Pure Mathematics Postgraduate Research Students
Learn about the pure mathematics research undertaken by some of our current postgraduate research students.
Some of our current PGR students
Graham Campbell
Graham’s primary areas of interest are algebra and theoretical computer science, especially (graph) rewriting systems, (geometric) group theory, semigroup theory, automata and formal languages, and decision problems.
Sam Mutter
Sam is currently researching the connections between higher-rank graphs, Bruhat-Tits buildings, and geometric group theory, with a particular emphasis on cube complexes.
Amos Ajibo
Amos's research interests include Mathematical analysis, in particular, interpolation problems, complex analysis, analytic functions theory and wavelet theory. Their PhD research project is investigating Interpolation problems and quasi-Cartan domains
Jack Aiston
Jack’s research interest is in Homomorphic encryption in algebraic structures.
Joseph Dessi
Joseph's primary areas of interest are in C*-algebra and operator theory, as well as the theory of Hilbert C*-modules. His PhD research project focuses on investigating the structure of C*-algebras of product systems.
Matina Trachana
Matina’s primary area of interest is multidimensional moment problems. Their proposed PhD thesis title is The matrix-valued moment problem for flat data.
Horacio Guerra Ocampo
Horacio’s primary areas of interest are Lie theory, Algebraic groups, Modular Lie algebras, and Representation theory. Their PhD research project is titled 'Representation Theory of Non-graded, Non-restricted Modular Lie algebras'
Jake Stephens
Jake’s research interests are representation theory, Lie algebras, quantum groups, and combinatorics. The focus of my PhD is on the representation theory of quantum symmetric pairs
Jordan Barnes
Jordan’s research interests are representation theory in positive characteristic. Their PhD research project is titled 'Representations of rational Cherednik algebras in positive characteristic'
Aura-Cristiana Radu
Aura’s research interests are representation theory and cohomology theory of algebraic groups. Their PhD research project is titled 'The extensions between simple modules for Ree groups of type F_4'