Published multiple papers, such as 'A positivity-preserving hybrid DDG method for Poisson--Nernst--Planck systems' in the Journal of Computational Physics, 'A structure-preserving relaxation Crank-Nicolson finite element method for the Schrödinger-Poisson equation' in the IMA Journal of Numerical Analysis, and 'Towards dynamical low-rank approximation for neutrino kinetic equations. Part I: Analysis of an idealized relaxation model' in Mathematics of Computation, among others.
Research Experience
Worked as a Postdoctoral Research Associate in Computer Science and Mathematics Division at Oak Ridge National Laboratory (ORNL), a Research Assistant Professor (research-track) in the Department of Radiation Oncology at the University of Kansas Medical Center, and a Post-Doc Fellow in the Department of Mathematics at Wayne State University.
Education
Received his Ph.D. degree in Mathematics from Iowa State University in 2019, under the supervision of Prof. Hailiang Liu and Prof. Songting Luo.
Background
Research interests include computational and applied mathematics, with a focus on numerical analysis, partial differential equations, scientific computing, and data science. His work involves rigorous mathematical analysis, the design and implementation of accurate and efficient numerical algorithms, and their applications in physics, astrophysics, engineering, biology, energy, and oncology.