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Automorphic Forms And Galois Representations: Volume 1

Automorphic forms and Galois representations have played a central role in the development of modern number theory, with the former coming;

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An Introduction to Non-Abelian Class Field Theory

This monograph provides a brief exposition of automorphic forms of weight 1 and their applications to arithmetic, especially to Galois;

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Automorphic Forms & Galois Representati

Automorphic forms and Galois representations have played a central role in the development of modern number theory, with the former coming;

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Automorphic Forms And Shimura Varieties Of Pgsp(2)

The area of automorphic representations is a natural continuation of studies in the 19th and 20th centuries on number theory and modular;

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Variations on a Theorem of Tate

Let $F$ be a number field. These notes explore Galois-theoretic, automorphic, and motivic analogues and refinements of Tate's basic result;

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L-Functions And Galois Representations

This collection of survey and research articles brings together topics at the forefront of the theory of L-functions and Galois;

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Automorphic Representations Of Low Rank Groups

The area of automorphic representations is a natural continuation of studies in number theory and modular forms. A guiding principle is a;

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Shimura Varieties

structure of automorphic forms on reductive groups over number fields, and specifically in qualitative information on multiplicities of automorphic;

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Automorphic Forms on Adele Groups. (AM-83), Volume 83

theory. TABLE OF CONTENTS: 1. The Classical Theory 2. Automorphic Forms and the Decomposition of L2(PSL(2,R) 3. Automorphic Forms as Functions on;

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Automorphic Forms, Representations and L-Functions

Contains sections on Reductive groups, representations, Automorphic forms and representations.;

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Automorphic Forms and Even Unimodular Lattices

presentation of the theory of automorphic forms and Langlands' conjectures, ranging from the first definitions to the recent and deep classification;

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Modern Analysis of Automorphic Forms By Example

This is Volume 1 of a two-volume book that provides a self-contained introduction to the theory and application of automorphic forms, using;

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Modern Analysis of Automorphic Forms By Example

This is Volume 2 of a two-volume book that provides a self-contained introduction to the theory and application of automorphic forms, using;

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Automorphic Forms and Representations

uniqueness principles underlying the basic constructions. The book features extensive foundational material on the representation theory of GL(1) and;

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Cambridge Studies in Advanced Mathematics

decomposition of pseudo-Eisenstein series, and automorphic Plancherel theorem in Volume 1; and automorphic Green's functions, metrics and topologies on;

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Collected Works of Herve Jacquet

Herve Jacquet is one of the founders of the modern theory of automorphic representations and their associated $L$-functions. This volume;

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Automorphic Forms on SL2 (R)

domains, the notion of automorphic form on G\\G and its relationship with the classical automorphic forms on X, Poincare series, constant terms;

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Automorphic Forms on SL2 (R)

domains, the notion of automorphic form on GG and its relationship with the classical automorphic forms on X, Poincare series, constant terms;

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Cohomology of Drinfeld Modular Varieties, Part 1, Geometry, Counting of Points and Local Harmonic Analysis

over number fields. The Langlands correspondence is a conjectured link between automorphic forms and Galois representations over a global field. By;

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Cohomology of Drinfeld Modular Varieties, Part 1, Geometry, Counting of Points and Local Harmonic Analysis

over number fields. The Langlands correspondence is a conjectured link between automorphic forms and Galois representations over a global field. By;

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Geometric Aspects of the Trace Formula

Arthur packets, interactions with geometric representation theory, and conjectures on the global automorphic spectrum. Suitable for both;

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Eisenstein Series and Automorphic Representations

topics such as spherical Hecke algebras and automorphic L-functions. Many of these mathematical results have natural interpretations in string;

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Elliptic Curves, Hilbert Modular Forms And Galois Deformatio

in Arithmetic Geometry in the 2009-2010 academic year. The notes by Laurent Berger provide an introduction to p-adic Galois representations and;

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Elements of the Representation Theory of the Jacobi Group

functions. The global theory is aimed at the correspondence between automorphic representations and Jacobi forms. This volume is thus a complement;

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Simple Algebras, Base Change, and the Advanced Theory of the Trace Formula. (AM-120), Volume 120

A general principle, discovered by Robert Langlands and named by him the functoriality principle, predicts relations between automorphic;

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Automorphic Representations And L-Functions For The General

This graduate-level textbook provides an elementary exposition of the theory of automorphic representations and L-functions for the general;

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Automorphic Representations And L-Functions For The General

This graduate-level textbook provides an elementary exposition of the theory of automorphic representations and L-functions for the general;

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