TQFT and differential cohomology
Topological field theories, differential cohomology, electromagnetic duality, higher-form fields, and generalized symmetries.
Welcome to my homepage. I am a Postdoctoral Research Associate at the New High Energy Theory Center at Rutgers University. I obtained a Ph.D. from Stony Brook University, where I was part of the C.N. Yang Institute for Theoretical Physics. Prior to that, I received B.Tech. and M.Tech. degrees in Electrical Engineering from IIT Kanpur.
I am interested in quantum field theory, string theory, and Physical Mathematics. For some background about the latter, please refer to the following articles:
I like to think of this pursuit more generally as the application of physics to mathematics. Broadly, my interests include, in no particular order:
Topological field theories, differential cohomology, electromagnetic duality, higher-form fields, and generalized symmetries.
Topological twisting, generalized spin-c structures, family Donaldson invariants, curved-space supersymmetry, and supergravity.
Heterotic strings, topological modular forms, M-theory fivebranes, K-theory, and Ramond-Ramond fields in supergravity.
Click [+] for a brief description.
Graduate string theory materials from PHY 622/623, including lecture notes on T-duality, Buscher rules, complex manifolds, Calabi-Yau manifolds, heterotic strings, eleven-dimensional supergravity, M-theory, and branes.
Teaching materials