OxTalks will soon move to the new Halo platform and will become 'Oxford Events.' There will be a need for an OxTalks freeze. This was previously planned for Friday 14th November – a new date will be shared as soon as it is available (full details will be available on the Staff Gateway).
In the meantime, the OxTalks site will remain active and events will continue to be published.
If staff have any questions about the Oxford Events launch, please contact halo@digital.ox.ac.uk
In a pair of highly influential works, Fyodorov, Hiary and Keating formulated a precise conjecture describing the maximum of the Riemann zeta function in short intervals of the critical line Re(z)=1/2. This conjecture has since seen much progress, owing in part to a connection with the theory of branching random walks.
In this talk, I will outline this connection and give a more general introduction to the zeta function from a probabilistic point of view. I will then discuss recent progress towards the Fyodorov-Hiary-Keating conjecture achieved in a joint work with Louis-Pierre Arguin.
(No prior knowledge of number theory will be assumed)
