Cubic Twin Prime Polynomials are Counted by a Modular Form
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Publication:5243492
DOI10.4153/CJM-2018-018-9zbMath1460.11146arXiv1711.05564OpenAlexW2770293512MaRDI QIDQ5243492
Publication date: 18 November 2019
Published in: Canadian Journal of Mathematics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1711.05564
Varieties over finite and local fields (11G25) Distribution of primes (11N05) Arithmetic theory of polynomial rings over finite fields (11T55)
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- New equidistribution estimates of Zhang type
- \(L\)-functions of twisted Legendre curves
- Random Galois extensions of Hilbertian fields
- Prime polynomial values of linear functions in short intervals
- The primes contain arbitrarily long arithmetic progressions
- Bounded gaps between primes
- Arithmetic Correlations Over Large Finite Fields
- The Variance of the Number of Prime Polynomials in Short Intervals and in Residue Classes
- HardyâLittlewood Tuple Conjecture Over Large Finite Fields
- Shifted convolution and the Titchmarsh divisor problem over đ˝q[t]
- The autocorrelation of the MĂśbius function and Chowla's conjecture for the rational function field in characteristic 2
- The Arithmetic of Elliptic Curves
- Higher Moments of Arithmetic Functions in Short Intervals: A Geometric Perspective
- Bounded gaps between primes in number fields and function fields
- Primes in intervals of bounded length
- On a Question of Keating and Rudnick about Primitive Dirichlet Characters with Squarefree Conductor
- Witt Vectors and a Question of Keating and Rudnick
- On the BatemanâHorn conjecture for polynomials over large finite fields
- An inverse theorem for the Gowers \(U^{s+1}[N\)-norm]
- Small gaps between primes
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