Subrepresentation Theorem for p-adic Symmetric Spaces
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Publication:3515973
DOI10.1093/imrn/rnn028zbMath1197.22007arXiv0706.0567OpenAlexW2110400015MaRDI QIDQ3515973
Publication date: 30 July 2008
Published in: International Mathematics Research Notices (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/0706.0567
Related Items (24)
Generic representations for symmetric spaces. With an appendix by Yiannis Sakellaridis. ⋮ Square integrability of representations on \(p\)-adic symmetric spaces ⋮ Constant term of Eisenstein integrals on a reductive 𝑝-adic symmetric space ⋮ Distinction of the Steinberg representation and a conjecture of Prasad and Takloo-Bighash ⋮ Neighborhoods at infinity and the Plancherel formula for a reductive \(p\)-adic symmetric space ⋮ Distinguished Representations of Reductive p-Adic Groups ⋮ Speh representations are relatively discrete ⋮ Distinction of depth-zero representations ⋮ The support of closed orbit relative matrix coefficients ⋮ Multiplicities and Plancherel formula for the space of nondegenerate Hermitian matrices ⋮ Variations on themes of Sato: a survey ⋮ Vanishing of local symplectic periods for cuspidal representations of the unitary group ⋮ Relative non-cuspidality of representations induced from split parabolic subgroups ⋮ On the local Bump-Friedberg \(L\)-function. II ⋮ Constant term of functions on a \(p\)-adic reductive symmetric space ⋮ Linear and Shalika local periods for the mirabolic group, and some consequences ⋮ Relative discrete series representations for two quotients of $p$-adic $\mathbf{GL}_n$ ⋮ Torsion homology growth and cycle complexity of arithmetic manifolds ⋮ Local unitary periods and relative discrete series ⋮ Local periods for discrete series representations ⋮ Characterisation of the poles of the $\ell$-modular Asai $L$-factor ⋮ Linear periods and distinguished local parameters ⋮ On some relatively cuspidal representations: cases of Galois and inner involutions on \(\mathrm{GL}_n\) ⋮ Top degree Ext-groups and relatively supercuspidal spectra
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