Projects per year
Abstract
We study the asymptotics of Hankel determinants constructed using the values ς(an + b) of the Riemann zeta function at positive integers in an arithmetic progression. Our principal result is a Diophantine application of the asymptotics.
Original language | English |
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Article number | 101 |
Journal | Symmetry integrability and geometry-Methods and applications |
Volume | 11 |
DOIs | |
Publication status | Published - 17 Dec 2015 |
Keywords
- Hankel determinant
- Irrationality
- Zeta value
Projects
- 3 Finished
-
Gaps theorems and statistics of patterns in quasicrystals
1/07/15 → 30/06/18
Project: Research project (funded) › Research
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Diophantine approximation, chromatic number, and equivalence classes of separated nets
10/10/13 → 9/07/15
Project: Research project (funded) › Research
-
Career Acceleration Fellowship: Circle rotations and their generalisation in Diophantine approximation
1/10/13 → 30/09/16
Project: Research project (funded) › Research