I work in algebraic combinatorics and combinatorial representation theory.  I am interested in and work with supercharacter theories and Hopf algebras.  My current research focuses on supercharacter theories on the unipotent group of uppertriangular matrices over a finite field.  In the past, I have worked on projects related to enumerative combinatorics, inverse semigroup theory, and statistics.

I regularly attend the Algebraic Lie Theory seminar at CU Boulder and the Rocky Mountain Algebraic Combinatorics seminar at Colorado State University.

Research Presentation Slides, Notes, and Posters