Do Kien Hoang

(In Vietnamese: Hoàng Đỗ Kiên)

Welcome to my website! I am currently a Zelevinsky Postdoctoral Fellow at Northeastern University. I graduated from Yale, my advisor is Professor Ivan Losev.

I study geometric representation theory. A recurring theme in my work is the interaction between finite and affine geometry, and the cell combinatorics connecting them. The geometry I work with is that of Springer fibers and affine Springer fibers, the topics below are where I pursue it.

1. Geometry of Springer fibers, and applications to representation theory, including modular representations of Lie algebras and representations of W-algebras.

2. Geometry of affine Springer fibers and their stratification by reduction type.

3. Representations of affine Lie algebras arising from affine Spaltenstein varieties, and the associated crystals.

4. Kazhdan-Lusztig cell theory, combinatorial problems related to the Springer correspondence.

5. Symplectic duality and the Hikita conjecture.   

Email: do.hoang[at]northeastern.edu

I'm co-organizing the GPRT seminar at Northeastern