主讲人：董柏青 教授（安徽大学）

时  间： 11月10日（周四）16：30-17：30

地  点：数学科学学院 211 教室

备  注：Abstract：In this talk, I will prove the weak-strong uniqueness of Koch-Tataru solution for the 3D classic Navier-Stokes equations. Unlike the previous weak-strong unique results, it seems difficult to derive the continuity of trilinear form in the Koch-Tataru regular class. In order to come over the main obstacle, Littlewood-paley theory is first employed to estimate the high frequency of nonlinear term. The uniqueness follows by combining the classical energy method toghther with an iterative argument.