Model transition for representations of metaplectic type
arXiv:1403.6787 · doi:10.1093/imrn/rnu225
Abstract
We study the interplay between different models of the same irreducible representation of the -points of a reductive group over a local field.
With Appendix C by Marko Tadic
References in corpus (6)
- A conjecture on Whittaker-Fourier coefficients of cusp forms
- (GL(n+1,F),GL(n,F)) is a Gelfand pair for any local field F
- Une formule intégrale reliée à la conjecture locale de Gross-Prasad, 2ème partie: extension aux représentations tempérées
- On an analogue of the Ichino--Ikeda conjecture for Whittaker coefficients on the metaplectic group
- Whittaker-Fourier coefficients of cusp forms on : reduction to a local statement
- Periods and global invariants of automorphic representations
Cited by in corpus (9)
- Generalized and degenerate Whittaker models
- On an analogue of the Ichino--Ikeda conjecture for Whittaker coefficients on the metaplectic group
- On the formal degrees of square-integrable representations of odd special orthogonal and metaplectic groups
- Zeta integrals, Schwartz spaces and local functional equations
- Theta distinguished representations, inflation and the symmetric square L-function
- The Whittaker period formula on Metaplectic SL(2)
- Periods and global invariants of automorphic representations
- A reformulation of the conjecture of Prasad and Takloo-Bighash
- The local period integrals and essential vectors