A 3D-2D dimensional reduction analysis for supremal functionals is performed in the realm of Gamma*-convergence. We show that the limit functional still admits a supremal representation, and we provide a precise identification of its density in some particular cases. Our results rely on an abstract representation theorem for the Gamma*-limit of a family of supremal functionals.
Dimensional reduction for supremal functionals
PRINARI, Francesca AgneseSecondo
;
2012
Abstract
A 3D-2D dimensional reduction analysis for supremal functionals is performed in the realm of Gamma*-convergence. We show that the limit functional still admits a supremal representation, and we provide a precise identification of its density in some particular cases. Our results rely on an abstract representation theorem for the Gamma*-limit of a family of supremal functionals.File in questo prodotto:
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