We analyze the behavior of solutions of the Poisson equation with homogeneous Neumann
boundary conditions in a two-dimensional thin domain which presents locally periodic …

In this work, we analyze the asymptotic behavior of a class of quasilinear elliptic equations
defined in oscillating (N+ 1)-dimensional thin domains (ie, a family of bounded open sets …

In this paper, we investigate a convection–diffusion–reaction problem in a thin domain
endowed with the Robin-type boundary condition describing the reaction catalyzed by the …

In this paper we analyze the behavior of a family of steady state solutions of a semilinear
reaction–diffusion equation with homogeneous Neumann boundary condition, posed in a …

In this paper we consider nonlocal problems in thin domains. First, we deal with a nonlocal
Neumann problem, that is, we study the behavior of the solutions to f (x)=∫ Ω 1× Ω 2 J ϵ (x …

In this work we are interested in the asymptotic behavior of a family of solutions of a
semilinear elliptic problem with homogeneous Neumann boundary condition defined in a …

We consider a family {Ω ε} ε> 0 of periodic domains in R 2 with waveguide geometry and
analyse spectral properties of the Neumann Laplacian− Δ Ω ε on Ω ε. The waveguide Ω ε is …

In this work we study the behavior of a family of solutions of a semilinear elliptic equation,
with homogeneous Neumann boundary condition, posed in a two-dimensional oscillating …

This paper deals with the homogenization of an elliptic model problem in a twodimensional
domain with non-periodic oscillating boundary by the method of periodic unfolding. For the …

In this work we study the asymptotic behavior of solutions to the p-Laplacian equation posed
in a 2-dimensional open set which degenerates into a line segment when a positive …