I am a fifth year graduate student in the department of
mathematics at the University of California in Davis, working with Anne Schilling.
My interests lie in various areas of enumerative and algebraic combinatorics.
Frequently my work stems from viewing algebraic structures from a combinatorial viewpoint. This is often manifested in the search
for the combinatorial backbone which supports a given algebraic phenomenon.
More specifically I investigate subjects such as crystal bases (for Lie and super-Lie algebras), Coxeter groups
(and their relation to symmetric functions), and pure enumeration (including tableaux and partitions).

**Publications:**

Crystal analysis of type C Stanley symmetric functions

Simple Surface Singularities, their Resolutions, and Construction of K3 Surfaces

** Preprints:**

Symmetric function theory at the border of types A and C

Characterization of queer Lie supercrystals

Generalized Staircase Tableaux: Symmetry and Applications

An Elementary Proof of the Hook Content Formula

**Some sequences involving tableaux and partitions:**

Lattice paths on the cube by inversion number

Young tableaux of arbitrary dimension

4-dimensional bounded totally symmetric partitions

5-dimensional totally symmetric partitions

6-dimensional totally symmetric partitions

All totally symmetric partitions

**Teaching:**

2015: MAT22A Linear Algebra

2016: MAT22A Linear Algebra

2017: MAT145 Combinatorics

2018: MAT22A Linear Algebra