This paper deals with the homogenization of a quasilinear elliptic problem having a singular lower order term and posed in a two-component domain with an e-periodic imperfect interface. We prescribe a Dirichlet condition on the exterior boundary, while we assume that the continuous heat flux is proportional to the jump of the solution on the interface via a function of order e(gamma). We prove an homogenization result for -1 展开▼
