太阳成集团tyc411(中国)有限公司-百度百科高等数学所系列学术报告 (201704)
题目:
On the current-vortex sheets problem for ideal incompressible MHD equations
报告人:王 伟 教授
报告时间地点:2017年04月21日上午10:45 欧阳楼三楼教室
摘要:It is well-known that vortex sheets for incompressible Euler equations are not stable (called Kelvin-Helmholtz instability). However, in 1953, Syrovatskij derived a stability condition which indicates that when the magnetic field is sufficiently strong, current-vortex sheets for MHD equations could be probably weakly stable. In this talk, we will talk about the existence for the incompressible current-vortex sheets in Sobolev spaces, which gives a rigorously confirmation on that incompressible current-vortex sheets are non-linearly stable under Syrovatskij's stability condition.
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