Kinetic models

Energy Conservation for Rough Euler Flows: from Onsager's Threshold to Mixed Space-Time Criteria

Stefanos Georgiadis, Postdoctoral Associate, New York University Abu Dhabi (NYUAD)

Oct 7, 16:00 - 17:00

B1 R3119

Euler equations Kinetic models Navier-Stokes Besov spaces

This talk examines how solution regularity governs energy conservation and anomalous dissipation in the incompressible Euler equations, from Onsager’s conjecture and Besov spaces to inviscid limits of Navier–Stokes solutions.

Zhang Zhiwen

Postdoctoral Research Fellow, Applied Mathematics and Computational Science

nonlinear analysis Kinetic models asymptotic analysis PDEs fluid dynamics

Zhang Zhiwen's research focuses on the rigorous mathematical analysis of Partial Differential Equations (PDEs), with a specialized focus on kinetic theory, plasma physics models, and non-linear differential equations.

Hoyoun Kim

Postdoctoral Research Fellow, Applied Mathematics and Computational Science

Diffusion equations Kinetic models

Short Bio Hoyoun Kim is a Postdoctoral Research Fellow at the Applied PDE group of the Applied Mathematics and Computational Science program (AMCS) of CEMSE division at the King Abdullah University of Science and Technology, Saudi Arabia. He received a bachelor degree in Mathematics from Korea Advanced Institute of Science and Technology (KAIST), Korea, in 2016, and graduated with a Ph.D degree in Mathematics from KAIST in 2022. He joined KAUST and the Applied PDE group in September 2022. His research interests lie in the area of diffusion equations and kinetic theory.