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Pseudodifferential Analysis, Automorphic Distributions in the Plane and Modular Forms

Pseudodifferential analysis, introduced in this book in a way adapted to the needs of number theorists, relates automorphic function theory;

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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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Gauss-Manin Connection in Disguise

of the mirror Calabi-Yau threefolds. It is mainly written for two primary target audiences: researchers in classical modular and automorphic;

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Jacobi-Like Forms, Pseudodifferential Operators, and Quasimodular Forms

This book explores various properties of quasimodular forms, especially their connections with Jacobi-like forms and automorphic;

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Automorphic Forms And Zeta Functions - Proceedings Of The Conference In Memory Of Tsuneo Arakawa

of modular forms and zeta functions are covered: Theta series and the basis problems, Jacobi forms, automorphic forms on Sp(1, q), double zeta;

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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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Cambridge Studies in Advanced Mathematics

in several complex variables and number theory. The comprehensive theory of automorphic forms to subgroups of algebraic groups and the arithmetical;

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Cambridge Studies in Advanced Mathematics

in several complex variables and number theory. The comprehensive theory of automorphic forms to subgroups of algebraic groups and the arithmetical;

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Introduction to Arithmetic Theory of Automorphic Functions

The theory of automorphic forms is playing increasingly important roles in several branches of mathematics, even in physics, and is almost;

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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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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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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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Harmonic Analysis on Symmetric Spaces - Higher Rank Spaces, Positive Definite Matrix Space and Generalizations

. As with the introductory book entitled Harmonic Analysis on Symmetric Spaces - Euclidean Space, the Sphere, and the Poincare Upper Half;

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Spectral Methods of Automorphic Forms

Automorphic forms are one of the central topics of analytic number theory. In fact, they sit at the confluence of analysis, algebra;

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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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Modular Forms and Functions

This book provides an introduction to the theory of elliptic modular functions and forms, a subject of increasing interest because of its;

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A Short Course in Automorphic Functions

This concise three-part treatment introduces undergraduate and graduate students to the theory of automorphic functions and discontinuous;

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Problems in the Theory of Modular Forms

the undergraduate and graduate student for self-instruction. The topics covered include q-series, the modular group, the upper half-plane;

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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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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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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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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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Modular Forms and Related Topics in Number Theory

, India, from December 10-14, 2018. The conference aimed at bringing the active number theorists and researchers in automorphic forms and allied;

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