Ordre de Bruhat et transfert : le cas réel

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1. [AV1] ADAMS (J.), VOGAN (D.). — L-groups, Projective Representations and the Langlands Classification, American J. Math., t. 114, 1992, p. 45-138. Zbl0760.22013MR93c:22021
2. [AV2] ADAMS (J.), VOGAN (D.). — Lifting of Characters and Harish Chandra's Method of Descent, (preprint). 
3. [ABV] ADAMS (J.), BARBASCH (D.) and VOGAN (D.). — The Langlands Classification and Irreducible Characters for Real Reductive Groups, Birkhäuser, 1992. Zbl0756.22004
4. [A1] ANDLER (M.). — Relationships of Divisibility between Local L-Functions Associated to Representations of Complex Reductive Groups, Non Commutative Harmonic Analysis and Lie Groups, Lecture Notes in Math., t. 1243, 1987, p. 1-14. Zbl0631.22010MR89c:11171
5. [A2] ANDLER (M.). — Transfer and the Bruhat Order, Canadian J. of Math., t. 44, 1992, p. 911-923. Zbl0819.22008MR93i:22018
6. [BM] BARBASCH (D.) and MOY (A.). — A Unitarity Criterion for p-adic Groups, Inventiones Math., t. 98, 1989, p. 19-37. Zbl0676.22012MR90m:22038
7. [B] BOREL (A.). — Automorphic L-Functions. Automorphic Forms, Representations and L-Functions, Proc. Symposia in Pure Mathematics, t. 33, part II, Amer. Math. Soc. Providence, 1979, p. 27-60. Zbl0412.10017
8. [D] DUFLO (M.). — Sur la classification des idéaux primitifs dans l'algèbre enveloppante d'une algèbre de Lie semi-simple, Annals of Math., t. 105, 1977, p. 107-120. Zbl0346.17011MR55 #3013
9. [GJ] GODEMENT (R.) and JACQUET (H.). — Zeta Functions of Simple Lie Algebras, Lecture Notes in Math., t. 260, 1972. Zbl0244.12011MR49 #7241
10. [J] JACQUET (H.). — Principal L-Functions of the Linear Group. Automorphic Forms, Representations and L-Functions, Proc. Symposia in Pure Mathematics, t. 33, part II, Am. Math. Soc., Providence, 1979, p. 63-86. Zbl0413.12007MR81f:22029
11. [JL] JACQUET (H.) and LANGLANDS (R.P.). — Automorphic Forms on GL (2), Lecture Notes in Math., Springer Heidelberg, t. 114, 1970. Zbl0236.12010MR53 #5481
12. [L] LANGLANDS (R.P.). — On the Classification of Irreducible Representations of Real Reductive Groups, 1973. Representation Theory and Harmonic Analysis on Semi-Simple Lie Groups, Math. Surveys and Monographs, Am. Math. Soc., Providence, t. 31, 1989, p. 101-170. Zbl0741.22009
13. [R] RODIER (F.). — Decomposition of Principal Series for Reductive p-adic Groups and the Langlands Classification, Operator Algebras and Groups Representations, 1984. Zbl0553.12006MR85k:22042
14. [S] SPEH (B.). — The Unitary Dual for GL(3, ℝ) and GL(4, ℝ), Math. Annalen, t. 258, 1981, p. 113-133. Zbl0483.22005MR83i:22025
15. [SV] SPEH (B.) and VOGAN (D.). — Reducibility of Generalized Principal Series Representations, Acta Math., t. 145, 1980, p. 227-299. Zbl0457.22011MR82c:22018
16. [T] TATE (J.). — Number Theoretic Background. Automorphic Forms, Representations and L-Functions, Proc. Symposia in Pure Mathematics, Am. Math. Soc., Providence, t. 33, part II, 1979, p. 3-26. Zbl0422.12007MR80m:12009
17. [V1] VOGAN (D.). — Representations of Real Reductive Lie Groups. — Birkhaüser Boston, 1981. Zbl0469.22012MR83c:22022
18. [V2] VOGAN (D.). — The Kazhdan-Lusztig Conjecture for Real Reductive Groups. Representation Theory of Reductive Groups. — Birkhäuser Boston, 1983. Zbl0535.22014