Currently a tenure-track assistant professor in the Department of Computational Applied Mathematics and Operations Research and the Ken Kennedy Institute at Rice University.
Research interests include numerical and theoretical analysis of Partial Differential Equations (PDEs), applied mathematics, and seismic imaging.
Focuses on developing high-order discontinuous Galerkin methods for studying various PDEs with physical and biological backgrounds, such as advective wave equations, semi-linear wave equations, chemotaxis models, and population dynamics models.
Aims to develop high-order, computationally efficient, and energy-stable numerical methods for structurally complex and computationally intensive dynamical systems.
Also works on developing efficient and robust algorithms for inverse problems.