The Multiscale Finite Element Method(MsFEM)is a Finite Element type approach for multiscale PDEs,where the basis functions used to generate the approximatio
We present a numerical homogenization method for the Helmholtz Equation using the FE-HMM framework.We first consider composite materials where the wave spee
We analyse controllability issues for PDE models involving memory terms.We show that,if the support of the control does not move in time,the memory of the s
The minisymposium is devoted to optimal control of partial differential equations,in particular of Navier-Stokes quations.It is one of the series on Mathema
While much progress has been made in the development of mathematical models and numerical methods for fluid-structure interactions in a Newtonian fluid,much
In this talk,we focus on finite element approximations of time dependent Stokes-Darcy interface problems with defective boundary conditions and Beavers-Jose