Luisa Faella

Correctors for the Homogenization of a Class of Hyperbolic Equations with Imperfect Interfaces

We present here some corrector results for the homogenization of the wave equation in a two-component composite with

Uniform resolvent convergence for strip with fast oscillating boundary

\varepsilon

Optimal control for a second-order linear evolution problem in a domain with oscillating boundary

-periodic connected inclusions which complete the homogenization results proved in [P. Donato, L. Faella, and S. Monsurro, J. Math. Pures Appl., 87 (2007), pp. 119–143] by the authors. On the interface separating the two components we prescribe a jump of the solution proportional to the conormal derivatives via a function of order

Junction problem for rigid and Timoshenko elastic inclusions in elastic bodies

\varepsilon^\gamma

Homogenization and behaviour of optimal controls for the wave equation in domains with oscillating boundary

, with

Homogenization of the wave equation in composites with imperfect interface : A memory effect

-1<\gamma\leq1

Optimal control problem for an anisotropic parabolic problem in a domain with very rough boundary

. Due to different expressions of the energies of the limit problems, the cases

Optimal control for evolutionary imperfect transmission problems

-1<\gamma<1

Quasy-stationary ferromagnetic thin films in degenerated cases

and

Homogenization of a Ginzburg-Landau problem in a perforated domain with mixed boundary conditions

\gamma=1