PERlon FUNCTIONS AND THE SELBERG ZETA FUNCTION FOR TUE MODULAR GROUP John Lewis and Don Zagier Framingham State College

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• Analytic number theory
• Bernhard Riemann
• Automorphic forms
• Selberg trace formula
• Selberg zeta function
• Riemann zeta function
• ArthurSelberg trace formula
• Riemann hypothesis

The Arithmetic and Topology of Differential Equations Don Zagier (Max Planck Institute for Mathematics) The talk will describe arithmetic properties of solutions of linear differential equations, especially Picard-Fuchs

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Elementary Aspects of the Verlinde Formula and of the Harder-Narasimhan-Atiyah-Bott Formula Don Zagier

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• Mathematical analysis
• Mathematics
• Analysis
• Orthogonal polynomials
• Integer sequences
• Polynomials
• Approximation theory
• Chebyshev polynomials
• Generating function
• Bessel function
• Bernoulli number
• Binomial coefficient

A NOTE ON REYES’S THEOREM ABOUT TRIANGLES Don Zagier In the last issue of Nieuw Archief, the following elegant theorem was stated by Reyes [1]: Theorem. Let A1 A2 A3 be a triangle. We extend the numbering cyclically b

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• Triangle geometry
• Elementary geometry
• Triangles
• Circles
• Curves
• Triangle
• Perpendicular
• Circumscribed circle
• Collinearity
• Angle

Note on the Landweber-Stong elliptic genus by Don Zagier University

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• Mathematical analysis
• Mathematics
• Complex analysis
• Elliptic functions
• Modular forms
• Analytic number theory
• Jacobi elliptic functions
• Elliptic cohomology
• Theta function
• Elliptic integral
• Genus of a multiplicative sequence
• Eisenstein series

APPENDIX: SPECIAL VALUES AND FUNCTIONAL EQUATIONS OF POLYLOGARITHMS Don Zagier 0. Introduction

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• Mathematics
• Algebra
• Abstract algebra
• Rational functions
• Polylogarithm
• Algebraic number field
• Distribution
• Draft:Excess intersection formula

Article A trace formula for Jacobi forms. Zagier, Don in: Journal für die reine und angewandte Mathematik - 393 | Periodical

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CLASSICAL AND ELLIPTIC POLYLOGARITHMS AND SPECIAL VALUES OF L-SERIES Don Zagier and Herbert Gangl1 The Dirichlet class number formula expresses the residue at s = 1 of the Dedekind zeta function ζF (s) of an arbitrary a

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Math. Ann.202, ) © by Springer-Verlag 1973 Higher Dimensional Dedekind Sums Don Zagier In this paper we will study the number-theoretical properties of the

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AUTOMORPHIC PSEUDODIFFERENTIAL OPERATORS Paula Beazley Cohen, Yuri Manin, Don Zagier

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