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Combinatorial Number Theory
Proceedings of the Integers Conference 2023
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Edited by:
Bruce M. Landman
, Florian Luca , Melvyn Nathanson , Jaroslav Nešetřil and Aaron Robertson
Language:
English
Published/Copyright:
2025
About this book
This volume consists of twenty articles stemming from presentations given at the 2023 Integers Conference. They represent a variety of active areas of research in combinatorial number theory, including additive number theory, multiplicative number theory, elementary number theory, the theory of partitions, Ramsey theory, sequences, algebraic combinatorics, enumerative combinatorics, and Diophantine equations.
- Includes contributions from several distinguished scholars
- Focuses on many trending topics in number theory and combinatorics.
- Of Interest to researchers and graduate students working in combinatoric game theory
Author / Editor information
B. Landman, USA; F. Luca, South Africa; M. Nathanson, USA; J. Nešetřil, USA; A. Robertson, USA.
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Frontmatter
I -
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Preface: Proceedings of the Integers Conference 2023
V -
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Contents
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Computations and observations on congruence covering systems
1 -
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Balanced N-color compositions
11 -
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Computing four-term arithmetic progressions of powerful numbers
25 -
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Combinatorial identities for vacillating tableaux
31 -
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Odd vector cycles in ℤm
65 -
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Powered numbers in short intervals
83 -
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Schreier multisets and the s-step Fibonacci sequences
91 -
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Tabulating absolute Lucas pseudoprimes
103 -
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Henrik Eriksson’s Bulgarian Solitaire variant
121 -
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On a generalization of a theorem of Ibukiyama to evaluate three imprimitive character sums
135 -
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Composition-theoretic series and false theta functions
151 -
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On the constants in Mertens’ theorems for primes in arithmetic progressions
169 -
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Dot product chains
183 -
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Permutation patterns of the iterated Syracuse function
199 -
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An upper bound on the inhomogeneous approximation constants
223 -
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On the minimum number of monochromatic 2-dimensional Schur triples
233 -
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The Scholz conjecture on addition chains is true for infinitely many integers with ℓ(2n) = ℓ(n)
243 -
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Digital problems in the theory of partitions
251 -
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A combinatorial proof of a partition perimeter inequality
269
Publishing information
Pages and Images/Illustrations in book
eBook published on:
November 4, 2024
eBook ISBN:
9783111395593
Hardcover published on:
November 4, 2024
Hardcover ISBN:
9783111395401
Pages and Images/Illustrations in book
Front matter:
8
Main content:
280
Illustrations:
32
Tables:
28
Audience(s) for this book
Libraries as well as researchers, and graduate students interested in number theory and combinatorics.
Safety & product resources
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Manufacturer information:
Walter de Gruyter GmbH
Genthiner Straße 13
10785 Berlin
productsafety@degruyterbrill.com