My research focuses on advancing singularity theory and complex geometry through novel frameworks like higher-order Jacobian and Hessian matrices. Under the guidance of Prof. Yau and Zuo, I developed the higher-order Jacobian matrix theory, constructing new invariants that generalize classical Tjurina and Milnor algebras. Additionally, I pioneered the higher-order Hessian matrix theory to study projective equivalence of Calabi-Yau manifolds. By deriving determinant-based invariants, I completely distinguished non-equivalent families of K3 surfaces in ℂℙ³, addressing a decades-old problem. These contributions deepen the interplay between algebraic geometry and singularity theory.

Beyond research, I serve as Head of the Graduate Affairs Group of the Qiuzhen College, where I coordinate academic programs and foster collaboration among mathematics graduate students. This role has honed my ability to bridge theoretical innovation with practical academic leadership, ensuring that complex ideas translate into collaborative, real-world solutions.

I seek to join the Hong Kong Laureate Forum to engage with leading mathematicians, discuss extending these theories to other branches of mathematics, and explore applications in theoretical physics and computer science. My goal is to leverage both my research expertise and leadership experience to cultivate interdisciplinary collaborations that bridge abstract mathematics and concrete challenges across disciplines.

Beijing Institute of Mathematical Sciences and Applications (BIMSA)

Tsinghua University

My interest lies in developing new theories in combinatorial mathematics under the guidance of singularity theory, and finding applications in other branches of mathematics. Especially, finding applications of the recently developed novel higher order Jacobian matrix theory and recently invented higher order Hessian matrix theory in different branches of mathematics.