Statistical accuracy of the ensemble Kalman filter in the near-linear
setting
 Calvello, E Carrillo, J Hoffmann, F Monmarché, P Stuart, A Vaes, U (20 Mar 2025) http://arxiv.org/abs/2503.16154v1
Global minimizers for fast diffusion versus nonlocal interactions on
negatively curved manifolds
 Carrillo, J Fetecau, R Park, H (24 Mar 2025) http://arxiv.org/abs/2503.19154v1
Modelling the impact of phenotypic heterogeneity on cell migration: a
continuum framework derived from individual-based principles
 Crossley, R Maini, P Baker, R (30 Mar 2025) http://arxiv.org/abs/2503.23545v1
Integral Asymptotics, Coalescing Saddles, and Multiple-scales Analysis of a Generalised Swift-Hohenberg Equation
 Klika, V Dalwadi, M Krause, A Gaffney, E (29 Mar 2025)
Uncertainty Quantification for the Homogeneous Landau–Fokker–Planck Equation via Deterministic Particle Galerkin Methods
 Bailo, R Carrillo, J Medaglia, A Zanella, M Multiscale Modeling & Simulation volume 23 issue 2 687-710 (30 Jun 2025)
Absolute profinite rigidity, direct products, and finite presentability
 Bridson, M Reid, A Spitler, R Duke Mathematical Journal

PCER Fund – Trinity Term Deadline: Monday 19 May

The University of Oxford’s Public and Community Engagement with Research (PCER) Fund offers termly funding rounds to support researchers and engagement professionals in developing or enhancing their research through high-quality public and community engagement activities. 

Applicants can request up to £6,000 for projects that build on existing engagement work, test innovative approaches, or support skill development in engagement practice.

DPhil Prize winners

Congratulations  to:

Monika Kudlinska, for her transformative ideas showing how free-by-cyclic groups are much more badly behaved than fundamental groups of 3–manifolds, while also providing a collection of tools for their study which will have a lasting impact on the field.

Philipp Jettkant, for his versatility, great intuition and technical skill, including the use of sophisticated numerical algorithms, to address novel mean field problems with theoretical developments which will be of much wider interest.

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