Well-posedness of Prandtl type equations in Gevrey function spaces

发布者:文明办发布时间:2022-11-04浏览次数:148


主讲人:杨彤 香港理工大学讲席教授


时间:2022年11月23日10:15


地点:腾讯会议 893 1803 6029


举办单位:数理学院


主讲人介绍:杨彤,香港理工大学讲席教授,欧洲科学院院士,发展中国家科学院院士,香港科学院院士, 美国数学会会士。曾获华人数学家大会晨星银奖, 国家杰出青年基金海外与港澳青年学者合作基金, 裘槎基金会高级研究成就奖, 国家自然科学奖二等奖, 香港研资局高级研究学者奖。主要从事非线性偏微分方程的研究。在Journal of the American Mathematical Society,Communications on Pure and Applied Mathematics 等期刊上发表论文190多篇。是数学期刊?Analysis and Applications?的主编之一(2013-2017)及 ?Kinetic and Related Models?的创刊主编之一,目前担任?Bulletin of the London Mathematical Society? ?Journal of the London Mathematical Society? ?SIAM Journal of Mathematical Analysis?等学术期刊的编委。


内容介绍:Even though there have been extensive studies on the local in time well-posedness theory on the Prandtl equation and its related models, there are relatively less results on global in time existence. In this talk, after a brief review on the classical Prandtl equation, we will present a new approach to study this problem by considering other two physical models, that is, the MHD in the Hartmann regime and the hyperbolic version of anisotropic Navier-Stokes equations. The talk is based on some recent work with Wei-xi Li and Rui Xu.


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