Roger Temam
Math Dept, Indiana University

Boundary layers associated with the incompressible Navier-Stokes equations:The non characteristic case

In this lecture we will study the behavior for small viscosity of the Navier-Stokes equations in a channel, when the wall are permeable (non characteristic case). Convergence is proved to the Euler equations for the linearized and the nonlinear case, for dimension two and three (for a limited time in the nonlinear case); and the appropriate correctors describing the boundary layers are constructed. The methodology is also reminescent of the multideck boundary layer theory by Stewartson and others.

Tuesday, February 21, 2006, 4:30pm, E1 Room TBA

Last updated by qkhan1@iit,edu on 02/08/06