On two classes of subalgebras of $L^1 \left( G \right)$

DOI10.3792/PJA/1195519672zbMath0253.43005OpenAlexW2020611558MaRDI QIDQ5667014

Leonard Y. H. Yap

Publication date: 1972

Published in: Proceedings of the Japan Academy, Series A, Mathematical Sciences (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.3792/pja/1195519672

Mathematics Subject Classification ID

Convolution, factorization for one variable harmonic analysis (42A85) (L^p)-spaces and other function spaces on groups, semigroups, etc. (43A15) (L^1)-algebras on groups, semigroups, etc. (43A20)

Related Items (1)

Some aspects of \(L_{w_1}^r (G) \cap L(p,q,w_{2} d \mu )(G)\)

Cites Work

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• On L(p,q) spaces
• Some remarks on convolution operators and \(L(p,q)\) spaces
• On functions with Fourier transforms in \(L_ p\)
• Closed Ideals in the Group Algebra L 1 (G)∩L 2 (G)
• The Algebra of Functions with Fourier Transforms in L p
• On some properties of $A^P \left( G \right)$-algebras
• On the category of $L^1 \left( G \right) \cap L^p \left( G \right)$ in $A^q \left( G \right)$
• On the Impossibility of Representing Certain Functions by Convolutions.
• Ideals in subalgebras of the group algebras
• Remark on the $A^p \left( G \right)$-algebras
• Every Segal algebra satisfies Ditkin's condition

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