I am interested in chiral algebras and factorisation algebras, and especially in examples of these which can be constructed from factorisation spaces.

• Here is a description of some things I'm currently thinking about.
• Here is my thesis:
  • Universal D-modules and factorisation structures on Hilbert schemes of points.

Papers

• Here is my paper on universal D-modules:
  • "Universal D-modules and stacks of étale germs of n-dimensional varieties."
• Here is my preprint on universal factorization algebras:
  • "Universal factorization spaces and algebras."

Slides from talks

• Here are slides from my talk at the conference "Geometric and categorical representation theory" held in Mooloolaba, Australia in December 2015:
  • "Factorisation algebras associated to Hilbert schemes of points."
• Here are slides from my talk at the conference "Recent developments in noncommutative algebra and related algebras" held in Seattle in March 2018:
  • Slides; print-out version.
• Here are slides from my talk at the conference "Geometric and categorical representation theory" held at Louisiana State University in May 2019:
  • "Factorization algebras, chiral algebras, and Borcherds's singular commutative ring approach to vertex algebras."