Date
Tue, 30 May 2017
Time
12:45 - 13:30
Location
C5
Speaker
Siran Li
Organisation
Mathematical Institute

In this talk we consider the limiting behaviour of the strong solution of the Navier--Stokes equation as the viscosity goes to zero, on a three--dimensional region with curved boundary. Under the Navier and kinematic boundary conditions, we show that the solution converges to that of the Euler equation (in suitable topologies). The proof is based on energy estimates and differential--geometric considerations. This is a joint work with Profs. Gui-Qiang Chen and Zhongmin Qian, both at Oxford. 

Please contact us with feedback and comments about this page. Last updated on 04 Apr 2022 15:24.