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• W164538529 abstract "This paper is concerned with C0 representations of lo- cally compact groups. The focus is on the relationship between the C0 property and square-integrability, the latter meaning that the rep- resentation is quasi-equivalent to a subrepresentation of the regular one. We show that for certain real algebraic groups every C0 representation has a square-integrable tensor power and discuss some classes of groups enjoying this property. We point out to which extent this result supports a conjecture of Fig a-Talamance and Piccardello concerning the radical of the Fourier algebra in the Fourier-Stietjes algebra. Finally, we give a simple criterion for a C0 representation to be square-integrable." @default.
• W164538529 created "2016-06-24" @default.
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• W164538529 date "1999-01-01" @default.
• W164538529 modified "2023-09-24" @default.
• W164538529 title "Square-integrablity of tensor products" @default.
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