Abstract
Abstract We observe a connection between the existence of square-integrable representations of a locally compact group G and the existence of nonzero translation invariant operators from its Fourier–Stieltjes algebra B ( G ) {B(G)} into L 2 ( G ) {L^{2}(G)} or, equivalently, from L 2 ( G ) {L^{2}(G)} into its enveloping von Neumann algebra C * ( G ) * * {C^{*}(G)^{**}} .
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