\) is countable, then the Banach algebra generated by \(f(T)=\int_{G} f(g) T(g) d g\), \(f \in L^{1}(G)\), is semisimple. 1994 Acad