Research Activity in Mathematics

Current research interests are in combinatorial aspects of algebra, in functional analysis and its interactions with algebra and group representations, and in model theory.

In applied mathematics, members are interested in mathematical acoustics, including analytical techniques in aeroacoustics, underwater acoustics, and loudspeaker design.

We have members researching pedagogy and mathematics education, in particular fostering engagement and mathematical resilience, from primary school to HE and adult learners returning to education.

Chris Powles

Chris Powles works in the field of mathematical acoustics. To date, his work has involved the application of analytical techniques to problems related to aeroacoustics (specifically to the noise problems of modern aeroengines), and to problems in underwater acoustics and in loudspeaker design.

Dr. Tim Walton

Tim Walton's research applies modern geometrical and analytical techniques to explore different physical phenomena. These include an understanding of the largest objects in our Universe (astrophysical jets), effects at the nanoscale (quantum-induced electrodynamic stresses) and the modelling of laser-matter interactions with applications to quantum encryption.

Tim's work has been highlighted by the Institute of Physics, Europhysics News and even inspired a local poet! He currently spends most of his time exploring the mathematical foundations of general relativity and many of its interesting consequences.

Davide Penazzi

Davide Penazzi researches Mathematical Education, especially on the use of experiential learning and facilitation to increase motivation of studying mathematics in schools, developing mathematical resilience and helping with transition to HE. Davide's scholarship has led to collaborative projects with outdoor education practitioners and health practitioners on the effective methods to teach mathematics and numeracy.

Davide Penazzi

Davide Penazzi works in Applied Model Theory. He is interested in real closed fields, and in applications to topological dynamics.

Jonathan Wilson

Jonathan Wilson works with the interplay between combinatorics, geometry, and representation theory. Specifically, he aims at using cluster algebras (and related structures) to unearth deep connections between these subjects.