My research interests lie largely in finite incidence geometry, algebraic combinatorics, and computation.

My Erdős number is 3 via Lansdown → Bamberg → Cameron → Erdős or via Lansdown → Niemeyer → Seress → Erdős.

I have refereed for the journal Discrete Mathematics.


See preprints listed on the arXiv. Note: published versions may differ slightly.

  • Synchronising primitive groups of diagonal type exist, submitted. With John Bamberg, Michael Giudici, and Gordon F. Royle. (See arXiv.)
  • The Non-Existence of Block-Transitive Subspace Designs, submitted. With Daniel R. Hawtin. (See arXiv.)
  • A family of hemisystems on the parabolic quadrics, Journal of Combinatorial Theory, Series A, 2020. With Alice C. Niemeyer. (See arXiv or journal.)
  • On m-ovoids of regular near polygons, Designs, Codes and Cryptography, 2018. With John Bamberg and Melissa Lee. (See arXiv or journal.)
  • Bruck nets and partial Sherk planes, Journal of the Australian Mathematical Society, 2018. With John Bamberg and Joanna B. Fawcett. (See arXiv or journal.)

Doctoral thesis

Designs in Finite Geometry, 2020 (available via RWTH or UWA)