My research focuses on low-dimensional and quantum topology. I am thinking about: foam approaches to link homology  and related structures; stable homotopy refinements of link homology; and connections between lattice (co)homology and quantum topology.  My CV can be found here. 

• Annular SL(2) and SL(3) web algebras, with M. Khovanov and M. Zhang. arXiv:2508.05605

• Knot lattice homology and q-series invariants for plumbed knot complements, with P. K. Johnson and S. Park. Quantum Topology (2025).  arXiv:2403.14461 

• Anchored gl(N) foams and annular Khovanov-Rozansky homology.  arXiv:2305.08944 

• On equivariant Khovanov homology, with M. Zhang. To appear in Contemp. Math. 827. Partially based on the preprint  arXiv:2210.10731 

• Lattice cohomology and q-series invariants of 3-manifolds, with P. K. Johnson and V. Krushkal. J. Reine Angew. Math. 796 (2023), 269–299.  arXiv:2109.14139 

• Anchored foams and annular homology,  with M. Khovanov. Algebraic & Geometric Topology 23.7 (2023): 3129-3204.  arXiv:2105.00921 

• Towards an sl(2) action on the annular Khovanov spectrum,  with V. Krushkal, and M. Willis. Adv. Math. 408 (2022), Paper No. 108581. 57K18 (55P42).  arXiv:2011.11234 

• Equivariant annular Khovanov homology. J. Knot Theory Ramifications 32 (2023), no. 2, Paper No. 2350002. arXiv:2008.00577 

• Stable homotopy refinement of quantum annular homology,  with V. Krushkal, and M. Willis. Compos. Math., 157(4):710–769, 2021. arXiv:2001.00077 

I received my Ph.D. from the University of Virginia in May 2022 under the supervision of Slava Krushkal.  My thesis, titled Annular Link Homology Theories and their Homotopical Refinements, can be found by clicking here.