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edited Oct 23, 2012 at 18:46

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Is there an upper bound on the dimension for irreducible representations of a continuous trace $C^{*} $-algebra?

The following are questions of Don Hadwin:

If $A$ is a unital continuous trace C*-algebra, is there an upper bound on the dimension of all the irreducible representations?

It is known that all irreducible representations are finite-dimensional?

oa.operator-algebras reference-request

asked Oct 23, 2012 at 18:37

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