Congratulations to Cora. The citation says:
"The award recognises that you have promoted and implemented an inclusive and welcoming environment in your research group. Your actions have created a place where researchers thrive and are able to achieve their ambitions with all the positive repercussions this generates. Your nomination was submitted by your researchers and students."
In algebraic geometry, the technique of dévissage reduces many questions to the case of curves. In difference and differential algebra, this is not the case, but the obstructions can be closely analysed. In difference algebra, they are difference varieties defined by equations of the form \si(𝑥)=𝑔𝑥\si(x)=gx, determined by an action of an algebraic group and an element g of this group. This is joint work with Zoé Chatzidakis.
I will talk about the connections between the Siu inequality and existence of the model companion for GVFs. The talk will be partially based on a joint work with Antoine Sedillot.
We propose and analyse two structure preserving finite volume schemes to approximate the solutions to a cross-diffusion system with self-consistent electric interactions introduced by Burger, Schlake & Wolfram (2012). This system has been derived thanks to probabilistic arguments and admits a thermodynamically motivated Lyapunov functional that is preserved by suitable two-point flux finite volume approximations. This allows to carry out the mathematical analysis of two schemes to be compared.
This is joint work with Maxime Herda and Annamaria Massimini.
Wound healing is a highly conserved process required for survival of an animal after tissue damage. In this Oxford Mathematics Public Lecture, Tannie will describe how we are beginning to use a combination of mathematics, physics and biology to disentangle some of the organising principles behind the complex orchestrated dynamics that lead to wound healing.
Wednesday 19 Feb 2025, 17:00, Lecture Theatre 1, Mathematical Institute, Oxford
