eBook - ePub
Combinatorial Number Theory
Proceedings of the Integers Conference 2023
- 288 pages
- English
- ePUB (mobile friendly)
- Available on iOS & Android
eBook - ePub
Combinatorial Number Theory
Proceedings of the Integers Conference 2023
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.
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Yes, you can access Combinatorial Number Theory by Bruce M. Landman,Florian Luca,Melvyn Nathanson,Aaron Robertson,Jaroslav Nešetřil in PDF and/or ePUB format, as well as other popular books in Mathematics & Counting & Numeration. We have over one million books available in our catalogue for you to explore.
Information
Table of contents
- Title Page
- Copyright
- Contents
- Computations and observations on congruence covering systems
- Balanced N-color compositions
- Computing four-term arithmetic progressions of powerful numbers
- Combinatorial identities for vacillating tableaux
- Odd vector cycles in ℤm
- Powered numbers in short intervals
- Schreier multisets and the s-step Fibonacci sequences
- Tabulating absolute Lucas pseudoprimes
- Henrik Eriksson’s Bulgarian Solitaire variant
- On a generalization of a theorem of Ibukiyama to evaluate three imprimitive character sums
- Composition-theoretic series and false theta functions
- On the constants in Mertens’ theorems for primes in arithmetic progressions
- Dot product chains
- Permutation patterns of the iterated Syracuse function
- An upper bound on the inhomogeneous approximation constants
- On the minimum number of monochromatic 2-dimensional Schur triples
- The Scholz conjecture on addition chains is true for infinitely many integers with ℓ(2n)=ℓ(n)
- Digital problems in the theory of partitions
- A combinatorial proof of a partition perimeter inequality
- Subject Index