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We have 10 The University of Manchester, Department of Mathematics PhD Projects, Programmes & Scholarships

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Department of Mathematics  The University of Manchester

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The University of Manchester, Department of Mathematics PhD Projects, Programmes & Scholarships

We have 10 The University of Manchester, Department of Mathematics PhD Projects, Programmes & Scholarships

The University of Manchester - Department of Mathematics

The Department of Mathematics at Manchester is one of the largest Mathematics Departments in the UK and has been home to some of the brightest postgraduate and academic mathematicians. Read more

Understanding crack branching via multiscale mathematical methods

There are many examples of branching in nature. the most celebrated of these is the way that rivers form by the coalescence of many small streams and rivers which build up to form a major river. Read more

Connections between Numerical Analysis of Differential Equations and Machine Learning

Up to two funded PhD projects are available in the Department of Mathematics at the University of Manchester on Connections between Numerical Analysis of Differential Equations and Machine Learning. Read more

Mathematical and computational modelling of diffusion-driven material ageing

This project will consider systems of reaction-advection-diffusion equations both computationally and analytically. These find application to modelling corrosion/ageing in materials, where diffusion of a reactant into the bulk material and its subsequent reaction leads to the growth of unwanted corrosion products. Read more

Prolog, constraint programming and algebra

My collaborators and I have written two recent papers which are intended to demonstrate that logic and constraint programming are tools which need to be better known and more widely deployed in pure mathematics. Read more

Modelling and Computation for Radiation Chemistry at Interfaces

This project is an interdisciplinary collaboration between Mathematics and Chemistry. Real-world applications include safe radioactive wate disposal, plutonium stewardship and radiation based cancer care. Read more

Lie algebra actions on noncommutative rings

The project aims to investigate actions of Lie algebras (and related algebras and groups) on certain objects which have an underlying structure of a noncommutative ring. Read more

Algebraic groups with finitely many unipotent conjugacy classes

Let G be a linear algebraic group defined over an algebraically closed field k, such as the complex numbers. This means that G can be identified with the vanishing locus of a set of polynomials on the entries of matrices in GL_n for some n. Read more
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