Least squares and the not-Normal Equations
Wathen, A SIAM Review volume 67 issue 4 865-872 (06 Nov 2025)
Maximal non-Kochen-Specker sets and a lower bound on the size of Kochen-Specker sets
Williams, T Constantin, A Physical Review A volume 111 issue 1 012223 (01 Jan 2025)
Preparing ground and excited states using adiabatic CoVaR
Hwang, W Koczor, B New Journal of Physics volume 27 issue 2 (17 Feb 2025)
Photo of Tannie

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

ISOMETRIES, REPRODUCING FORMULAS, STABILITY AND FUNCTIONAL CALCULUS CHARLES BATTY
Batty, C Pure and Applied Functional Analysis volume 9 issue 6 1465-1481 (01 Jan 2024)
Mon, 10 Feb 2025
13:00
L6

Symmetry Operators and Gravity

Vito Pellizzani
Abstract

It was recently argued that topological operators (at least those associated with continuous symmetries) need regularization. However, such regularization seems to be ill-defined when the underlying QFT is coupled to gravity. If both of these claims are correct, it means that charges cannot be meaningfully measured in the presence of gravity. I will review the evidence supporting these claims as discussed in [arXiv:2411.08858]. Given the audience's high level of expertise, I hope this will spark discussion about whether this is a promising approach to understanding the fate of global symmetries in quantum gravity.

Thu, 19 Jun 2025
14:00
Lecture Room 3

Hilbert’s 19th problem and discrete De Giorgi-Nash-Moser theory: analysis and applications

Endre Süli
(Mathematical Institute (University of Oxford))
Abstract
This talk is concerned with the construction and mathematical analysis of a system of nonlinear partial differential equations featuring in a model of an incompressible non-Newtonian fluid, the synovial fluid, contained in the cavities of human joints. To prove the convergence of the numerical method one has to develop a discrete counterpart of the De Giorgi-Nash-Moser theorem, which guarantees a uniform bound on the sequence of continuous piecewise linear finite element approximations in a Hölder norm, for divergence-form uniformly elliptic partial differential equations with measurable coefficients.
Modeling vaccination prioritization strategies for post-pandemic COVID-19 in the Republic of Korea accounting for under-reporting and age-structure
Jang, G Kim, J Thompson, R Lee, H Journal of Infection and Public Health volume 18 issue 4 102688 (29 Apr 2025)
Learning to Fuse Temporal Proximity Networks: A Case Study in Chimpanzee Social Interactions
He, Y Sandel, A Wipf, D Cucuringu, M Mitani, J Reinert, G (31 Jan 2025)
Structured population models for macrophage heterogeneity in early atherosclerosis
Chambers, K
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