Voir la notice de l'article provenant de la source Cambridge University Press
Kuo, Wentang. The Langlands Correspondence on the Generic Irreducible Constituents of Principal Series. Canadian journal of mathematics, Tome 62 (2010) no. 1, pp. 94-108. doi: 10.4153/CJM-2010-006-3
@article{10_4153_CJM_2010_006_3,
author = {Kuo, Wentang},
title = {The {Langlands} {Correspondence} on the {Generic} {Irreducible} {Constituents} of {Principal} {Series}},
journal = {Canadian journal of mathematics},
pages = {94--108},
year = {2010},
volume = {62},
number = {1},
doi = {10.4153/CJM-2010-006-3},
url = {http://geodesic.mathdoc.fr/articles/10.4153/CJM-2010-006-3/}
}
TY - JOUR AU - Kuo, Wentang TI - The Langlands Correspondence on the Generic Irreducible Constituents of Principal Series JO - Canadian journal of mathematics PY - 2010 SP - 94 EP - 108 VL - 62 IS - 1 UR - http://geodesic.mathdoc.fr/articles/10.4153/CJM-2010-006-3/ DO - 10.4153/CJM-2010-006-3 ID - 10_4153_CJM_2010_006_3 ER -
%0 Journal Article %A Kuo, Wentang %T The Langlands Correspondence on the Generic Irreducible Constituents of Principal Series %J Canadian journal of mathematics %D 2010 %P 94-108 %V 62 %N 1 %U http://geodesic.mathdoc.fr/articles/10.4153/CJM-2010-006-3/ %R 10.4153/CJM-2010-006-3 %F 10_4153_CJM_2010_006_3
[1] [1] J., Adams, D., Barbasch, and D., Vogan, The Langlands Classification and Irreducible Characters for Real Reductive Groups. Progress in Mathematics 104. Birkhäuser Boston, Boston, 1992. Google Scholar
[2] [2] J., Adams, and D., Vogan, L-groups, projective representations, and the Langlands classification. Amer. J. Math. 114(1992), no. 1, 45-138. doi:10.2307/2374739 Google Scholar
[3] [3] A., Borel, Automorphic L-functions. In: Automorphic Forms, Representations and L-functions. Proc. Sympos. Pure Math. 33, Part 2. American Mathematical Society, Providence, RI, 1979, pp. 27-61. Google Scholar
[4] [4] S. S., Gelbart and A.W. Knapp, L-indistinguishability and R groups for the special linear group. Adv. in Math. 43(1982), no. 2, 101-121. doi:10.1016/0001-8708(82)90030-5 Google Scholar
[5] [5] D., Kazhdan, and G., Lusztig, Proof of the Deligne-Langlands conjecture for Hecke algebras. Invent. Math. 87(1987), no. 1, 153-215. doi:10.1007/BF01389157 Google Scholar
[6] [6] C. D., Keys, On the decomposition of reducible principal series representations of p-adic Chevalley Groups. Pacific J. Math. 101(1982), no. 2, 351-388. Google Scholar
[7] [7] C. D., Keys, L-indistinguishability and R-groups for quasisplit groups: unitary groups in even dimension. Ann. Sci. ´Ecole Norm. Sup. 20(1987), no. 1, 31-64. Google Scholar
[8] [8] C. D., Keys and F., Shahidi, Artin L-functions and normalization of intertwining operators. Ann. Sci. École Norm. Sup. 21(1988), no. 1, 67-89. Google Scholar
[9] [9] R., Kottwitz, Stable trace formula: cuspidal tempered terms. Duke Math. J. 51(1984), no. 3, 611-650. doi:10.1215/S0012-7094-84-05129-9 Google Scholar
[10] [10] W., Kuo, Principal nilpotent orbits and reducible principal series. Represent. Theory 6(2002), 127-159 (electronic). doi:10.1090/S1088-4165-02-00132-2 Google Scholar
[11] [11] R. P., Langlands, Representations of abelian algebraic groups. http://www.sunsite.ubc.ca/Digital MathArchive/Langlands/pdf/AbelianAlg-ps/pdf. Google Scholar
[12] [12] R. P., Langlands, Les débuts d'une formule des traces stables, http://www.sunsite.ubc.ca/Digital MathArchive/Langlands/pdf/traces-ps/pdf. Google Scholar
[13] [13] G., Lusztig, Classification of unipotent representations of semisimple p-adic groups. Internat. Math. Res. Notices 1995, no. 11, 517-589. Google Scholar
[14] [14] J. S., Milne, Arithmetic Duality Theorems. Perspectives in Mathematics 1. Academic Press, Boston, 1986. Google Scholar
[15] [15] T. A., Springer, Reductive groups, in Automorphic Forms, Representations and L-functions. Proc. Symp. Pure Math. 33, Part 1. American Mathematical Society, Providence, RI, 1979, p Google Scholar
[16] [16] T. A., Springer, Linear Algebraic Groups. Second edition. Birkhäuser Boston, Boston, 1998. Google Scholar
Cité par Sources :