The aim of the talk is to describe the asymptotic behavior, as epsilon->0, of an el- liptic problem, with weakly converging data, in an "-periodic two component composite with imperfect inclusions of size ". On the interface we prescribe a jump of the solution that depends on a real parameter gamma. The homogenization results, different according to gamma , have as useful application the study of the exact controllability, via HUM method, of a hyperbolic problem set in the same kind of domain and with the same jump condition on the interface.

Homogenization of imperfect transmission problems with weakly converging data

Sara Monsurro
2018

Abstract

The aim of the talk is to describe the asymptotic behavior, as epsilon->0, of an el- liptic problem, with weakly converging data, in an "-periodic two component composite with imperfect inclusions of size ". On the interface we prescribe a jump of the solution that depends on a real parameter gamma. The homogenization results, different according to gamma , have as useful application the study of the exact controllability, via HUM method, of a hyperbolic problem set in the same kind of domain and with the same jump condition on the interface.
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11386/4718569
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