activity
20182026
most citedReiterated Homogenization of nonlinear degenerate elliptic operators with nonstandard growth

2 citations · 3 across the 14 of their papers we have counts for

collaborators

16 papers

math.AP2026

Nonlinear Darcy Laws for Generalized Newtonian Fluids with Orlicz Growth and Oscillating Navier Slip in Periodic Porous Media

Hermann Douanla, Joel Fotso Tachago, Jean Louis Woukeng

We study the periodic homogenization of a stationary generalized Navier--Stokes system in a periodically perforated domain , , with a heterogeneou…

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.PR2026

Stochastic -convergence in Orlicz setting and Applications

Joel Fotso Tachago, Hubert Nnang, Franck Tchinda Takougoum +1

This paper aims to extend the concept of stochastic -convergence to the framework of Orlicz-Sobolev spaces in order to deals with coupled stochastic and deterministic homogeniza…

math.AP2026

Homogenization and integral representation of energy functionals in manifold valued Orlicz-Sobolev spaces

Joseph Dongho, Joel Fotso Tachago, Franck Tchinda +1

This paper aims to extend to Orlicz-Sobolev spaces some results of integral representation for the simultaneous homogenization and dimensional reduction of integral energies define…

math.AP2025

Reiterated -Convergence In Orlicz Setting and Applications

J. Dongho, Joel Fotso Tachago, H. Nnang +1

The concept of reiterated -convergence (and more generally of multiscale -convergence) is extended to framework of Orlicz-Sobolev spaces, in order to deals with homogenizatio…

math.AP2024

Stochastic-periodic homogenization of Poisson-Nernst-Planck equations in porous media

Franck Tchinda, Joel Fotso Tachago, Joseph Dongho +1

This paper is devoted to the study of the stochastic-periodic homogenization of Poisson-Nernst-Planck equations in porous media. It is shown by the stochastic two-scale convergence…

math.AP2024

(Two-scale) -gradient Young measures and homogenization of integral functionals in Orlicz-Sobolev spaces

Joel Fotso Tachago, Hubert Nnang, Franck Tchinda +1

(Two-scale) gradient Young measures in Orlicz-Sobolev setting are introduced and characterized providing also an integral representation formula for non convex energies arising in…

math.AP2024

Reiterated Periodic Homogenization of Parabolic Monotone Operators with Nonstandard Growth

Franck Tchinda, Joel Fotso Tachago, Joseph Dongho

In this paper, we are interested in reiterated periodic homogenization for a family of parabolic problems with nonstandard growth monotone operators leading to Orlicz spaces. The a…

math.AP2023

Stochastic-Periodic homogenization of Maxwell's equations with nonlinear and periodic conductivity

Joel Fotso Tachago, Hubert Nnang

Stochastic-periodic homogenization is studied for the Maxwell equations with nonlinear and periodic electric conductivity. It is shown by the stochastic-two-scale convergence metho…

math.AP2023

Two-scale convergence on forms in Riemannian manifolds and homogenization of an integral functional on Orlicz-Sobolev's spaces

Franck Arnold Tchinda, Joel Fotso Tachago, Joseph Dongho

We extend the concept of two-scale convergence on forms in Orlicz-Sobolev's spaces and we describe the homogenization for a family of integral functionals with convex and nonstanda…

math.AP2023

Stochastic-Periodic Homogenization of a Class of Minimization Problems in Orlicz-Sobolev Spaces

Dongho Joseph, Fotso Tachago Joel, Tchinda Takougoum Franck

We develop the stochastic two-scale convergence method in the framework of Orlicz-Sobolev spaces, in order to deal with the homogenization of coupled stochastic-periodic problems i…

math.AP2023★ 1 cited

Some convergence results on the periodic Unfolding Operator in Orlicz setting

Joel Fotso Tachago, Giuliano Gargiulo, Hubert Nnang +1

The aim of this note consists of the introduction of unfolding operator in the Orlicz setting.

math.AP2021★ 2 cited

Reiterated Homogenization of nonlinear degenerate elliptic operators with nonstandard growth

Joel Fotso Tachago, Hubert Nnang, Elvira Zappale

It is shown by means of reiterated two-scale convergence in the Sobolev-Orlicz setting, that the sequence of solutions of a class of highly oscillatory problems involving nonlinear…

math.OC2019

Multiscale homogenization of integral convex functionals in Orlicz Sobolev setting

Joel Fotso Tachago, Giuliano Gargiulo, Hubert Nnang +1

The -limit of a family of functionals is obtained for and when the integran…

math.OC2019

Reiterated periodic homogenization of integral functionals with convex and nonstandard growth integrands

Joel Fotso Tachago, Hubert Nnang, Elvira Zappale

Multiscale periodic homogenization is extended to an Orlicz-Sobolev setting. It is shown by the reiteraded periodic two-scale convergence method that the sequence of minimizers of…

math.AP2018

Relaxation of Periodic and Nonstandard Growth Integrals by means of Two-scale convergence

Joel Fotso Tachago, Hubert Nnang, Elvira Zappale

An integral representation result is obtained for the variational limit of the family functionals , as , when th…