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Handbooks

Research

Lifting the curse of ill-posedness by hybridization

At the beginning of the 20th century, Jacques Hadamard gave the definition of well-posed problems, with a view to classifying “correct” mathematical models of physical phenomena. Three criteria should be fulfilled: a solution exists, that solution is unique, and it should depend continuously on the parameters.

Kiradjiev: Modelling Removal of Sulphur Dioxide from Flue Gas

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

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