Teaching

In Spring 2022, I taught a course on the combinatorics of Schubert polynomials. The notes I wrote for that course, while not exhaustive, provide a useful guide to understand these objects from a combinatorial perspective. In particular, they offer what I believe is the friendliest introduction to the Lascoux-Schutzenberger transition equations and their use in constructing Schubert polynomials. I plan to continue updating them, but you can find the current draft below:

SchubertClass

All courses materials are posted on Canvas.

Spring 2026:

  • MAS4301 Abstract Algebra 1

  • MAD7397 Topics in Combinatorial Theory 2

Spring 2025:

  • MAD4301 Graph Theory
  • STA4321 Introduction to Probability

Fall 2024:

  • MAS4105 Linear Algebra 1

  • MAP6472: Probability and Potential Theory I

Spring 2024:

  • MAD 4204 Introduction to Combinatorics 2

Fall 2023:

  • MAD 4203 Introduction to Combinatorics 1

Spring 2023:

  • MHF 3202 Sets and Logic
  • MAD 4204 Introduction to Combinatorics 2

Fall 2022:

  • MHF 3202 Sets and Logic

Spring 2022:

  • MHF 3202 Sets and Logic
  • MAD 7397 Special Topics in Combinatorics 2 – Combinatorics of Schubert Calculus

Fall 2021:

  • MHF 3202 Sets and Logic
  • MAS 4105 Linear Algebra 1

Spring 2021:

  • MAD 6207 Combinatorial Theory 2

Fall 2020:

  • MAS 4105 Linear Algebra 1
  • MAD 6206 Combinatorial Theory 1

Spring 2020:

  • MAD 4204 Introduction to Combinatorics 2

Fall 2019:

  • MAC 2311 Analytic Geometry and Calculus 1
  • MAD 4203 Introduction to Combinatorics 1