arXiv:1702.04897 [math.RT]AbstractReferencesReviewsResources
Distinguished regular supercuspidal representations
Published 2017-02-16Version 1
Based on recent work of Kaletha, we aim to apply Hakim-Murnaghan theory to study distinguished regular supercuspidal representations of tamely ramified p-adic reductive groups, and investigate the relation between distinction and Langlands functoriality. Assuming p is sufficiently large, we obtain a necessary condition in general case, and sufficient and necessary conditions in depth-zero case, for regular supercuspidal representations to be distinguished.
Comments: preliminary version. comments welcome
Categories: math.RT
Related articles: Most relevant | Search more
arXiv:1709.05049 [math.RT] (Published 2017-09-15)
From support $τ$-tilting posets to algebras
arXiv:2306.16603 [math.RT] (Published 2023-06-29)
Hearts of twin cotorsion pairs revisited: integral and abelian hearts
arXiv:2002.05027 [math.RT] (Published 2020-02-12)
The integral shuffle algebra and the $K$-theory of the Hilbert scheme of points in $\mathbb{A}^2$