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Spectral Methods of Automorphic Forms

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Spectral Methods of Automorphic Forms

call with the publication of this second edition. In the book, Iwaniec treats the spectral theory of automorphic forms as the study of the;

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Modern Analysis of Automorphic Forms By Example

, meromorphic continuation of Eisenstein series, spectral decomposition of pseudo-Eisenstein series, and automorphic Plancherel theorem. With numerous;

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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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Pseudodifferential Analysis, Automorphic Distributions in the Plane and Modular Forms

in the hyperbolic half-plane to automorphic distribution theory in the plane. Spectral-theoretic questions are discussed in one or the other;

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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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Families of Automorphic Forms

spectral theory of real analytic automorphic forms, see, e. g. , [50], [51]. This culminates in the trace formula of Selberg, see, e. g. , Hejhal;

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Automorphic Forms on SL2 (R)

This book provides an introduction to some aspects of the analytic theory of automorphic forms on G=SL2(R) or the upper-half plane X, with;

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Automorphic Forms on SL2 (R)

This book provides an introduction to some aspects of the analytic theory of automorphic forms on G=SL2(R) or the upper-half plane X, with;

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Spectral Decomposition And Eisenstein Series

automorphic forms for certain subgroups of G. This book describes this proof in detail. The starting point is the theory of automorphic forms, which;

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Spectral Decomposition And Eisenstein Series

automorphic forms for certain subgroups of G. This book describes this proof in detail. The starting point is the theory of automorphic forms, which;

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Spectral Theory of the Riemann Zeta-function

own research, Professor Motohashi shows that the function is closely bound with automorphic forms and that many results from there can be;

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Spectral Theory of the Riemann Zeta-Function

own research, Professor Motohashi shows that the function is closely bound with automorphic forms and that many results from there can be;

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London Mathematical Society Lecture Note Series

international figures in this field. Core topics discussed include the theory of zeta functions, spectral theory of automorphic forms, classical;

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Probabilistic Methods in Geometry, Topology and Spectral Theory

This volume contains the proceedings of the CRM Workshops on Probabilistic Methods in Spectral Geometry and PDE, held from August 22-26;

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Automorphic Forms, Representations and L-Functions

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

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p-Adic Automorphic Forms on Shimura Varieties

a fascinating view, studying congruence modulo a prime among elliptic modular forms, that an automorphic L-function of a given algebraic;

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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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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 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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Periods of Quaternionic Shimura Varieties. I.

This book formulates a new conjecture about quadratic periods of automorphic forms on quaternion algebras, which is an integral refinement;

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Partition Functions and Automorphic Forms

physics areas. It focuses on: 1) Feynman integrals and modular functions, 2) hyperbolic and Lorentzian Kac-Moody algebras, related automorphic;

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Partition Functions and Automorphic Forms

physics areas. It focuses on: 1) Feynman integrals and modular functions, 2) hyperbolic and Lorentzian Kac-Moody algebras, related automorphic;

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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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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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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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Decomposition Spectrale et Series d Eisenstein

automorphic forms for certain subgroups of G. The present book describes this proof in detail. The starting point is the theory of automorphic forms;

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