Abstract
Let k denote a complete nonarchimedean local field with finite residue field. Let G be the group of k-rational points of a connected reductive linear algebraic group defined over k. Subject to some conditions, we establish a range of validity for the Harish-Chandra–Howe local expansion for characters of admissible irreducible representations of G. Subject to some restrictions, we also verify two analogues of this result.
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