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Number Theory : New York Seminar 2003

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Cover of 'Number Theory : New York Seminar 2003'

Table of Contents

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    Book Overview
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    Chapter 1 The spanning number and the independence number of a subset of an abelian group
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    Chapter 2 A formula related to the Frobenius problem in two dimensions
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    Chapter 3 One Bit World
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    Chapter 4 Use of Padé Approximations in Spline Construction
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    Chapter 5 Interactions between number theory and operator algebras in the study of the Riemann zeta function (d’après Bost-Connes and Connes)
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    Chapter 6 A Hyperelliptic Curve with Real Multiplication of Degree Two
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    Chapter 7 Humbert’s Conic Model and the Kummer Surface
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    Chapter 8 Arithmeticity and Theta Correspondence on an Orthogonal Group
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    Chapter 9 Morphic Heights and Periodic Points
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    Chapter 10 The Elementary Proof of the Prime Number Theorem: An Historical Perspective
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    Chapter 11 Additive Bases Representations and the Erdős-Turán Conjecture
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    Chapter 12 The boundary structure of the sumset in Z 2
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    Chapter 13 On NTU’S in Function Fields
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    Chapter 14 Continued Fractions and Quadratic Irrationals
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    Chapter 15 The inverse problem for representation functions of additive bases
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    Chapter 16 On the ubiquity of Sidon sets
Attention for Chapter 8: Arithmeticity and Theta Correspondence on an Orthogonal Group
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Chapter title
Arithmeticity and Theta Correspondence on an Orthogonal Group
Chapter number 8
Book title
Number Theory
Published by
Springer, New York, NY, January 2004
DOI 10.1007/978-1-4419-9060-0_8
Book ISBNs
978-1-4612-6490-3, 978-1-4419-9060-0
Authors

Ze-Li Dou, Dou, Ze-Li

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