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Eisenstein Cohomology for GLN and the Special Values of Rankin-Selberg L-Functions

properties of the special values of Rankin-Selberg L-functions for GL(n) x GL(m), where n + m = N. The authors carry through the entire program with;

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Eisenstein Cohomology for GLN and the Special Va (AMS203)

properties of the special values of Rankin-Selberg L-functions for GL(n) x GL(m), where n + m = N. The authors carry through the entire program with;

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Non-Archimedean L-Functions and Arithmetical Siegel Modular Forms

are L-functions of classical Siegel modular forms whose special values are studied using the Rankin-Selberg method and the action of certain;

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Heegner Points and Rankin L-Series

on a workshop on Special Values of Rankin L-series held at the MSRI in December 2001, is a collection of thirteen articles written by many;

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Heegner Points and Rankin L-Series

on a workshop on Special Values of Rankin L-series held at the MSRI in December 2001, is a collection of thirteen articles written by many;

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A Window into Zeta and Modular Physics

This book provides an introduction to (1) various zeta functions (for example, Riemann, Hurwitz, Barnes, Epstein, Selberg, and Ruelle;

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Window Into Zeta And Modular Physics

This book provides an introduction to (1) various zeta functions (for example, Riemann, Hurwitz, Barnes, Epstein, Selberg, and Ruelle;

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Elementary Theory of L-functions and Eisenstein Series

The theory of p-adic and classic modular forms, and the study of arithmetic and p-adic L-functions has proved to be a fruitful area;

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Glutamine: Biochemistry, Physiology, and Clinical Applications

Glutamine: Biochemistry, Physiology, and Clinical Applications describes the different functions of glutamine (Gln) in animals and humans;

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Many Variations of Mahler Measures

novelties of the subject, especially the relation with elliptic curves, modular forms and special values of L-functions. Finally, the Appendix;

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Sheaves and Functions Modulo P: Lectures on the Woods Hole Trace Formula

classical applications. Subsequently, the theory and results are expanded to include infinite coefficients, L-functions, and applications to special;

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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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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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On Certain L-Functions

both local and global theory are addressed. Topics discussed in the articles include Langlands functoriality, the Rankin-Selberg method;

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Posn(R) and Eisenstein Series

Posn(R) and Eisenstein Series provides an introduction, requiring minimal prerequisites, to the analysis on symmetric spaces of positive;

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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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Automorphic Forms and Representations

Weil representation, the Rankin-Selberg method and the triple L-function, examining this subject matter from many different and complementary;

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

meromorphic character over the whole complex plane of the Eisenstein series; and the Selberg trace formula. CONTENTS: 1. Introduction. 2. An abstract;

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Eisenstein Series and Applications

Eisenstein series are an essential ingredient in the spectral theory of automorphic forms and an important tool in the theory of L;

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Analytic Number Theory

; and an up-to-date survey of the axiomatic theory of L-functions introduced by Selberg.;

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Modular Forms

up to the Atkin-Lehner-Li theory of newforms and including the theory of Eisenstein series, Rankin-Selberg theory, and a more general theory;

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Rigid Cohomology

cohomology. It is a p-adic Weil cohomology suitable for computing Zeta and L-functions for algebraic varieties on finite fields. Moreover, it;

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Algebraic And Analytic Aspects Of Zeta Functions And L-functions

aim of the School was to study various aspects of zeta and L-functions with special emphasis on recent developments. A series of detailed;

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Special Functions

them Euler, Gauss, Legendre, Eisenstein, Riemann, and Ramanujan, have laid the foundations for this beautiful and useful area of mathematics;

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Special Functions

them Euler, Gauss, Legendre, Eisenstein, Riemann, and Ramanujan, have laid the foundations for this beautiful and useful area of mathematics;

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