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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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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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Pseudodifferential Operators and Wavelets over Real and p adic Fields

This monograph offers a self-contained introduction to pseudodifferential operators and wavelets over real and p-adic fields. Aimed at;

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Elements of the Representation Theory of the Jacobi Group

After Pyatetski-Shapiro[PS1] and Satake [Sa1] introduced, independent of one another, an early form of the Jacobi Theory in 1969 (while not;

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A Window into Zeta and Modular Physics

); and (3) vertex operator algebras (correlation functions, quasimodular forms, modular invariance, rationality, and some current research topics;

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Window Into Zeta And Modular Physics

); and (3) vertex operator algebras (correlation functions, quasimodular forms, modular invariance, rationality, and some current research topics;

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Jacobi Forms Finite Quadratic Modules and Weil Representations over Number Fiel

of Jacobi forms over the rational numbers, which is an indispensable tool in the arithmetic theory of elliptic modular forms, elliptic curves, and;

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London Mathematical Society Lecture Note Series

of pseudodifferential operators and its applications, especially to the Dirac theory of quantum mechanics. The treatment uses 'Leibniz formulas' with integral;

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The Spectral Theory of Toeplitz Operators. (AM-99), Volume 99

The theory of Toeplitz operators has come to resemble more and more in recent years the classical theory of pseudodifferential operators;

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Topics In Number Theory

This is a first-ever textbook written in English about the theory of modular forms and Jacobi forms of several variables. It contains the;

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Harmonic Maass Forms and Mock Modular Forms

Modular forms and Jacobi forms play a central role in many areas of mathematics. Over the last 10-15 years, this theory has been extended;

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London Mathematical Society Lecture Note Series

-method, stationary phase and h-pseudodifferential operators. The applications include results on the tunnel effect, the asymptotics;

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Modular Forms

-integral weight, Hilbert, Jacobi, Maass, and Siegel modular forms. Some gems of the book are an immediately implementable trace formula for;

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Electromagnetic Wave Diffraction by Conducting Screens pseudodifferential operators in diffraction problems

approaches and are based on the original concept of vector spaces 'produced' by Maxwell equations. The formalism of pseudodifferential operators;

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Codes And Modular Forms

There are connections between invariant theory and modular forms since the times of Felix Klein, in the 19th century, connections between;

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Partial Differential Equations: Qualitative Studies of Linear Equations: Pt. 2

. Analytical tools introduced here include pseudodifferential operators, the functional analysis of self-adjoint operators, and Wiener measure. The;

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Partial Differential Equations: v. 3

. Analytical tools introduced here include pseudodifferential operators, the functional analysis of self-adjoint operators, and Wiener measure. The;

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Partial Differential Equations II

. Analytical tools introduced here include pseudodifferential operators, the functional analysis of self-adjoint operators, and Wiener measure. The;

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Partial Differential Equations II

. Analytical tools introduced here include pseudodifferential operators, the functional analysis of self-adjoint operators, and Wiener measure. The;

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Conference Harmonic Analysis, Volume II

trigonometric series, singular integrals and pseudodifferential operators, hardy spaces, differentiation theory, and partial differential equations.;

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Conference Harmonic Analysis, Volume II

trigonometric series, singular integrals and pseudodifferential operators, hardy spaces, differentiation theory, and partial differential equations.;

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Pseudodifferential Operators (PMS-34)

Here Michael Taylor develops pseudodifferential operators as a tool for treating problems in linear partial differential equations;

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Pseudodifferential Operators (PMS-34)

Here Michael Taylor develops pseudodifferential operators as a tool for treating problems in linear partial differential equations;

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Non-Archimedean Linear Operators & Applications

-Archimedean Banach and Hilbert spaces. This includes, non-archimedean valued fields, bounded and unbounded linear operators, bilinear forms, functions;

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Non-Archimedean Linear Operators & Applications

-Archimedean Banach and Hilbert spaces. This includes, non-Archimedean valued fields, bounded and unbounded linear operators, bilinear forms, functions;

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Modular Forms

This book presents a graduate student-level introduction to the classical theory of modular forms and computations involving modular forms;

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Traces And Determinants Of Pseudodifferential Operators

increasingly urgent. Providing a broad account of the theory of traces and determinants on algebras of differential and pseudodifferential operators;

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