Erratum to “A Connes-amenable, dual Banach algebra need not have a normal, virtual diagonal”

DOI10.1090/S0002-9947-2014-06430-1zbMath1305.46044OpenAlexW2041544357MaRDI QIDQ5496599

Volker Runde

Publication date: 2 February 2015

Published in: Transactions of the American Mathematical Society (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1090/s0002-9947-2014-06430-1

zbMATH Keywords

locally compact groupssemigroup compactificationsweakly almost periodic functionsnormalConnes-amenabilitymeasure algebras of semigroupsvirtual diagonals

Mathematics Subject Classification ID

Analysis on topological semigroups (22A20) Methods of algebraic topology in functional analysis (cohomology, sheaf and bundle theory, etc.) (46M20) Normed modules and Banach modules, topological modules (if not placed in 13-XX or 16-XX) (46H25) Homological methods in functional analysis (exact sequences, right inverses, lifting, etc.) (46M18) Structure of topological semigroups (22A15) Structure, classification of topological algebras (46H20) Means on groups, semigroups, etc.; amenable groups (43A07) Almost periodic functions on groups and semigroups and their generalizations (recurrent functions, distal functions, etc.); almost automorphic functions (43A60) Measure algebras on groups, semigroups, etc. (43A10)

Related Items (1)

Connes-amenability of Fourier–Stieltjes algebras

Cites Work

• A note on the \({\mathcal WAP}\)-compactification and the \({\mathcal LUC}\)-compactification of a topological group
• The l 1 -Algebra of a Commutative Semigroup
• On the actions of a locally compact group on some of its semigroup compactifications
• On the Identity in a Measure Algebra
• A Connes-amenable, dual Banach algebra need not have a normal, virtual diagonal

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