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Number Theory – Diophantine Problems, Uniform Distribution and Applications
Editor
Listed:
- Christian Elsholtz(Graz University of Technology, Institute of Analysis and Number Theory)Peter Grabner(Graz University of Technology, Institute of Analysis and Number Theory)
Abstract
No abstract is available for this item.
Individual chapters are listed in the "Chapters" tab
Suggested Citation
DOI: 10.1007/978-3-319-55357-3
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Book Chapters
The following chapters of this book are listed in IDEAS- Shigeki Akiyama & Jan-Hendrik Evertse & Attila Pethő, 2017. "On Nearly Linear Recurrence Sequences," Springer Books, in: Christian Elsholtz & Peter Grabner (ed.), Number Theory – Diophantine Problems, Uniform Distribution and Applications, pages 1-24, Springer.
- Hansjörg Albrecher & Arian Cani, 2017. "Risk Theory with Affine Dividend Payment Strategies," Springer Books, in: Christian Elsholtz & Peter Grabner (ed.), Number Theory – Diophantine Problems, Uniform Distribution and Applications, pages 25-60, Springer.
- József Beck, 2017. "A Discrepancy Problem: Balancing Infinite Dimensional Vectors," Springer Books, in: Christian Elsholtz & Peter Grabner (ed.), Number Theory – Diophantine Problems, Uniform Distribution and Applications, pages 61-82, Springer.
- Michael A. Bennett & Adrian-Maria Scheerer, 2017. "Squares with Three Nonzero Digits," Springer Books, in: Christian Elsholtz & Peter Grabner (ed.), Number Theory – Diophantine Problems, Uniform Distribution and Applications, pages 83-108, Springer.
- Vitaly Bergelson & Florian Karl Richter, 2017. "On the Density of Coprime Tuples of the Form (n, ⌊ f 1(n)⌋, …, ⌊ f k (n)⌋), Where f 1, …, f k Are Functions from a Hardy Field," Springer Books, in: Christian Elsholtz & Peter Grabner (ed.), Number Theory – Diophantine Problems, Uniform Distribution and Applications, pages 109-135, Springer.
- István Berkes, 2017. "On the Uniform Theory of Lacunary Series," Springer Books, in: Christian Elsholtz & Peter Grabner (ed.), Number Theory – Diophantine Problems, Uniform Distribution and Applications, pages 137-167, Springer.
- Yuri Bilu & Florian Luca, 2017. "Diversity in Parametric Families of Number Fields," Springer Books, in: Christian Elsholtz & Peter Grabner (ed.), Number Theory – Diophantine Problems, Uniform Distribution and Applications, pages 169-191, Springer.
- Jörg Brüdern & Christian Elsholtz, 2017. "Local Oscillations in Moderately Dense Sequences of Primes," Springer Books, in: Christian Elsholtz & Peter Grabner (ed.), Number Theory – Diophantine Problems, Uniform Distribution and Applications, pages 193-210, Springer.
- Jean-Marc Deshouillers & Laurent Habsieger & Shanta Laishram & Bernard Landreau, 2017. "Sums of the Digits in Bases 2 and 3," Springer Books, in: Christian Elsholtz & Peter Grabner (ed.), Number Theory – Diophantine Problems, Uniform Distribution and Applications, pages 211-217, Springer.
- Michael Drmota & Roswitha Hofer & Gerhard Larcher, 2017. "On the Discrepancy of Halton–Kronecker Sequences," Springer Books, in: Christian Elsholtz & Peter Grabner (ed.), Number Theory – Diophantine Problems, Uniform Distribution and Applications, pages 219-226, Springer.
- Andrej Dujella & Matija Kazalicki, 2017. "More on Diophantine Sextuples," Springer Books, in: Christian Elsholtz & Peter Grabner (ed.), Number Theory – Diophantine Problems, Uniform Distribution and Applications, pages 227-235, Springer.
- Jan-Hendrik Evertse & Kálmán Győry, 2017. "Effective Results for Discriminant Equations over Finitely Generated Integral Domains," Springer Books, in: Christian Elsholtz & Peter Grabner (ed.), Number Theory – Diophantine Problems, Uniform Distribution and Applications, pages 237-256, Springer.
- Philipp Habegger, 2017. "Quasi-Equivalence of Heights and Runge’s Theorem," Springer Books, in: Christian Elsholtz & Peter Grabner (ed.), Number Theory – Diophantine Problems, Uniform Distribution and Applications, pages 257-280, Springer.
- Clemens Heuberger & Stephan Wagner, 2017. "On the Monoid Generated by a Lucas Sequence," Springer Books, in: Christian Elsholtz & Peter Grabner (ed.), Number Theory – Diophantine Problems, Uniform Distribution and Applications, pages 281-301, Springer.
- Richard Hofer & László Mérai & Arne Winterhof, 2017. "Measures of Pseudorandomness: Arithmetic Autocorrelation and Correlation Measure," Springer Books, in: Christian Elsholtz & Peter Grabner (ed.), Number Theory – Diophantine Problems, Uniform Distribution and Applications, pages 303-312, Springer.
- Manfred G. Madritsch & Paul Surer & Volker Ziegler, 2017. "On Multiplicative Independent Bases for Canonical Number Systems in Cyclotomic Number Fields," Springer Books, in: Christian Elsholtz & Peter Grabner (ed.), Number Theory – Diophantine Problems, Uniform Distribution and Applications, pages 313-332, Springer.
- Werner Georg Nowak, 2017. "Refined Estimates for Exponential Sums and a Problem Concerning the Product of Three L-Series," Springer Books, in: Christian Elsholtz & Peter Grabner (ed.), Number Theory – Diophantine Problems, Uniform Distribution and Applications, pages 333-345, Springer.
- Alina Ostafe & Igor E. Shparlinski, 2017. "Orbits of Algebraic Dynamical Systems in Subgroups and Subfields," Springer Books, in: Christian Elsholtz & Peter Grabner (ed.), Number Theory – Diophantine Problems, Uniform Distribution and Applications, pages 347-368, Springer.
- János Pintz, 2017. "Patterns of Primes in Arithmetic Progressions," Springer Books, in: Christian Elsholtz & Peter Grabner (ed.), Number Theory – Diophantine Problems, Uniform Distribution and Applications, pages 369-379, Springer.
- Andrzej Schinzel, 2017. "On Simple Linear Recurrences," Springer Books, in: Christian Elsholtz & Peter Grabner (ed.), Number Theory – Diophantine Problems, Uniform Distribution and Applications, pages 381-389, Springer.
- Terence Tao, 2017. "Equivalence of the Logarithmically Averaged Chowla and Sarnak Conjectures," Springer Books, in: Christian Elsholtz & Peter Grabner (ed.), Number Theory – Diophantine Problems, Uniform Distribution and Applications, pages 391-421, Springer.
- Jörg M. Thuswaldner, 2017. "Discrepancy Bounds for β $$\boldsymbol{\beta }$$ -adic Halton Sequences," Springer Books, in: Christian Elsholtz & Peter Grabner (ed.), Number Theory – Diophantine Problems, Uniform Distribution and Applications, pages 423-444, Springer.
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