Postdoctoral Scholar at the University of Washington
I'm a postdoctoral scholar in the School of Oceanography. My research utilizes applied mathematics to investigate the underlying physics of arctic sea ice. I am working on a sea ice model utilizing a discrete element method to resolve interactions and phenomena at the floe-scale. Additionally, my research will implement asymptotic techniques to explore the coupling of interactions between the disparate length scales exhibited by sea ice.
I used asymptotic theory to explain the origin and self-sustenance of quasi-coherent flow structures in the inertial region of the turbulent boundary. The theory involves a mixture of matched-asymptotic and WKBJ analysis to systematically simplify the Navier-Stokes equations.
I am interested in sea ice-ocean interactions and floe-scale sea ice modeling in ocean turbulence. Our approach is to gain fundamental knowledge by reducing complex phenomena to their driving mechanisms and developing mathematical models to quantify and predict their evolution.
I am interested in an extension of the quasilinear algorithm known as generalized quasilinear (GQL), which was implemented to understand how these nonlinear interactions help describe the underlying fundamental physics. My work with GQL has involved researching GQL applied to turbulent channel flows.
Mathematics and Data Science for Improved Physical Modeling and Prediction of Sea Ice
Sea Ice Math YouTube