Abstract
Let G be a p -adic reductive group and R be a noetherian Jacobson algebra over the ring \mathbb{Z}_{l} of l -adic integers with l\neq p . In this note, we show that every smooth irreducible R -linear representation of G is admissible using the finiteness result of Dat, Helm, Kurinczuk and Moss for Hecke algebras over R .
Published Version
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