Gabriel Nguetseng

A general convergence result for a functional related to the theory of homogenization

The convergence, as

Asymptotic analysis for a stiff variational problem arising in mechanics

\varepsilon \downarrow 0

Homogenization Structures and Applications II

, of the functional

Reiterated homogenization of nonlinear monotone operators in a general deterministic setting

F_\varepsilon (\Psi ) = \int _{\mathbb{R}^N } u_\varepsilon (x)\Psi (x,{x / \varepsilon })

Asymptotic analysis for a weakly damped wave equation with application to a problem arising in elasticity

associated with a given

Deterministic homogenization of quasilinear damped hyperbolic equations

L^2

Two-scale convergence

function

HOMOGENIZATION OF NONLINEAR MONOTONE OPERATORS BEYOND THE PERIODIC SETTING

u_\varepsilon

Reiterated Ergodic Algebras and Applications

with support in a fixed compact set is studied. The test functions

Σ-convergence of nonlinear parabolic operators

\Psi (x,y)