Polignac Numbers, Conjectures of Erdős on Gaps Between Primes, Arithmetic Progressions in Primes, and the Bounded Gap Conjecture
From MaRDI portal
Publication:5275977
DOI10.1007/978-3-319-28203-9_22zbMath1407.11110arXiv1305.6289OpenAlexW1838642593MaRDI QIDQ5275977
Publication date: 14 July 2017
Published in: From Arithmetic to Zeta-Functions (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1305.6289
Related Items (16)
Variants of the Selberg sieve, and bounded intervals containing many primes ⋮ A note on the distribution of normalized prime gaps ⋮ Patterns of Primes in Arithmetic Progressions ⋮ The work of James Maynard ⋮ Small gaps between configurations of prime polynomials ⋮ On generalizations of problems of Recaman and Pomerance ⋮ Limit points of normalized prime gaps ⋮ The most likely common difference of arithmetic progressions among primes ⋮ Rényi 100, quantitative and qualitative (in)dependence ⋮ Patterns of primes in the Sato-Tate conjecture ⋮ A Note on the Theorem of Maynard and Tao ⋮ Patterns of primes in Chebotarev sets ⋮ The Green-Tao theorem for primes of the form \(x^2+y^2+1\) ⋮ The Convex Hull of the Prime Number Graph ⋮ Bounded length intervals containing two primes and an almost-prime. II ⋮ On the set of the difference of primes
Cites Work
- Unnamed Item
- Unnamed Item
- Primes in tuples. II
- Primes in tuples. I
- Small differences between prime numbers
- The primes contain arbitrarily long arithmetic progressions
- Bounded gaps between primes
- Über Summen von Primzahlen und Primzahlquadraten
- The difference of consecutive primes
- Are There Arbitrarily Long Arithmetic Progressions In The Sequence of Twin Primes?
- A smoothed GPY sieve
- On the distribution of primes in short intervals
- Small differences between prime numbers
- On some new questions on the distribution of prime numbers
- On the difference of consecutive primes
- Small gaps between primes
This page was built for publication: Polignac Numbers, Conjectures of Erdős on Gaps Between Primes, Arithmetic Progressions in Primes, and the Bounded Gap Conjecture
