THE PRIMES ARE NOT METRIC POISSONIAN
From MaRDI portal
Publication:4604498
DOI10.1112/S002557931700050XzbMath1429.11136arXiv1702.07365MaRDI QIDQ4604498
Publication date: 26 February 2018
Published in: Mathematika (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1702.07365
Related Items (14)
ADDITIVE ENERGY AND THE METRIC POISSONIAN PROPERTY ⋮ Remarks about inhomogeneous pair correlations ⋮ On exceptional sets in the metric Poissonian pair correlations problem ⋮ On the correlations of \(n^\alpha \bmod 1\) ⋮ The metric theory of the pair correlation function of real-valued lacunary sequences ⋮ Poissonian correlation of higher order differences ⋮ A METRIC THEORY OF MINIMAL GAPS ⋮ Poissonian pair correlation in higher dimensions ⋮ On a multi-dimensional Poissonian pair correlation concept and uniform distribution ⋮ Poissonian pair correlation and discrepancy ⋮ Pair correlation and equidistribution on manifolds ⋮ Pair correlation of sequences with maximal additive energy ⋮ GCD sums and sum-product estimates ⋮ THERE IS NO KHINTCHINE THRESHOLD FOR METRIC PAIR CORRELATIONS
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- The pair correlation function of fractional parts of polynomials
- Additive energy and the Hausdorff dimension of the exceptional set in metric pair correlation problems
- Pair correlations and equidistribution
- On pair correlation and discrepancy
- On exceptional sets in the metric Poissonian pair correlations problem
- Pair correlation for fractional parts of αn2
- Metric Diophantine approximation with two restricted variables I. Two square-free integers, or integers in arithmetic progressions
- Metric Number Theory and the Large Sieve
- A metric result on the pair correlation of fractional parts of sequences
- ADDITIVE ENERGY AND THE METRIC POISSONIAN PROPERTY
- Localized quantitative criteria for equidistribution
- The distribution of spacings between the fractional parts of \(n^2\alpha\)
This page was built for publication: THE PRIMES ARE NOT METRIC POISSONIAN