Approximate amenability for Banach sequence algebras
By H. Garth Dales, R. J. Loy, Yong Zhang. 2006
54 citations recorded by the source corpus.
Subfields: Algebra and Number Theory, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/95c1fdf72564d2052cc4816b1cc0300ef84f7a5f
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Algebra and Number Theory
- Yong Zhang
- F. Ghahramani
- H. Garth Dales
- Dona Strauss
- Anthony To-Ming Lau
- Y. Choi
- Ebrahim Samei
- Ross Stokke
In Mathematical Physics
- Yong Zhang
- F. Ghahramani
- H. Garth Dales
- Anthony To-Ming Lau
- Dona Strauss
- Y. Choi
- N. Spronk
- Ebrahim Samei
Citations in the corpus
- Banach Algebras on Semigroups and on Their Compactifications (2010, background): “It is shown in [26] that the Banach function algebras ` p (for p ≥ 1), which are weakly amenable, are not approximately amenable.”
- Approximate and pseudo-amenability of various classes of Banach algebras (2008, background): “In this article we continue the investigation of various notions of approximate amenability, initiated in [11] and continued in papers by various authors: see, for instance, [5,14,21,25].”
- Pseudo-amenable and pseudo-contractible Banach algebras (2007, background): “For example, it is not hard to see that the Banach sequence algebras p, 1 p < ∞, under pointwise multiplication are pseudo-contractible and hence are pseudo-amenable, but recently it has been established in [6] that these algebras are not approximately amenable.”
- Generalized notions of amenability, II (2004, background): “In fact it is never approximately amenable [6].”