Get ready for another thrilling Table Football Tournament after last year’s smash success. Whether you’re a seasoned player or just up for some fun, this is your chance to claim the title of best team in the department. 

What to expect:

• 2-player teams will face off in a group stage, followed by knockout rounds.

• The exact format will adapt depending on how many teams sign up – so rally your friends and get involved

How to enter:

A new chaotic hyperjerk system with four quadratic nonlinearities, its bifurcation analysis, multistability, circuit design and complete synchronization design via active backstepping control
Vaidyanathan, S Sambas, A Moroz, I Mohamed, M Sundaram, A Archives of Control Sciences volume 34 issue 4 697-713 (20 Dec 2024)
A new 3-D chaotic jerk system with three quadratic nonlinear terms, its bifurcation analysis, multistability and circuit simulation
Vaidyanathan, S Moroz, I Sambas, A

Alison Etheridge (University of Oxford) - The Forwards and Backwards of Population Models

Modelling the evolution of an ice sheet’s weathering crust
Woods, T Hewitt, I IMA Journal of Applied Mathematics (18 Nov 2024)
Tue, 03 Dec 2024
16:00
C3

The space of traces of certain discrete groups

Raz Slutsky
(University of Oxford)
Abstract

A trace on a group is a positive-definite conjugation-invariant function on it. These traces correspond to tracial states on the group's maximal  C*-algebra. In the past couple of decades, the study of traces has led to exciting connections to the rigidity, stability, and dynamics of groups. In this talk, I will explain these connections and focus on the topological structure of the space of traces of some groups. We will see the different behaviours of these spaces for free groups vs. higher-rank lattices, and how our strategy for the free group can be used to answer a question of Musat and Rørdam regarding free products of matrix algebras. This is based on joint works with Arie Levit, Joav Orovitz, and Itamar Vigdorovich.

Hasse Diagrams for $\mathbf{3d}$ $\mathbf{\mathcal{N}=4}$ Quiver Gauge
Theories -- Inversion and the full Moduli Space
Grimminger, J Hanany, A (03 Apr 2020) http://arxiv.org/abs/2004.01675v2
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