1970
DOI: 10.1007/bf02771555
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Remarks on duality and semigroups

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1973
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“…The range semigroup in [1] and [2] is the complex unit disk with complex multiplication, while the range in [6] is quite different. In [4], [10], [11] and [12], the homomorphisms were taken to be measurable (with respect to a fixed "nicely" chosen measure) on the given topological semigroup and the range semigroup the complex unit disk. As is well known a measurable homomorphism of a locally compact topological group to the circle group is of necessity continuous.…”
Section: Definitions and Basic Theoremsmentioning
confidence: 99%
See 1 more Smart Citation
“…The range semigroup in [1] and [2] is the complex unit disk with complex multiplication, while the range in [6] is quite different. In [4], [10], [11] and [12], the homomorphisms were taken to be measurable (with respect to a fixed "nicely" chosen measure) on the given topological semigroup and the range semigroup the complex unit disk. As is well known a measurable homomorphism of a locally compact topological group to the circle group is of necessity continuous.…”
Section: Definitions and Basic Theoremsmentioning
confidence: 99%
“…As is well known a measurable homomorphism of a locally compact topological group to the circle group is of necessity continuous. Thus it seems to us, especially in view of the results of [4], [11] and [12] that the approach of measurable homomorphisms has an advantage.…”
Section: Definitions and Basic Theoremsmentioning
confidence: 99%