Reiterated periodic homogenization of integral functionals with convex and nonstandard growth integrands
01 Pubblicazione su rivista
Fotso Tachago Joel, Nnang Hubert, Zappale Elvira
ISSN: 1232-9274
Multiscale periodic homogenization is extended to an Orlicz-
Sobolev setting. It is shown by the reiteraded periodic two-scale convergence
method that the sequence of minimizers of a class of highly oscillatory minimizations
problems involving convex functionals, converges to the minimizers
of a homogenized problem with a suitable convex function.