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The multiplier algebra
of a convolution measure algebra
Kari Ylinen |
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Vol. 51 (1974), No. 1, 327–337
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Abstract |
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In this paper the structure theory of convolution measure algebras due to J. L. Taylor is used in studying the multiplier algebra M(A) of a commutative semi-simple convolution measure algebra A. A criterion is given for the embeddability of M(A) in the measure algebra M(S) on the structure semigroup S of A, and the relationship between the structure semigroups of A and M(A) is investigated in case M(A) is also a convolution measure algebra and S has an identity. |
Mathematical Subject Classification 2000
Primary: 43A10
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Milestones
Received: 8 November 1972
Revised: 18 June 1973
Published: 1 March 1974
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Authors |
| Kari Ylinen | |
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