Matt is an Associate Professor in Mathematics; he studied for a PhD in mathematics at UCL specialising in the interconnections between operator theory, functional analysis and complex analysis in the context of composition operators.Since then he has continued to develop his research profile and currently works in such diverse areas as Riemann surface theory and covering maps as well as on the operator theoretic character of composition operators. Matt's most recent work generalises a well-established compactness condition for composition operators with univalent symbol to those with universal covering maps as symbols using a novel use of the Poincare series for Fuchsian groups.
Megeney, Alison and Jones, Matthew (2018) Problem solving methods in undergraduate mathematics. In: CETL-MSOR Conference 2018 Evidencing Excellence, 05-06 Sept 2018, University of Glasgow, Scotland.
Megeney, Alison and Jones, Matthew (2016) Building mathematics: how the construction and use of artefacts can be used to engage students with their learning of Mathematics. In: CETL-MSOR Conference 2016 A Brave New World, 06-07 Sept 2016, Loughborough University.
Jones, Matthew (2015) Composition operators induced by universal covering maps. In: 2015 Joint International Meeting AMS EMS SPM, 10-13 Jun 2015, Porto, Portugal.
Jones, Matthew (2015) Compact composition operators with symbol a universal covering map. Journal of Functional Analysis, 268 (4). pp. 887-901. ISSN 0022-1236
Jones, Matthew (2015) Compact composition operators with symbol a universal covering map onto a multiply connected domain. Illinois Journal of Mathematics, 59 (3). pp. 707-715. ISSN 0019-2082