The Exact Cardinality of the Set of Topological Left Invariant Means on an Amenable Locally Compact Group
DOI10.2307/2045771zbMath0595.43003OpenAlexW4234252833MaRDI QIDQ3726721
Alan L. T. Paterson, Anthony To-Ming Lau
Publication date: 1986
Full work available at URL: https://doi.org/10.2307/2045771
Cardinality properties (cardinal functions and inequalities, discrete subsets) (54A25) General properties and structure of locally compact groups (22D05) 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)
Related Items (16)
Cites Work
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- Fixed-point theorems for compact convex sets
- The cardinality of the set of left invariant means on a left amenable semigroup
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- The ideal structure of the Stone-Čech compactification of a group
- Constant Functions and Left Invariant Means on Semigroups
- On Topologically Invariant Means on a Locally Compact Group
- Exposed points of convex sets and weak sequential convergence
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