Seminars & Colloquia Calendar

Abstract: This is an expository talk about the work of Dongho Chae and Jörg Wolf in 2016. They established a Liouville theorem for weak Beltrami flows in three dimensional Euclidean space. The sufficient condition that they impose in order to ensure the triviality of such flows is that some sort of tangential part of the flow decays at infinity in some weak sense (with no assumption on the normal part). This theorem is a generalization of all the known results of this problem.  The main idea is to test the Euler equations against some simple vector fields over a ball and over an annulus.

 

This talk is designed for a smooth transition of Nonlinear Analysis Seminar to an online platform. So feel free to join us to get used to the online environment.

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