Characters and inner forms of a quasi-split group over $R$

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1. [1] J. Arthur: "Harmonic analysis of the Schwartz space on a reductive Lie group II." Unpublished manuscript. 
2. [2] A. Borel and J. Tits: Groupes reductifs, Inst. Hautes Études Sci. Publ. Math., 27 (1965) 55-152. Zbl0145.17402MR207712
3. [3] P. Gérardin: Construction de séries discrètes p-adiques. Lecture Notes in Mathematics462. Springer, Berlin etc. (1975). Zbl0302.22002MR396859
4. [4] Harish-Chandra: Discrete series for semisimple Lie groups I, Acta Math., 113 (1965) 241-318. Zbl0152.13402MR219665
5. [5] Harish-Chandra: Discrete series for semisimple Lie groups II, Acta Math., 116 (1966) 1-111. Zbl0199.20102MR219666
6. [6] Harish-Chandra: Harmonic analysis on real reductive groups I, J. Funct. Analysis, 19 (1975) 104-204. Zbl0315.43002MR399356
7. [7] Harish-Chandra: Harmonic analysis on real reductive groups II, Inventiones Math., 36 (1976) 1-55. Zbl0341.43010MR439993
8. [8] Harish-Chandra: Harmonic analysis on real reductive groups III, Annals of Math., 104 (1976) 117-201. Zbl0331.22007MR439994
9. [9] H. Hecht and W. Schmid: A proof of Blattner's conjecture, Inventiones Math., 31 (1975) 129-154. Zbl0319.22012MR396855
10. [10] T. Hirai: Explicit form of the characters of discrete series representations of semisimple Lie groups, Proc. Sympos. Pure Math., Amer. Math. Soc., 26 (1973) 281-288. Zbl0287.22013MR404529
11. [11] R. Howe: Representation theory for division algebras over local fields (tamely ramified case), Bull. Amer. Math. Soc., 77 (1971) 1063-1066. Zbl0223.22009MR286939
12. [12] H. Jacquet and R. Langlands: Automorphic forms on GL(2). Lecture Notes in Mathematics114, Springer, Berlin etc. (1970). Zbl0236.12010MR401654
13. [13] A. Knapp: Commutativity of intertwining operators II, Bull. Amer. Math. Soc., 82 (1976) 271-273. Zbl0333.22006MR407203
14. [14] A. Knapp and G. Zuckerman: "Classification theorems for representations of semisimple Lie groups." Lecture Notes in Mathematics587, Springer (1977) 138-159. Zbl0353.22011MR476923
15. [15] A. Knapp and G. Zuckerman: "Classification of irreducible tempered representations of semisimple Lie groups." Proc. Nat. Acad. Sci. U.S.A., 73 (1976) 2178-2180. Zbl0329.22013MR460545
16. [16]. G. Köthe: Topologische lineare Räume 1. Springer, Berlin etc. (1960). Zbl0093.11901MR130551
17. [17] R. Langlands: "Problems in the theory of automorphic forms," Lectures in modern analysis and applications III. Lecture Notes in Mathematics 170, Springer, Berlin etc. (1970). Zbl0225.14022MR302614
18. [18] R. Langlands: "On the classification of irreducible representations of real algebraic groups." Unpublished manuscript. Zbl0741.22009
19. [19] R. Langlands: "Stable conjugacy: definitions and lemmas." (To appear in Can. J. Math.). Zbl0421.12013MR540901
20. [20] J.-P. Labesse and R. Langlands: "L-indistinguishability for SL(2)." (To appear in Can. J. Math.). Zbl0421.12014MR540902
21. [21] I. Satake: Classification theory of semisimple algebraic groups, Lecture Notes in Pure and Applied Mathematics3, Marcel Dekker, (1971). Zbl0226.20037MR316588
22. [22] W. Schmid: Some properties of square-integrable representations of semisimple Lie groups, Annals of Math., 102 (1975) 535-564. Zbl0347.22011MR579165
23. [23] D. Shelstad: "Some character relations for real reductive algebraic groups." Unpublished PhD. thesis, Yale University (1974). 
24. [24] B. Speh and D. Vogan: "Reductibility of generalized principal series representations." (To appear). Zbl0457.22011MR590291
25. [25] V. Varadarajan: The theory of characters and the discrete series for semisimple Lie groups, Proc. Sympos. Pure Math., Amer. Math. Soc., 26 (1973) 45-100. Zbl0295.22014MR409730
26. [26] G. Warner: Harmonic analysis on semisimple Lie groups, two volumes. Springer, Berlin etc. (1972). 

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