no. 3
Reducibility of generalized principal series representations of U(2,2) via base change
Compositio Mathematica, Tome 86 (1993) no. 3, pp. 245-264 
@article{CM_1993__86_3_245_0,
     author = {Goldberg, David},
     title = {Reducibility of generalized principal series representations of $U(2, 2)$ via base change},
     journal = {Compositio Mathematica},
     pages = {245--264},
     year = {1993},
     publisher = {Kluwer Academic Publishers},
     volume = {86},
     number = {3},
     mrnumber = {1219627},
     zbl = {0788.22021},
     language = {en},
     url = {https://www.numdam.org/item/CM_1993__86_3_245_0/}
}
TY  - JOUR
AU  - Goldberg, David
TI  - Reducibility of generalized principal series representations of $U(2, 2)$ via base change
JO  - Compositio Mathematica
PY  - 1993
SP  - 245
EP  - 264
VL  - 86
IS  - 3
PB  - Kluwer Academic Publishers
UR  - https://www.numdam.org/item/CM_1993__86_3_245_0/
LA  - en
ID  - CM_1993__86_3_245_0
ER  - 
%0 Journal Article
%A Goldberg, David
%T Reducibility of generalized principal series representations of $U(2, 2)$ via base change
%J Compositio Mathematica
%D 1993
%P 245-264
%V 86
%N 3
%I Kluwer Academic Publishers
%U https://www.numdam.org/item/CM_1993__86_3_245_0/
%G en
%F CM_1993__86_3_245_0
Goldberg, David. Reducibility of generalized principal series representations of $U(2, 2)$ via base change. Compositio Mathematica, Tome 86 (1993) no. 3, pp. 245-264. https://www.numdam.org/item/CM_1993__86_3_245_0/

1 T. Asai, On certain Dirichlet series associated with Hilbert modular forms and Rankin's method, Math. Ann. 226 (1977), 81-94. | Zbl | MR

2 I.N. Bernstein and A.V. Zelevinsky, Representations of the group GL(n, F) where F is a local non-archimedean local field, Russian Math. Surveys 33 (1976), 1-68. | Zbl

3 A. Borel, Automorphic L-functions, Proc. Sympos. Pure Math. 33 part 2 (1979), 27-61. | Zbl | MR

4 W. Casselman, Introduction to the theory of admissible representations of p-adic reductive groups, Preprint.

5 S.S. Gelbart and F. Shahidi, Analytic Properties of Automorphic L-Functions, Perspectives in Mathematics, vol. 6, Academic Press, San Diego, CA, 1988. | Zbl | MR

6 Harish-Chandra, Harmonic analysis on reductive p-adic groups, Proc. Sympos. Pure Math. 26 (1973), 167-192. | Zbl | MR

7 Harish-Chandra, The Plancherelformulafor reductive p-adic groups, in Collected Papers, vol. IV, Springer-Verlag, New York, Heidelberg, Berlin, 1984, 353-367.

8 N. Jacobson, A note on hermitian forms, Bull. Amer. Math. Soc. 46 (1940), 264-268. | Zbl | MR | JFM

9 D. Kazhdan, Cuspidal geometry of p-adic groups, J. Analyse Math. 47 (1986), 1-36. | Zbl | MR

10 W. Landherr, Äquivalenze Hermitscher Formen über einem beliebigen algebraischen Zahlkörper, Abh. Math. Sem. Univ. Hamburg 11 (1936), 245-248. | Zbl | JFM

11 J.D. Rogawski, Automorphic Representations of Unitary Groups in Three Variables, Annals of Math. Studies, no. 123, Princeton University Press, Princeton, NJ, 1990. | Zbl | MR

12 F. Shahidi, On certain L-functions, Amer. J. Math. 103 (1981), 297-355. | Zbl | MR

13 F. Shahidi, On the Ramanujan conjecture and finiteness of poles for certain L-functions, Ann. of Math. (2) 127 (1988), 547-584. | Zbl | MR

14 F. Shahidi, A proof of Langlands conjecture for Plancherel measures; complementary series for p-adic groups, Ann. of Math. (2) 132 (1990), 273-330. | Zbl | MR

15 F. Shahidi, Twisted endoscopy and reducibility of induced representations for p-adic groups, Duke Math. J. 66 (1992), 1-41. | Zbl | MR

16 A.J. Silberger, Introduction to Harmonic Analysis on Reductive p-adic Groups, Mathematical Notes, no. 23, Princeton University Press, Princeton, NJ, 1979. | Zbl | MR

17 T.A. Springer, Linear Algebraic Groups, Birkhäuser Boston, Cambridge, MA, 1981. | Zbl | MR

18 B. Tamir, On L-functions and intertwining operators for unitary groups, Israel J. Math. 73 (1991), 161-188. | Zbl | MR

19 J. Tate, Number theoretic background, Proc. Sympos. Pure Math. 33 part 2 (1979), 3-26. | Zbl | MR

20 N. Winarsky, Reducibility of principal series representations of p-adic Chevalley groups, Amer. J. Math. 100 (1978), 941-956. | Zbl | MR