Friday,
February 16, 1:40 p.m. PSA 206
Fernando Carreon
Dept Math, UT Austin
Singular Limits of the KPP Equation in an Infinite Cylinder
Abstract
I'll discuss the asymptotic behavior of a reaction diffusion
equation of KPP type with Neumann boundary conditions containing a small
parameter. The solutions to this equation converge to the
indicator function of a set G as the small parameter goes to zero. The set G
can be characterized through the unique viscosity solution
of a variational inequality involving a Hamilton-Jacobi equation.
For further information please contact:
mittelmann@asu.edu