Weak amenability of certain classes of Banach algebras without bounded approximate identities

By F. Ghahramani, Anthony To-Ming Lau. Mathematical Proceedings of the Cambridge Philosophical Society, 2002

59 citations recorded by the source corpus.

Subfields: Algebra and Number Theory, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/bcdb4a18fe6394dbab1c91b61b8125fa249c7710

How researchers see this paper

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In Algebra and Number Theory

1. Ebrahim Samei
2. Ross Stokke
3. N. Spronk
4. Yong Zhang
5. F. Ghahramani

In Mathematical Physics

1. N. Spronk
2. Ebrahim Samei
3. Ross Stokke
4. Yong Zhang
5. F. Ghahramani

Citations in the corpus

• Pseudo-amenable and pseudo-contractible Banach algebras (2007, background): “In light of Corollary 3·7, we see that a Segal algebra on an abelian group is always weakly amenable, as has been shown in [7].”
• Biflatness and Pseudo-Amenability of Segal Algebras (2008, methodology): “One is the Lebesgue-Fourier algebra, S(1)A(G), whose study was initiated in [11] and which was shown to be an operator Segal algebra in [10].”