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Department The UCL Mathematics Department has a long and proud history dating back to 1826. Whilst approaching its 200th anniversary, the department is firmly focused on research that tackles modern questions
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A fully-funded 3.5-year PhD studentship (covering UK home student fees and an annual stipend of £21,805) is available in Applied Mathematics for Formulated Products. The PhD will be under
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This PhD project will develop mathematical models to investigate population dynamics in biological systems. Combining dynamical systems theory, mathematical modelling, and data-driven approaches
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About the project: Multiscale Molecular Dynamics: a mathematical exploration of coarse-graining Supervisor: Dr Thomas Hudson, University of Warwick When applied to molecular dynamics simulations
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4-year PhD fellowship in the Research Programme - Deep Learning-Accelerated Crystallography Pipeline
We welcome applications from candidates with a broad range of academic backgrounds and experiences for a 4-year PhD project on Mathematical and Machine Learning Aspects in Crystallography at Durham
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they help. Who should apply Applicants should have, or expect to obtain, a 2:1 four-year degree (or equivalent) in a mathematics-related subject. The key requirements are strong mathematical ability and a
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involve collaboration with our industrial partners. Projects provide a unique research and training experience and an exciting opportunity for you to develop mathematical innovation inspired by contemporary
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mathematics, physics, or a closely related discipline. The ideal candidate will have: A first-class or high 2:1 honours degree (or equivalent) and preferably a Master’s degree in a relevant field. Strong
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undergraduate degree with honours (or equivalent) in Engineering, Mathematics, Physics, Computer Science, or a related discipline Excellent English written and spoken communication skills It is desirable
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to simultaneously learn control policies and safety certificates—mathematical proofs that control decisions are safe. Data from system operation provides evidence that both the control and the proofs