The authors study homogenization of some class of media, described by integral functionals of the calculus of variations, containing periodically distributed perfect conductors. They are able to treat the media with conductors that can be of zero Lebesgue measure. They also consider the case when the integrand has linear growth. The results are achieved by using Γ-convergence.
Homogenization of Media with Periodically Distributed Conductors / Carbone, L.; DE ARCANGELIS, R.; DE MAIO, Umberto. - In: ASYMPTOTIC ANALYSIS. - ISSN 0921-7134. - 23:2(2000), pp. 157-194.
Homogenization of Media with Periodically Distributed Conductors
CARBONE L.;DE ARCANGELIS R.;DE MAIO, UMBERTO
2000
Abstract
The authors study homogenization of some class of media, described by integral functionals of the calculus of variations, containing periodically distributed perfect conductors. They are able to treat the media with conductors that can be of zero Lebesgue measure. They also consider the case when the integrand has linear growth. The results are achieved by using Γ-convergence.File in questo prodotto:
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