Strong continuity for the 2D Euler equations
Crippa, Gianluca,
Elizaveta Semenova,
Spirito, Stefano
September, 2018
Abstract
We prove two results of strong continuity with respect to the initial datum for bounded solutions to the Euler equations in vorticity form. The first result provides sequential continuity and holds for a general bounded solution. The second result provides uniform continuity and is restricted to H¨older continuous solutions.
Publication
In American Institute of Mathematical Sciences
Lecturer in Biostatistics, Computational Epidemiology and Machine Learning
My research interests include Bayesian inference, spatial statistics and epidemiology.