Abstract
Let Ω \Omega be a nonarchimedean local field, G the group of Ω \Omega -points of a connected reductive algebraic group defined over Ω \Omega . This paper establishes that to each zero of the Plancherel measure of G one can associate complementary series. Our result is the analogue for p-adic groups of a similar statement, announced separately by Knapp-Stein and Harish-Chandra, for real groups.
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