BOUNDS FOR MULTIPLICITIES OF AUTOMORPHIC REPRESENTATIONS

被引：103
|
作者：
SARNAK, P [1 ]
XUE, XX [1 ]
机构：
[1] UNIV CALIF LOS ANGELES,DEPT MATH,LOS ANGELES,CA 90024
来源：
DUKE MATHEMATICAL JOURNAL | 1991年 / 64卷 / 01期
关键词：
D O I：
10.1215/S0012-7094-91-06410-0
中图分类号：
O1 [数学];
学科分类号：
0701 ; 070101 ;
摘要：
[No abstract available]
引用
收藏
页码：207 / 227
页数：21
相关论文
共 50 条
  • [41] On the coefficients of automorphic representations over polynomials
    Luo, Shu
    Lao, Huixue
    RAMANUJAN JOURNAL, 2024, 65 (01): : 173 - 188
  • [42] Multiplicities of mod p Galois representations
    Khare, C
    MANUSCRIPTA MATHEMATICA, 1998, 95 (02) : 181 - 188
  • [43] COMPARING HECKE COEFFICIENTS OF AUTOMORPHIC REPRESENTATIONS
    Chiriac, Liubomir
    Jorza, Andrei
    TRANSACTIONS OF THE AMERICAN MATHEMATICAL SOCIETY, 2019, 372 (12) : 8871 - 8896
  • [44] COMPARISON OF AUTOMORPHIC REPRESENTATIONS OF LINEAR GROUP
    JACQUET, H
    SHALIKA, J
    COMPTES RENDUS HEBDOMADAIRES DES SEANCES DE L ACADEMIE DES SCIENCES SERIE A, 1977, 284 (13): : 741 - 744
  • [45] The Cohomological Approach to Cuspidal Automorphic Representations
    Schwermer, Joachim
    AUTOMORPHIC FORMS AND L-FUNCTIONS I. GLOBAL ASPECTS, 2009, 488 : 257 - 285
  • [46] Euphotic representations and rigid automorphic data
    Jakob, Konstantin
    Yun, Zhiwei
    SELECTA MATHEMATICA-NEW SERIES, 2022, 28 (04):
  • [47] Automorphic realization of residual Galois representations
    Guralnick, Robert
    Harris, Michael
    Katz, Nicholas M.
    JOURNAL OF THE EUROPEAN MATHEMATICAL SOCIETY, 2010, 12 (04) : 915 - 937
  • [48] Multiplicities of Galois representations of weight one
    Wiese, Gabor
    Naumann, Niko
    ALGEBRA & NUMBER THEORY, 2007, 1 (01) : 67 - 85
  • [49] Computing Multiplicities of Lie Group Representations
    Christandl, Matthias
    Doran, Brent
    Walter, Michael
    2012 IEEE 53RD ANNUAL SYMPOSIUM ON FOUNDATIONS OF COMPUTER SCIENCE (FOCS), 2012, : 639 - 648
  • [50] Stability property of multiplicities of group representations
    Paradan, Paul-Emile
    JOURNAL OF SYMPLECTIC GEOMETRY, 2019, 17 (05) : 1389 - 1426
12345