We have a broad range of expertise and can offer projects in the areas of integrable field theory, quantum field theory, quantum gravity, quantum information theory, quantum foundations and quantum technologies.
Prospective students are warmly invited to email staff to discuss potential projects, so that we can ensure the best fit between staff and students.
Information about the application process and funding opportunities can be found on the postgraduate study page.
Explore postgraduate study
Staff supervising projects in mathematical physics are:
- Dr Roger Colbeck
I am principally offering projects in quantum cryptography (in particular device-independent protocols) or quantum foundations (understanding cause in quantum theory). However, I may be willing to take students who wish to look at other aspects of quantum information theory.
- Professor Ed Corrigan
I am ready to supervise students interested in any aspect of classical and quantum integrable systems.
- Professor Chris Fewster
Mathematically rigorous approaches to quantum field theory in curved spacetimes, particularly in the locally covariant framework; Quantum Energy Inequalities; physical (Hadamard) states.
- Dr Eli Hawkins
Algebraic quantum field theory, geometric quantization, deformation quantization, applications of noncommutative geometry.
- Dr Atsushi Higuchi
Quantum field theory in curved spacetime, e.g. in de Sitter and inflationary spacetimes; Semi-classical approximation of quantum field theory; Formal quantisation of constrained dynamical systems such as general relativity.
- Professor Evgeny Sklyanin
Quantum integrable/exacly solvable systems, such as Calogero-Moser systems, Ruijsenaars model, spin chains with the stress on using algebraic techniques, such as quantum groups, Dunkl operators. The projects can be tailored to student's interests.
- Dr Stefan Weigert
PhD students wishing to work on fundamental questions in quantum theory are welcome to get in touch. Project areas include uncertainty relations, mutually unbiased bases and generalized models exhibiting correlations stronger than those found in quantum systems. Related topics in the area of quantum information and foundations can be agreed on.