Linear independence of intertwining operators.
From MaRDI portal
Publication:1421825
DOI10.1016/j.jalgebra.2002.11.004zbMath1039.22004OpenAlexW2051689880MaRDI QIDQ1421825
Publication date: 3 February 2004
Published in: Journal of Algebra (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.jalgebra.2002.11.004
Analysis on (p)-adic Lie groups (22E35) Representations of Lie and linear algebraic groups over local fields (22E50) Representation-theoretic methods; automorphic representations over local and global fields (11F70)
Related Items (2)
Knapp-Stein dimension theorem for finite central covering groups ⋮ Duality and the normalization of standard intertwining operators
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- \(R\)-groups and elliptic representations for \(SL_ n\)
- Representation theory and sheaves on the Bruhat-Tits building
- A proof of Langlands' conjecture on Plancherel measures; complementary series for \(p\)-adic groups
- Intertwining operators and residues. I: Weighted characters
- Structure arising from induction and Jacquet modules of representations of classical \(p\)-adic groups
- $L$-indistinguishability and $R$-groups for quasisplit groups : unitary groups in even dimension
- Artin $L$-functions and normalization of intertwining operators
- Erratum à “Dualité dans le groupe de Grothendieck de la catégorie des représentations lisses de longueur finie d’un groupe réductif p-adique”
- Induced representations of reductive ${\germ p}$-adic groups. II. On irreducible representations of ${\rm GL}(n)$
- Introduction to Harmonic Analysis on Reductive P-adic Groups. (MN-23): Based on lectures by Harish-Chandra at The Institute for Advanced Study, 1971-73
- On Certain L-Functions
- The Knapp-Stein Dimension Theorem for p-Adic Groups
- Induced representations of reductive ${\germ p}$-adic groups. I
- The Aubert involution and R-groups
- On the Iwahori-Matsumoto involution and applications
This page was built for publication: Linear independence of intertwining operators.