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Muić, Goran. A Proof of Casselman-Shahidi’s Conjecture for Quasi-split Classical Groups. Canadian mathematical bulletin, Tome 44 (2001) no. 3, pp. 298-312. doi: 10.4153/CMB-2001-030-4
@article{10_4153_CMB_2001_030_4,
author = {Mui\'c, Goran},
title = {A {Proof} of {Casselman-Shahidi{\textquoteright}s} {Conjecture} for {Quasi-split} {Classical} {Groups}},
journal = {Canadian mathematical bulletin},
pages = {298--312},
year = {2001},
volume = {44},
number = {3},
doi = {10.4153/CMB-2001-030-4},
url = {http://geodesic.mathdoc.fr/articles/10.4153/CMB-2001-030-4/}
}
TY - JOUR AU - Muić, Goran TI - A Proof of Casselman-Shahidi’s Conjecture for Quasi-split Classical Groups JO - Canadian mathematical bulletin PY - 2001 SP - 298 EP - 312 VL - 44 IS - 3 UR - http://geodesic.mathdoc.fr/articles/10.4153/CMB-2001-030-4/ DO - 10.4153/CMB-2001-030-4 ID - 10_4153_CMB_2001_030_4 ER -
[B] [B] Borel, A., Automorphic L-functions. Part 2, Proc. Symp. Pure Math. 33 (1979), 27–61. Google Scholar
[Ba] [Ba] Ban, D., Selfduality in the case of SO(2n, F). Glas. Mat. Ser. III, to appear. Google Scholar
[BW] [BW] Borel, A. and Wallach, N., Continuous Cohomology, discrete subgroups and representations of reductive groups. Princeton University Press, Princeton, 1980. Google Scholar
[CS] [CS] Casselman, W. and Shahidi, F., On irreducibility of standard modules for generic representations. Ann. Sci. E´ cole Norm Sup. 31 (1998), 561–589. Google Scholar
[G] [G] Goldberg, D., Some results on reducibility of induced representations for unitary groups and local Asai L-functions. J. Reine Angew. Math. 448 (1994), 65–95. Google Scholar
[H] [H] Henniart, G., On the local Langlands conjecture for GL(n): the cyclic case. Ann. of Math. 123 (1986), 145–203. Google Scholar
[JPSS] [JPSS] Jacquet, H., Piatetski-Shapiro, I. I. and Shalika, J. A., Rankin-Selberg convolutions. Amer. J. Math. 105 (1983), 367–464. Google Scholar
[KSh] [KSh] Kimand, H. Shahidi, F., Symmetric cube L-functions for GL2 are entire. Ann. of Math., to appear. Google Scholar
[M] [M] Muić, G., Some results on square integrable representations; Irreducibility of standard representations. Internat.Math. Res. Notices 14 (1998), 705–726. Google Scholar
[M1] [M1] Muić, G., On generic irreducible representations of Sp(n, F) and SO(2n + 1, F). Glas. Mat. Ser. III 33(55)(1998), 19–31. Google Scholar
[MS] [MS] Muić, G. and Savin, G., Symplectic-orthogonal theta lifts of generic discrete series. Duke Math. J., to appear. Google Scholar
[MSh] [MSh] Muić, G. and Shahidi, F., Irreducibility of standard representations for Iwahori-spherical representations. Math. Ann. 312 (1998), 151–165. Google Scholar
[Sh1] [Sh1] Shahidi, F., A proof of Langland's conjecture on Plancherel measures; Complementary series for p-adic groups. Ann. of Math. 132 (1990), 273–330. Google Scholar
[Sh2] [Sh2] Shahidi, F., On multiplicativity of local factors. In: Festschrift in Honor of I. I. Piatetski-Shapiro, Part II, Israel Math. Conf. Proc. 3, Weizmann, Jerusalem, 1990, 226–242. Google Scholar
[Sh3] [Sh3] Shahidi, F., Twisted endoscopy and reducibility of induced representations for p-adic groups. Duke Math. J. 66 (1992), 1–41. Google Scholar
[Sh4] [Sh4] Shahidi, F., Fourier transforms of intertwining operators and Plancherel measures for GL(n). Amer. J. Math. 106 (1984), 67–111. Google Scholar
[Si] [Si] Silberger, A. J., Introduction to harmonic analysis on reductive p-adic groups. Math. Notes, Princeton University Press, Princeton, 1979. Google Scholar
[T] [T] Tadić, M., On regular square integrable representations of p-adic groups. Amer. J. Math 120 (1998), 159–210. Google Scholar
[Z] [Z] Zhang, Y., The holomorphy and non-vanishing of normalized intertwining operators. Pacific J. Math 180 (1997), 385–398. Google Scholar
[Ze] [Ze] Zelevinsky, A. V., Induced representations of reductive p-adic groups. On irreducible representations of GL(n). Ann. Sci. E´ cole Norm. Sup. 13 (1980), 165–210. Google Scholar
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