Homogenization of quadratic complementary energies: a duality example
We study an example in two dimensions of a sequence of quadratic functionals whose limit energy density, in the sense of -convergence, may be characterized as the dual function of the limit energy density of the sequence of their dual functionals. In this special case, -convergence is indeed stable under the dual operator. If we perturb such quadratic functionals with linear terms this statement is no longer true.