Quasi *-Algebras and Multiplication of Distributions
β Scribed by Agnese Russo; Camillo Trapani
- Publisher
- Elsevier Science
- Year
- 1997
- Tongue
- English
- Weight
- 270 KB
- Volume
- 215
- Category
- Article
- ISSN
- 0022-247X
No coin nor oath required. For personal study only.
β¦ Synopsis
are considered as quasi *-algebras and the problem of multiplying distributions is studied in terms of multiplication operators defined on a rigged Hilbert space.
π SIMILAR VOLUMES
## Abstract In this paper we shall introduce the variety __WQS__ of weakβquasiβStone algebras as a generalization of the variety __QS__ of quasiβStone algebras introduced in [9]. We shall apply the Priestley duality developed in [4] for the variety __N__ of Β¬βlattices to give a duality for __WQS__.
## dedicated to professor idun reiten for her 60th birthday We study Auslander's representation dimension of Artin algebras, which is by definition the minimal projective dimension of coherent functors on modules which are both generators and cogenerators. We show the following statements: (1) if
The fundamental theorem on representation-finite quivers in 6 indicates a close connection between the representation type of a quiver and the definiteness of a certain quadratic form. Later a similar connection was discovered in other classification problems of representation theory. It turns out t
We investigate amenable and weakly amenable Banach algebras with compact multiplication. Any amenable Banach algebra with compact multiplication is biprojective. As a consequence, every semisimple such algebra which has the approximation property is a topological direct sum of full matrix algebras.