Automorphic forms - PDFSEARCH.IO - Document Search Engine

Automorphic forms
Results: 228

#	Item
141	A CUSPIDALITY CRITERION FOR THE FUNCTORIAL PRODUCT ON GL(2) × GL(3), WITH A COHOMOLOGICAL APPLICATION DINAKAR RAMAKRISHNAN AND SONG WANG 1. Introduction Add to Reading List Source URL: www.math.caltech.edu Language: English - Date: 2003-10-13 16:11:09 Automorphic forms Representation theory of Lie groups Langlands program Conjectures Number theory Local Langlands conjectures Orthogonal group Orbifold Fourier series Abstract algebra Mathematics Algebra
142	M ath. Res. Lett. c International Press[removed]), no. 2, 315–332 Add to Reading List Source URL: www.math.caltech.edu Language: English - Date: 2008-02-08 19:20:50 Automorphic forms Representation theory of Lie groups Conjectures Number theory Analytic number theory Cuspidal representation Multiplicity-one theorem Modular form Local Langlands conjectures Abstract algebra Mathematics Algebra
143	MODULARITY OF SOLVABLE ARTIN REPRESENTATIONS OF GO(4)-TYPE DINAKAR RAMAKRISHNAN To my teacher, Herv´e Jacquet Introduction Add to Reading List Source URL: www.math.caltech.edu Language: English - Date: 2001-06-20 18:52:18 Automorphic forms Representation theory of Lie groups Class field theory Conjectures Langlands program Local Langlands conjectures Artin L-function Induced representation Langlands–Shahidi method Abstract algebra Mathematics Algebra
144	On the cuspidality criterion for the Asai transfer to GL(4) Dipendra Prasad and Dinakar Ramakrishnan∗ Introduction Let F be a number ﬁeld and K a quadratic algebra over F , i.e., either F × F or a quadratic ﬁeld e Add to Reading List Source URL: www.math.caltech.edu Language: English - Date: 2011-09-06 15:30:47 Induced representation Cuspidal representation Automorphic forms Langlands program Conjectures Gelfand pair Symbol Abstract algebra Representation theory of Lie groups Group theory
145	. Video for Fesenko This video is being prepared at the suggestion of Ivan Fesenko as an informal nontechnical discussion of various mathematical topics that occupy me now and that have occupied me over my many years as Add to Reading List Source URL: publications.ias.edu Language: English - Date: 2014-07-03 10:50:06 Number theory Lie groups Conjectures Several complex variables Langlands program Algebraic number field Class field theory Representation theory Automorphic L-function Abstract algebra Mathematics Automorphic forms
146	Irreducibility and cuspidality Dinakar Ramakrishnan∗ Introduction Irreducible representations are the building blocks of general, semisimple Galois representations ρ, and cuspidal representations are the building bloc Add to Reading List Source URL: www.math.caltech.edu Language: English - Date: 2006-09-12 17:41:35 Representation theory Automorphic forms Number theory Class field theory Cuspidal representation Admissible representation Tate twist Frobenius endomorphism Group representation Abstract algebra Algebra Representation theory of Lie groups
147	REMARKS ON THE SYMMETRIC POWERS OF CUSP FORMS ON GL(2) DINAKAR RAMAKRISHNAN To Steve Gelbart On the occasion of his sixtieth birthday Add to Reading List Source URL: www.math.caltech.edu Language: English - Date: 2009-07-13 15:36:06 Automorphic forms Conjectures Representation theory of Lie groups Class field theory Langlands program Local Langlands conjectures Cuspidal representation Artin L-function Rankin–Selberg method Abstract algebra Mathematics Algebra
148	Clay Mathematics Proceedings Volume 13, 2011 Icosahedral Fibres of the Symmetric Cube and Algebraicity Dinakar Ramakrishnan To Freydoon Shahidi, on the occasion of his sixtieth birthday Add to Reading List Source URL: www.math.caltech.edu Language: English - Date: 2012-07-30 18:49:34 Automorphic forms Langlands program Representation theory of Lie groups Class field theory Conjectures Cuspidal representation Local Langlands conjectures Multiplicity-one theorem Automorphic L-function Abstract algebra Mathematics Algebra
149	ON THE EXCEPTIONAL ZEROS OF RANKIN-SELBERG L-FUNCTIONS DINAKAR RAMAKRISHNAN AND SONG WANG Introduction In this paper we study the possibility of real zeros near s = 1 for the RankinSelberg L-functions L(s, f × g) and L( Add to Reading List Source URL: www.math.caltech.edu Language: English - Date: 2001-08-07 16:25:14 Automorphic forms Conjectures Langlands program Representation theory of Lie groups Number theory Automorphic L-function Local Langlands conjectures Rankin–Selberg method Selberg class Abstract algebra Mathematics Mathematical analysis
150	(Title Page Submitted by a Candidate from a GSAS Department) On Λ-adic Saito-Kurokawa Lifting and its Application Zhi Li Submitted in partial fulfillment of the Add to Reading List Source URL: www.math.columbia.edu Language: English - Date: 2009-06-29 10:48:33 Field theory Analytic number theory Modular forms Class field theory P-adic number P-adic L-function Algebraic number field Automorphic form Eisenstein series Abstract algebra Mathematics Number theory

UPDATE