A characterization of the \(L^{\infty}\)-representation algebra \(\mathfrak R(S)\) of a foundation semigroup and its application to BSE algebras
DOI10.3792/pjaa.92.59zbMath1376.46038OpenAlexW2343968090MaRDI QIDQ318821
Publication date: 5 October 2016
Published in: Proceedings of the Japan Academy. Series A (Search for Journal in Brave)
Full work available at URL: https://projecteuclid.org/euclid.pja/1461868541
BSE algebrafoundation semigroupmeasure algebra on a semigroupreflexive semigrouprepresentation algebra
General theory of commutative topological algebras (46J05) Analysis on topological semigroups (22A20) Banach algebras of continuous functions, function algebras (46J10) Measure algebras on groups, semigroups, etc. (43A10)
Related Items (3)
Cites Work
- The Bochner-Schoenberg-Eberlein property for \(L^{1}(\mathbb{R}^{+})\)
- The \(L^{\infty{}}\)-representation algebra of a foundation topological semigroup
- Representations of commutative semitopological semigroups
- Bochner-Schoenberg-Eberlein property for abstract Segal algebras
- Characterizations of Fourier-Stieltjes transforms
- THE MULTIPLIER ALGEBRA AND BSE PROPERTY OF THE DIRECT SUM OF BANACH ALGEBRAS
- Commutative Banach Algebras Which Satisfy a Bochner-Schoenberg-Eberlein-Type Theorem
- The Bochner-Schoenberg-Eberlein property for commutative Banach algebras, especially Fourier and Fourier-Stieltjes algebras
- A theorem on Fourier-Stieltjes integrals
- A remark on the preceding note by Bochner
- Duality of Topological Semigroups with Involution
- Duality Theorems for Some Commutative Semigroups
- Unnamed Item
- Unnamed Item
- Unnamed Item
This page was built for publication: A characterization of the \(L^{\infty}\)-representation algebra \(\mathfrak R(S)\) of a foundation semigroup and its application to BSE algebras
