** Email**: artofkot [at] iu.edu

I am a math postdoc at Indiana University, working in low-dimensional topology. Take a look at my CV below for more information.

My work is at the crossroads of symplectic geometry and low-dimensional topology. In particular, I use methods from bordered Heegaard Floer homology and Fukaya categories to study invariants of such objects as 3-manifolds, knots, mapping classes of surfaces. Take a look at this brief introduction to my field for more context, and papers below for more details.

*Khovanov homology and the Fukaya category of the 3-punctured disc.*

Joint with Liam Watson and Claudius Zibrowius. In preparation.-
*Khovanov homology via immersed curves.*

Notes based on my talk on the conference "Perspectives on bordered Heegaard Floer theory" in Montreal, May 2018. *Bordered theory for pillowcase homology.*

Accepted for publication in Mathematical Research Letters, 2017.*Comparing homological invariants for mapping classes of surfaces.*

Submitted, 2017.*Minimal and Hamiltonian-minimal submanifolds in toric geometry.*

Master thesis. Journal of Symplectic Geometry 14, no. 2, 431-448, 2016.

- Fall 2018, Spring 2019: Brief Survey of Calculus.

Indiana University. - Fall 2016, Spring 2017: Linear Algebra with Applications, review sessions.

Princeton University. - Fall 2015: Linear algebra with applications.

Princeton University.