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An $L^p$ Version of Raeburn's Symmetric Imprimitivity Theorem
Let $1\leq p<\infty$. We prove an $L^p$-operator analogue of Raeburn's symmetric imprimitivity theorem for countable discrete groups. Let $A$ be an $L^p$-operator algebra with a contractive two-sided approximate identity, admitting a nondegenerate isometric representation on a $σ$-finite $L^p$-space
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