Daws, M (2011) A bicommutant theorem for dual Banach algebras. Mathematical Proceedings of the Royal Irish Academy, 111A (1). pp. 21-28. ISSN 1393-7197
Abstract
A dual Banach algebra is a Banach algebra which is a dual space, with the multiplication being separately weak∗-continuous. We show that given a unital dual Banach algebra $\mc A$, we can find a reflexive Banach space E, and an isometric, weak∗-weak∗-continuous homomorphism $\pi:\mc A\to\mc B(E)$ such that $\pi(\mc A)$ equals its own bicommutant.
Metadata
Item Type: | Article |
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Authors/Creators: |
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Dates: |
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Institution: | The University of Leeds |
Academic Units: | The University of Leeds > Faculty of Environment (Leeds) > School of Geography (Leeds) > Centre for Spatial Analysis & Policy (Leeds) |
Depositing User: | Symplectic Publications |
Date Deposited: | 26 May 2017 12:04 |
Last Modified: | 28 Feb 2024 14:42 |
Published Version: | http://www.jstor.org/stable/23208667 |
Status: | Published |
Publisher: | Royal Irish Academy |
Identification Number: | 10.3318/pria.2011.111.1.3 |
Related URLs: | |
Open Archives Initiative ID (OAI ID): | oai:eprints.whiterose.ac.uk:116937 |
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