Haar Measure for Compact Right Topological Groups

DOI10.2307/2159659zbMath0743.43001OpenAlexW4230567479MaRDI QIDQ3987560

Paul Milnes, John S. Pym

Publication date: 28 June 1992

Full work available at URL: https://doi.org/10.2307/2159659

zbMATH Keywords

topological centreFurstenberg structure theoremright invariant measurecompact Hausdorff right topological groupstrong normal system of subgroups

Mathematics Subject Classification ID

Measures on groups and semigroups, etc. (43A05) Compact groups (22C05) Analysis on general topological groups (22A10)

Related Items (11)

Distal compact right topological groups ⋮ Compact left ideal groups in semigroup compactification of locally compact groups ⋮ Beyond Lebesgue and Baire. III: Steinhaus' theorem and its descendants ⋮ Metrizability of CHART groups ⋮ Kakutani-type fixed point theorems: a survey ⋮ On Lau-Loy's decomposition of a measure algebra on CHART groups ⋮ Strongly amenable semigroups and nonlinear fixed point properties ⋮ Fourier-Stieltjes algebras and measure algebras on compact right topological groups ⋮ The topological center of the spectrum of some distal algebras ⋮ Ellis group and the topological center of the flow generated by the map \(n\mapsto\lambda^{n^k}\). ⋮ Banach algebras on compact right topological groups

Cites Work

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• Locally compact transformation groups
• The Furstenberg structure theorem
• Compact right topological semigroups and generalizations of almost periodicity
• The Structure of Distal Flows
• Right topological groups, distal flows, and a fixed-point theorem
• Real Functions Coming from Flows on Compact Spaces and Concepts of Almost Periodicity

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