2 citations · 2 across the 9 of their papers we have counts for
10 papers
A new Geometric Setting for the Analysis of Partial Differential Equations
Ambroise Soglo, Koffi W. Houédanou, Jamal Adetola +1
In this paper, we introduce a hybrid metric geometry on the space of absolutely continuous probability densities that combines optimal transport (Wasserstein geometry) and log-rati…
Variable Exponent Wasserstein Spaces: Stability of Entropy Convexity and Modified Rényi Entropy
Ambroise Soglo, Cyrille Combété, Koffi Wilfrid Houédanou +1
We study the Wasserstein space equipped with a distance $\Wp$ constructed from the Lagrangian where with …
Error Analysis for a Nonconforming Finite Element Discretization of the 3D-CCPF Model
Clément Adandé, Koffi W. Houédanou, Guy A. Dègla
This paper presents an a-priori and a-posteriori error analysis for the time-dependent case of a coupled continuum pipe-fow in three dimensions on anisotropic meshes (i.e. elements…
Learning on the Temporal Tangent Bundle for Physics-Informed Neural Networks
Adetola Jamal, Mamlankou Charbel, Houédanou Koffi Wilfrid +1
This paper addresses the limitations of Physics-Informed Neural Networks for time-dependent problems by introducing a tangent bundle learning framework. Instead of directly approxi…
A posteriori error analysis for a Lagrange multiplier method for a Stokes/Biot fluid-poroelastic structure interaction model
Koffi Wilfrid Houédanou
In this work we develop an a posteriori error analysis of a conforming mixed finite element method for solving the coupled problem arising in the interaction between a free fluid a…
Residual-based a posteriori error estimates for a conforming mixed finite element discretization of the Monge-Ampère equation
Jamal Adetola, Koffi Wilfrid Houedanou, Bernardin Ahounou
In this paper we develop a new a posteriori error analysis for the Monge-Ampère equation approximated by conforming finite element method on isotropic meshes in 2D. The approach ut…
A new unified stabilized mixed finite element method of the Stokes-Darcy coupled problem: Isotropic discretization
Koffi Wilfrid Houédanou
In this paper we develop an a priori error analysis of a new unified mixed finite element method for the coupling of fluid flow with porous media flow in , $N\in\{2,3…
A posteriori error analysis for a new fully-mixed isotropic discretization of the stationary Stokes-Darcy coupled problem
Koffi Wilfrid Houédanou, Jamal Adetola
In this paper we develop an a posteriori error analysis for the stationary Stokes-Darcy coupled problem approximated by conforming finite element method on isotropic meshes in $\ma…
Residual-based a posteriori error estimates for a conforming finite element discretization of the Navier-Stokes/Darcy coupled problem
Koffi Wilfrid Houedanou, Jamal Adetola, Bernardin Ahounou
We consider in this paper, a new a posteriori residual type error estimator of a conforming mixed finite element method for the coupling of fluid flow with porous media flow on iso…
An a posteriori error analysis for a coupled continuum pipe-flow/Darcy model in Karst aquifers: anisotropic and isotropic discretizations
Koffi Wilfrid Houedanou
This paper presents an a posteriori error analysis for a coupled continuum pipe-flow/Darcy model in karst aquifers. We consider a unified anisotropic finite element discretization…