The Range of Invariant Means on Locally Compact Groups and Semigroups

Roy C. Snell

doi:10.2307/2039458

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The Range of Invariant Means on Locally Compact Groups and Semigroups

Roy C. Snell

Year: 1973 Journal: Proceedings of the American Mathematical Society Vol: 37 (2)Pages: 441-441 Publisher: American Mathematical Society

DOI: 10.2307/2039458

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Abstract

This paper extends the results of Granirer and Chou concerning the range of a left invariant mean on a discrete semigroup to the case when S is any Borel subsemigroup of a locally compact group.

Keywords:

Locally compact space Invariant (physics) Mathematics Semigroup Locally compact group Pure mathematics Amenable group Discrete mathematics Mathematical physics

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advanced mathematical theories

Physical Sciences → Mathematics → Mathematical Physics

Functional Equations Stability Results

Physical Sciences → Mathematics → Applied Mathematics

Mathematical and Theoretical Analysis

Physical Sciences → Mathematics → Mathematical Physics

The Range of Invariant Means on Locally Compact Groups and Semigroups

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