$p$-adic Fourier theory for $\mathbf{Q}_{p^2}$ and the Monna map
Ardakov, K Berger, L Confluentes Mathematici volume 18 71-79 (09 Oct 2026) doi:10.5802/cml.105
Imaginaries, products and the adele ring
Derakhshan, J Hrushovski, E Münster Lectures in Mathematics 111-141 (14 Oct 2026) doi:10.4171/mlm/5/5
Mon, 26 Oct 2026
16:00
C4

Large deviations of the Riemann zeta function

Sun Kai Leung
(University of Oxford)
Abstract

Selberg’s central limit theorem shows that the modulus of the Riemann zeta function is asymptotically log-normal. Recent work has extended the theorem to the large-value regime. In this talk, I will survey these results and discuss ongoing work on the small-value regime, where new behavior emerges.

Optimal moving grids for time-dependent partial differential equations
Wathen, A Journal of Computational Physics volume 99 issue 2 352 (Apr 1992) doi:10.1016/0021-9991(92)90221-j
Stability and preconditioning for a hybrid approximation on the sphere
Gia, Q Sloan, I Wathen, A (22 Sep 2010) doi:10.48550/arxiv.1009.4275
Large‐amplitude transient growth in the linear evolution of equatorial spread F with a sheared zonal flow
Flaherty, J Seyler, C Trefethen, L Journal of Geophysical Research volume 104 issue A4 6843-6857 (Apr 1999) doi:10.1029/1998ja900178
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