I am a Herbert and Ruth Busemann Assistant Professor (postdoc) at the University of Southern California from 2024-2026 and will continue as an RTPC Professor (postdoc) until 2027. I obtained my PhD from Rutgers under the guidance of Chris Woodward. My CV can be found here.
My research interest lies in symplectic and contact topology. In particular, I have used tools inspired from SFT to understand how changing fillings affect Floer theoretic invariants. This approach lets me leverage contact-geometric data of Legendrian to obtain results about Lagrangian manifolds and vice versa.
Dalle-2 generated oil painting of a torus
Dalle-2 generated oil painting of a torus
A contact homotopy type ( joint with Amanda Hirschi)
(arXiv: 2511.01821 )
Bohr-Sommerfeld profile surgeries and Disk Potentials (submitted)
(arXiv: 2409.11603)
Augmentation varieties and disk potentials III (joint with K. Blakey, Y. Sun, C. Woodward)
(arXiv: 2401.13024)
Augmentation varieties and disk potentials II (joint with K. Blakey, Y. Sun, C. Woodward)
(arXiv: 2401.13021)
Augmentation varieties and disk potentials I (joint with K. Blakey, Y. Sun, C. Woodward) (submitted)
(arXiv: 2310.17821)
Here is a short talk I gave at the Symplectic Zoominar on this project.
Here is a longer version of the talk.
Infinitely many monotone Lagrangian tori in higher projective spaces (joint with Amanda Hirschi and Luya Wang) Journal of Fixed Point Theory and Applications.
(arXiv: 2307.06934)
Floer Cohomology and Higher Mutations
Advances in Mathematics
(arXiv: 2301.08311)
Here is a talk I gave at the WHVSS on this paper.