A note on \(G^{\mathcal {LUC}}\) and Veech's theorem

DOI10.1007/s002339900039zbMath0980.22009OpenAlexW2465542348MaRDI QIDQ1300588

John S. Pym

Publication date: 26 February 2002

Published in: Semigroup Forum (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s002339900039

zbMATH Keywords

locally compact groupStone-Cech compactificationVeech's theoremleft uniformly continuous compactificationlocal structure theorem

Mathematics Subject Classification ID

General properties and structure of locally compact groups (22D05)

Related Items (12)

One-sided ideals and right cancellation in the second dual of the group algebra and similar algebras ⋮ Finite groups in \(G^{LUC}\) ⋮ Continuity inG^LUC ⋮ Algebraic structure of semigroup compactifications: Pym's and Veech's theorems and strongly prime points ⋮ Joint continuity of multiplication on the dual of the left uniformly continuous functions ⋮ On the actions of a locally compact group on some of its semigroup compactifications ⋮ Slowly oscillating functions in semigroup compactifications and convolution algebras ⋮ A simple proof of Veech's theorem ⋮ Interpolation sets and the size of quotients of function spaces on a locally compact group ⋮ On the spectra of \(C^\ast\)-algebras of slowly oscillating functions on locally compact groups ⋮ Some extremely amenable groups ⋮ On the continuity of left translations in the LUC-compactification

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