The current work deals with the global dynamics of 2 D stochastic tidal equations in a highly
heterogeneous environment. With the help of the stochastic version of the sigma …

In the current work, we are performing the asymptotic analysis, beyond the periodic setting,
of the Cahn–Hilliard–Navier–Stokes system. Under the general deterministic distribution …

Le travail de cette thèse a porté sur plusieurs problèmes d'homogénéisation d'équations
elliptiques linéaires dans un cadre de coefficients oscillants non périodiques. Les classes …

The current work deals with initial boundary value parabolic problems with Preisach
hysteresis whose the density functions are allowed to depend on the variable of space. The …

We carry out the deterministic homogenization of nonlinear elliptic operators beyond
periodicity. To proceed with, we prove the existence of nonlinear correctors in the usual …

This work deals with the homogenization of two dimensions' tidal equations. We study the
asymptotic behavior of the sequence of the solutions using the sigma-convergence method …

For a class of linear elliptic equations of general type with rapidly oscillating coefficients, we
use the sigma-convergence method to prove the homogenization result and a corrector-type …

This work is concerned with the homogenization of initial boundary value parabolic
equations with hysteresis, containing nonlinear monotone operators in the diffusion term …

In this paper we proceed with the multiscale analysis of semilinear damped stochastic wave
motions. The analysis is made by combining the well-known sigma convergence method …