The authors study homogenization of some nonlinear partial differential equations of the form _ div (a (hx, h2 x, Duh)) = f , where a is periodic in the rst two arguments and monotone in the third. In particular the case where a satis es degenerated structure conditions is studied. It is proved that uh converges weakly in W0 1,1 (Ω) to the unique solution of a limit problem as h → ∞ . Moreover, explicit expressions for the limit problem are obtained.Validerad; 2002; 20070107 (ysko)</p
We consider periodic homogenization of the fully nonlinear uniformly elliptic equation u(epsilon) + ...
Journal: Stochastics and Dynamics 11 (2011)In this paper a semilinear elliptic PDE with rapidly osci...
AbstractDeterministic homogenization has been till now applied to the study of monotone operators, t...
The authors study homogenization of some nonlinear partial differential equations of the form _ div ...
In this Note we study reiterated homogenization of nonlinear equations of the form −div(a(x/,x/2,Du)...
In this paper, the authors study reiterated homogenization of nonlinear equations of the form -div(a...
AbstractIn this paper, we study reiterated homogenization for equations of the form −div(aɛ(x,Duɛ))=...
In this paper, we study reiterated homogenization for equations of the form -div(a(is an element of)...
In this paper we study a periodic homogenization problem for a quasilinear elliptic equation that pr...
We study the homogenization of elliptic equations stated in L2-space with degenerate weight. Both co...
AbstractIn this paper the homogenization of degenerate nonlinear parabolic equations∂tu−diva(tε,xε,∇...
n this paper we give a result of G-convergence for a class of strongly degenerate parabolic equation...
We study the homogenization of fully nonlinear degenerate second-order pde, with “ellipticity” of th...
In this Note, using the periodic unfolding method (see D. Cioranescu et al., C. R. Acad. Sci. Paris,...
AbstractUsing the notion of two-scale convergence developed by Allaire, the homogenization of a dege...
We consider periodic homogenization of the fully nonlinear uniformly elliptic equation u(epsilon) + ...
Journal: Stochastics and Dynamics 11 (2011)In this paper a semilinear elliptic PDE with rapidly osci...
AbstractDeterministic homogenization has been till now applied to the study of monotone operators, t...
The authors study homogenization of some nonlinear partial differential equations of the form _ div ...
In this Note we study reiterated homogenization of nonlinear equations of the form −div(a(x/,x/2,Du)...
In this paper, the authors study reiterated homogenization of nonlinear equations of the form -div(a...
AbstractIn this paper, we study reiterated homogenization for equations of the form −div(aɛ(x,Duɛ))=...
In this paper, we study reiterated homogenization for equations of the form -div(a(is an element of)...
In this paper we study a periodic homogenization problem for a quasilinear elliptic equation that pr...
We study the homogenization of elliptic equations stated in L2-space with degenerate weight. Both co...
AbstractIn this paper the homogenization of degenerate nonlinear parabolic equations∂tu−diva(tε,xε,∇...
n this paper we give a result of G-convergence for a class of strongly degenerate parabolic equation...
We study the homogenization of fully nonlinear degenerate second-order pde, with “ellipticity” of th...
In this Note, using the periodic unfolding method (see D. Cioranescu et al., C. R. Acad. Sci. Paris,...
AbstractUsing the notion of two-scale convergence developed by Allaire, the homogenization of a dege...
We consider periodic homogenization of the fully nonlinear uniformly elliptic equation u(epsilon) + ...
Journal: Stochastics and Dynamics 11 (2011)In this paper a semilinear elliptic PDE with rapidly osci...
AbstractDeterministic homogenization has been till now applied to the study of monotone operators, t...