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20112026
most citedTwo-scale convergence of elliptic spectral problems with indefinite density function in perforated domains

4 citations · 8 across the 7 of their papers we have counts for

collaborators

10 papers

math.AP2026

Homogenization of degenerate parabolic Signorini problems with vanishing storage and oscillating surface fluxes

Hermann Douanla, Rodrigue Kenne Bogning, Erick Tetsadjio

We study the homogenization of a unilateral quasilinear parabolic problem in a periodically perforated medium. The model combines two degeneracies: the coefficient of the time deri…

math.AP2026

Surface-to-Volume Homogenization of NonLinear Steklov Eigencouples with NonHomogeneous Orlicz Growth in Perforated Domains

Hermann Douanla, Hubert Nnang, Joel Fotso Tachago +1

We study normalized principal Steklov eigencouples on periodically perforated domains when both the bulk energy and the boundary normalization have general, possibly nonhomogeneous…

math.AP2026

Bulk-surface spectral homogenization with indefinite mass in periodic perforated domains

Hermann DOUANLA

We study the homogenization of an elliptic eigenvalue problem in a periodically perforated domain, where the spectral parameter appears both in the equation, through a bulk density…

math-ph2018

Deterministic homogenization of variational inequalities with unilateral constraints

Hermann Douanla, Cyrille Kenne

The article studies the reiterated homogenization of linear elliptic variational inequalities arising in problems with unilateral constrains. We assume that the coefficients of the…

math.AP2016★ 1 cited

Reiterated homogenization of hyperbolic-parabolic equations in domains with tiny holes

Hermann Douanla, Erick Tetsadjio

This article studies the homogenization of hyperbolic-parabolic equations in porous media with tiny holes. We assume that the holes are periodically distributed and that the coeffi…

math.AP2015★ 3 cited

Homogenization of reaction-diffusion equations in fractured porous media

Hermann Douanla, Jean Louis Woukeng

The paper deals with the homogenization of reaction-diffusion equations with large reaction terms in a multi-scale porous medium. We assume that the fractures and pores are equidis…

math.AP2012

Homogenization of a nonlinear elliptic problem with large nonlinear potential

Hermann Douanla, Nils Svanstedt

Homogenization is studied for a nonlinear elliptic boundary-value problem with a large nonlinear potential. More specifically we are interested in the asymptotic behavior of a sequ…

math.AP2012

Almost periodic homogenization of a generalized Ladyzhenskaya model for incompressible viscous flow

Hermann Douanla, Jean Louis Woukeng

The paper deals with the existence and almost periodic homogenization of some model of generalized Navier-Stokes equations. We first establish an existence result for non-stationar…

math.AP2011★ 4 cited

Two-scale convergence of elliptic spectral problems with indefinite density function in perforated domains

Hermann Yonta Douanla

Spectral asymptotics of linear periodic elliptic operators with indefinite (sign-changing) density function is investigated in perforated domains with the two-scale convergence met…

math.AP2011

Homogenization of Steklov spectral problems with indefinite density function in perforated domains

Hermann Yonta Douanla

The asymptotic behavior of second order self-adjoint elliptic Steklov eigenvalue problems with periodic rapidly oscillating coefficients and with indefinite (sign-changing) density…