Banach algebras and automatic continuity
By H. Garth Dales. 2000
1,273 citations recorded by the source corpus.
View Paper: https://www.semanticscholar.org/paper/6566950a578a468efda7b3109243ac10e69f8046
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Citations in the corpus
- On certain products of Banach algebras with applications to harmonic analysis (2007, background): “Amenability has well known hereditary properties [14, 4, 20].”
- Approximate amenability for Banach sequence algebras (2006, background): “and there is a continuous linear A-bimodule homomorphism π : A ⊗̂A → A such that π(a ⊗ b) = ab (a, b ∈ A) (see [1]).”
- Structure of derivations on various algebras of measurable operators for type I von Neumann algebras (2008, background): “The factor-space H(1)(A) = Der(A)/InDer(A) is called the first (Hochschild) cohomology group of the algebra A (see [6]).”
- Multipliers, Self-Induced and Dual Banach Algebras (2010, background): “For a Banach algebra A, it is customary to consider contractive modules, see [8] for example.”
- ARENS REGULARITY OF MODULE ACTIONS AND THE SECOND ADJOINT OF A DERIVATION (2007, unknown): “For terminology and background materials we follow [8] as far as possible.”
- Generalized notions of amenability, II (2004, background): “For the standard dual module definitions, see [3].”
- Biflatness of semigroup algebras (2009, unknown): “For the background theory of modules over a Banach algebra, see [ 3 ] and [11].”
- Dual Banach algebras: Representations and injectivity (2006, background): “…04 37 2v 2 [ m at h. FA ] 2 4 O ct 2 00 6 Keywords: dual Banach algebra, von Neumann algebra, Connes-amenability, group algebra, unique predual 2000 Mathematical Subject Classification: 46B70, 46H05, 46H15, 46H99, 46M05, 47L10 (pri- mary), 43A10, 43A20, 46A25, 46A32, 46A35, 46L10, 46L06, 46M20.”
- A Bishop–Phelps–Bollobás type theorem for uniform algebras (2013, unknown): “Our standard references are: [15] for Banach space theory, [10] for Banach algebras, [23] for complex analysis and [17] for harmonic analysis.”
- Homological Properties of Modules Over Group Algebras (2004, unknown): “2000 Mathematics Subject Classi cation 46H25, 43A20.”
- Characterization of Higher Derivations on Algebras (2010, background): “For an account on higher derivations the reader is referred to the book [3].”