My research interests lie in algebraic number theory and arithmetic statistics, with a particular focus on the Cohen–Lenstra heuristics.

In my PhD Thesis, I developed a statistical model for ray class groups of number fields, and in doing so proposed a conjecture for their distribution, which naturally extends the Cohen–Lenstra heuristics. In further support of the conjecture, I derived several consequences of it, which generalise earlier conjectures and proven base cases. Amongst these is a new prediction for the average torsion of ray class groups in certain families of number fields.

During my Master’s studies, I specialised in the representation theory of linear algebraic groups. In my Master’s Thesis, I developed and implemented an algorithm that allows to compute the Jordan blocks of the images of the unipotent elements of the spin groups under the spin and half-spin representations.