Inserted: 27 oct 2010
Last Updated: 10 nov 2014
Journal: DISCRETE AND CONTINUOUS DYNAMICAL SYSTEMS
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.