报告人简介：
王越，北京大学博士，博士导师韩青教授，北京大学博雅博士后，博士后导师章志飞，研究方向：几何与物理中的偏微分方程。现为首都师范大学数学科学学院讲师。
报告摘要：
In the case of favorable pressure gradient, Oleinik proved the global existence of solution for the 2-D steady Prandtl Equation for a class of positive data. In the case of adverse pressure gradient, an important physical phenomena is the boundary layer separation. In this talk, I will first review some related results and then report a recent work with Weiming Shen and Zhifei Zhang in which we prove the boundary layer separation for a large class of Oleinik’s data and confirm Goldstein’s hypothesis concerning the local behavior of the solution near the separation.
报告主持：秦玉明
