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Gonzalez Farina: Modelling the Mechanisms of Microsilica Particle Formation and Growth

Danieli: Mathematical Formulation of Coarse Predictors for Time Parallelisation Algorithms to be used in Fusion Plasma Physics

Kamilova: Modelling and Analysis of Paste Flow and Segregation in High Performance Søderberg Electrodes

Sheridan-Methven: High-Performance Low-Precision Vectorised Arithmetic and its Applications

DPhil Timeline

Transfer and Confirmation of Status

OxPDE Bench Collection

End-of-Year Questionnaires

Using mathematical modelling to identify future diagnoses of Alzheimer's disease

Oxford Mathematician Paul Moore talks about his application of mathematical tools to identify who will be affected with Alzheimer's.

Following up Turing - how reaction-diffusion models generate complex patterns

In a seminal 1952 paper, Alan Turing mathematically demonstrated that two reacting chemicals in a spatially uniform mixture could give rise to patterns due to molecular movement, or diffusion. This is a particularly striking result, as diffusion is considered to be a stabilizing mechanism, driving systems towards uniformity (think of a drop of dye spreading in water).

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