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19992024
most citedDerivation and analysis of a nonlocal Hele-Shaw-Cahn-Hilliard system for flow in thin heterogeneous layers

4 citations · 6 across the 6 of their papers we have counts for

collaborators

6 papers

math.AP2024★ 4 cited

Derivation and analysis of a nonlocal Hele-Shaw-Cahn-Hilliard system for flow in thin heterogeneous layers

Giuseppe Cardone, Willi Jäger, Jean Louis Woukeng

We derive, through the deterministic homogenization theory in thin domains, a new model consisting of Hele-Shaw equation with memory coupled with the convective Cahn-Hilliard equat…

math.AP2021

Derivation of Stokes-Plate-Equations modeling fluid flow interaction with thin porous elastic layers

Markus Gahn, Maria Neuss-Radu, Willi Jäger

In this paper we investigate the interaction of fluid flow with a thin porous elastic layer. We consider two fluid-filled bulk domains which are separated by a thin periodically pe…

math.AP2021

Two-scale tools for homogenization and dimension reduction of perforated thin layers: Extensions, Korn-inequalities, and two-scale compactness of scale-dependent sets in Sobolev spaces

Markus Gahn, Willi Jäger, Maria Neuss-Radu

This investigation develops basic methods for the multi-scale analysis for problems in thin porous layers. More precisely, we provide tools for the homogenization in case of "tange…

math.AP2019★ 1 cited

Deterministic homogenization of elliptic equations with lower order terms

Renata Bunoiu, Giuseppe Cardone, Willi Jäger +1

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 correct…

math.AP2019★ 1 cited

Approximation of homogenized coefficients in deterministic homogenization and convergence rates in the asymptotic almost periodic setting

Willi Jäger, Antoine Tambue, Jean Louis Woukeng

For a homogenization problem associated to a linear elliptic operator, we prove the existence of a distributional corrector and we find an approximation scheme for the homogenized…

math.SP1999

The reduced wave equation in layered materials

Willi Jager, Yoshimi Saito

Let H = -(1/m(x))L be the reduced wave operator defined on the N-dimensional Euclidean space, where \f L is the Laplacian. Here m(x) is a positive step function with possible count…