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Number Theory and Related Fields

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Cover of 'Number Theory and Related Fields'

Table of Contents

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    Book Overview
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    Chapter 1 Life and Mathematics of Alfred Jacobus van der Poorten (1942–2010)
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    Chapter 2 Ramanujan–Sato-Like Series
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    Chapter 3 On the Sign of the Real Part of the Riemann Zeta Function
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    Chapter 4 Additive Combinatorics: With a View Towards Computer Science and Cryptography—An Exposition
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    Chapter 5 Transcendence of Stammering Continued Fractions
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    Chapter 6 Algebraic Independence of Infinite Products and Their Derivatives
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    Chapter 7 Small Representations by Indefinite Ternary Quadratic Forms
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    Chapter 8 Congruences for Andrews’ spt-Function Modulo 32760 and Extension of Atkin’s Hecke-Type Partition Congruences
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    Chapter 9 Continued Fractions and Dedekind Sums for Function Fields
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    Chapter 10 Burgess’s Bounds for Character Sums
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    Chapter 11 Structured Hadamard Conjecture
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    Chapter 12 Families of Cubic Thue Equations with Effective Bounds for the Solutions
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    Chapter 13 Consequences of a Factorization Theorem for Generalized Exponential Polynomials with Infinitely Many Integer Zeros
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    Chapter 14 On Balanced Subgroups of the Multiplicative Group
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    Chapter 15 Some Extensions of the Lucas Functions
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    Chapter 16 The Impact of Number Theory and Computer-Aided Mathematics on Solving the Hadamard Matrix Conjecture
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    Chapter 17 Description of Generalized Continued Fractions by Finite Automata
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    Chapter 18 On Prime Factors of Terms of Linear Recurrence Sequences
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    Chapter 19 Some Notes on Weighted Sum Formulae for Double Zeta Values
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    Chapter 20 Period(d)ness of L -Values
Attention for Chapter 5: Transcendence of Stammering Continued Fractions
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Chapter title
Transcendence of Stammering Continued Fractions
Chapter number 5
Book title
Number Theory and Related Fields
Published by
Springer, New York, NY, January 2013
DOI 10.1007/978-1-4614-6642-0_5
Book ISBNs
978-1-4614-6641-3, 978-1-4614-6642-0
Authors

Yann Bugeaud