On Equivariant Embedding of Hilbert C^* modules
classification
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keywords
embeddingequivarianthilbertmoduleactionadmitsalgebraarbitrary
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We prove that an arbitrary (not necessarily countably generated) Hilbert $G$-$\cla$ module on a G-C^* algebra $\cla$ admits an equivariant embedding into a trivial $G-\cla$ module, provided G is a compact Lie group and its action on $\cla$ is ergodic.
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