I am currently a Quantitative Researcher at Radix Trading.
I obtained my Ph.D. in mathematics from the University of Chicago in March 2022, advised by J. P. May.
My academic work is in the field of algebraic topology and in particular, equivariant homotopy theory. My research includes:

\(RO(G)\)-graded co/homology computations

Equivariant classifying spaces and genuine characteristic classes

Equivariant power operations; Steenrod and Dyer-Lashof algebras.

Developing computer software to assist with, and in many cases automate, the algebra involved in equivariant computations.

The \(RO(C_4)\) integral homology of a point

The \(RO(C_4)\) cohomology of the infinite real projective space

The \(C_{2^n}\) Borel dual Steenrod algebra

\(C_2\) equivariant characteristic classes over the rational Burnside ring

\(C_{2^n}\)-equivariant rational stable stems and characteristic classes

mackey, a C++ library computing the \(RO(G)\) graded co/homology of \(G\)-spaces

sympp, a C++ library for symmetric polynomials in multiple variables with relations.