报告题目：Uniqueness and existence of steady solutions for the Euler system in an infinitely long nozzle.

报告人： 吕英姝 博士后

报告时间：2022年5月28日(周六) 9:00—11:00

报告地点：腾讯会议，ID: 781-8076-4287，密码：202205

报告摘要:  In this talk, we discuss the incompressible steady Euler flows in nozzles with stagnation, in particular, the ones with Poiseuille flows at the upstream. We first present a Liouville type theorem on Poiseuille flows for steady Euler system in an infinitely long strip. With the aid of the delicate analysis on the energy minimizers, we show the existence of steady Euler flows with Poiseuille flows at the upstream. In particular, we observe the possible free boundary phenomena because of stagnation. This is a joint work with Professor Congming Li and Professor Chunjing Xie.

报告人简介:吕英姝，复旦大学数学科学学院博士后。曾访问美国Johns Hopkins 大学，主要从事偏微分方程的理论研究。在Discrete Contin. Dyn. Syst., Pacific J. Math.等国际知名数学期刊期刊上发表论文数篇并参与多项国家科学基金项目。

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