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Table of contents for this issue | Previous article | Next article Gelbart, Stephen; Jacquet, Hervé A relation between automorphic representations of ${\rm GL}(2)$ and ${\rm GL}(3)$. Annales scientifiques de l'École Normale Supérieure, Sér. 4, 11 no. 4 (1978), p. 471-542 Full text djvu | pdf | Reviews MR 81e:10025 | Zbl 0406.10022 | 23 citations in Numdam stable URL: http://www.numdam.org/item?id=ASENS_1978_4_11_4_471_0 Bibliography [De] P. DELIGNE, Les constantes des équations fonctionnelles des fonctions L (Springer Lecture Notes, Vol. 349, [Ge] S. GELBART, Weil's Representation and the Spectrum of the Metaplectic Group (Springer Lecture Notes, Vol. 530, [Ge Ja] S. GELBART and H. JACQUET, A Relation between Automorphic Forms on GL (2) and GL (3) (Proc. Nat. Acad. Sc. U.S.A., Vol. 73, No. 10, october [Ge J 1] S. GELBART and H. JACQUET, Forms of GL (2) from the Analytic Point of View (Proc. of Symposia in Pure Math., American Math. Soc., Vol. 33, [Go Ja] R. GODEMENT and H. JACQUET, Zeta-functions of Simple Algebras (Springer Lecture Notes, Vol. 260, [Ja] H. JACQUET, Automorphic Forms on GL (2): Part II (Springer Lecture Notes, Vol. 278, [Jl] H. JACQUET, Principal L-functions of the linear group (Proc. of Symposia in Pure Math., American Math. Soc., Vol. 33, [JL] H. JACQUET and R. LANGLANDS, Automorphic Forms on GL (2) (Springer Lecture Notes, Vol. 114, [JPSS] H. JACQUET, I. I. PIATETSKI-SHAPIRO and J. SHALIKA, Automorphic Forms on GL (3) (Annals of Math., Vol. 109, [JSh] H. JACQUET and J. SHALIKA, A non-vanishing Theorem for zeta-functions of GLn (Inventiones Math., 38, Article | MR 55 #5583 | Zbl 0349.12006 [LL] J.-P. LABESSE and R. P. LANGLANDS, L-indistinguishability for SL (2), Institute for Advanced Study Princeton, [La 1] R. P. LANGLANDS, Problems in the Theory of Automorphic Forms (Springer Lecture Notes in Mathematics, Vol. 170, [La 2] R. P. LANGLANDS, On the Functional Equation of the Artin L-Functions, mimeographed notes, Yale University, [La 3] R. P. LANGLANDS, On the Functional Equations satisfied by Eisenstein Series, mimeographed notes, Yale University, [La 4] R. P. LANGLANDS, Base Change for GL (2): The Theory of Saïto-Shintani with Applications, Institute for Advanced Study, Princeton, [La 5] R. P. LANGLANDS, On the Notion of an Automorphic Rrepresentation [Proc. of Symposia in Pure Mathematics, Corvallis Conference, Oregon [Ra] R. RANKIN, Contributions to the Theory of Ramanujan's Function τ(n) and Similar Arithmetical Functions (Proc. Camb. Phil. Soc., Vol. 35, [Si] A. SILBERGER, The Langlands quotient theorem for p-adic groups (preprint). [Se] A. SELBERG, On the Estimation of Fourier Coefficients of Modular Forms (Proc. of Symposia in Pure Math., Vol. 8, A.M.S., Providence, R.I., [Sh] G. SHIMURA, On the Holomorphy of Certain Dirichlet Series (Proc. London Math. Soc., (3) 31, [Ta] J. TATE, Fourier Analysis in Number Fields and Hecke's zeta-function, in Algebraic Number Theory (Proc. of the Brighton Conference, Academic Press, New York, [We 1] A. WEIL, Sur certains groupes d'opérateurs unitaires (Acta Math., Vol. 111, [We 2] A. WEIL, On some Exponential Sums (Proc. Nat. Acad. sc., U.S.A., Vol. 34, |
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