  In this paper, we consider the homogenization of the p--Laplace equation with
a periodic coefficient that is perturbed by a local defect. This setting has
been introduced in [6, 7] in the linear setting p = 2. We construct the
correctors and we derive convergence results to the homogenized solution in the
case p > 2 under the assumption that the periodic correctors are non
degenerate.
