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Families of Automorphic Forms and the Trace Formula

volume, based on the Simons Foundation symposium on families of automorphic forms and the trace formula held in Puerto Rico in January-February;

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Geometric Aspects of the Trace Formula

graduate students and researchers, this volume presents the latest research in the field. Readers of the first volume Families of Automorphic Forms;

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

This volume investigates the interplay between the classical theory of automorphic forms and the modern theory of representations of adele;

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Families of Automorphic Forms

relation between automorphic forms and Dirichlet series to real analytic automorphic forms. The names Selberg and Roelcke are connected to the;

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Shimura Varieties

This is the second volume of a series of mainly expository articles on the arithmetic theory of automorphic forms. It forms a sequel to On;

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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 Representation of Unitary Groups in Three Variables. (AM-123), Volume 123

applied to obtain a classification of automorphic representations. This work represents the first case in which the stable trace formula has been;

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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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Spectral Decomposition And Eisenstein Series

The decomposition of the space L2(G(Q)\\G(A)), where G is a reductive group defined over Q and A is the ring of adeles of Q, is a deep;

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Spectral Decomposition And Eisenstein Series

The decomposition of the space L2(G(Q)\\G(A)), where G is a reductive group defined over Q and A is the ring of adeles of Q, is a deep;

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Scattering Theory for Automorphic Functions. (AM-87), Volume 87

The application by Fadeev and Pavlov of the Lax-Phillips scattering theory to the automorphic wave equation led Professors Lax and Phillips;

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Decomposition Spectrale et Series d Eisenstein

-packets) and their properties. It is thus also an introduction, suitable for graduate students, to the theory of automorphic forms, written using;

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The Endoscopic Classification of Representations

representations of an associated general linear group GL(N). The central result is a simple and explicit formula for the multiplicity in the automorphic;

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Spectral Methods of Automorphic Forms

of automorphic forms, the theory of Kloosterman sums, the Selberg trace formula, and the theory of small eigenvalues. Henryk Iwaniec was awarded the 2002;

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Eisenstein Series and Automorphic Representations

examples, and collects and extends many results scattered throughout the literature, in particular the Langlands constant term formula for;

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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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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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p-Adic Automorphic Forms on Shimura Varieties

and to develop the theory of ordinary p-adic automorphic forms, allocating 10 to 15 years from that point, putting off the intended arithmetic;

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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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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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Traces of Hecke Operators

coefficients can be recovered from explicit knowledge of the traces of Hecke operators. The original trace formula for Hecke operators was given by;

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Cambridge Studies in Advanced Mathematics

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

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On the Geometric Side of the Arthur Trace Formula for the Symplectic Group of Rank 2

The authors study the non-semisimple terms in the geometric side of the Arthur trace formula for the split symplectic similitude group and;

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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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Heegner Points and Rankin L-Series

The seminal formula of Gross and Zagier relating heights of Heegner points to derivatives of the associated Rankin L-series has led to many;

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Heegner Points and Rankin L-Series

The seminal formula of Gross and Zagier relating heights of Heegner points to derivatives of the associated Rankin L-series has led to many;

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