activity
20092021
most citedA global method for coupling transport with chemistry in heterogeneous porous media

25 citations · 25 across the 4 of their papers we have counts for

collaborators

6 papers

math.NA2021

A space-time multiscale mortar mixed finite element method for parabolic equations

Manu Jayadharan, Michel Kern, Martin Vohralík +1

We develop a space-time mortar mixed finite element method for parabolic problems. The domain is decomposed into a union of subdomains discretized with non-matching spatial grids a…

math.NA2017

Preconditioning a coupled model for reactive transport in porous media

Laila Amir, Michel Kern

We study numerical methods for solving reactive transport problems in porous media that allow a separation of transport and chemistry at the software level, while keeping a tight n…

math.NA2016

Space-time domain decomposition for advection-diffusion problems in mixed formulations

Thi-Thao-Phuong Hoang, Caroline Japhet, Michel Kern +1

This paper is concerned with the numerical solution of porous-media flow and transport problems , i. e. heterogeneous, advection-diffusion problems. Its aim is to investigate numer…

math.NA2015

Space-time Domain Decomposition and Mixed Formulation for solving reduced fracture models

Thi-Thao-Phuong Hoang, Caroline Japhet, Michel Kern +1

In this paper we are interested in the "fast path" fracture and we aim to use global-in-time, nonoverlapping domain decomposition methods to model flow and transport problems in a…

math.NA2013

Space-Time Domain Decomposition Methods for Diffusion Problems in Mixed Formulations

Thi Thao Phuong Hoang, Jérôme Jaffré, Caroline Japhet +2

This paper is concerned with global-in-time, nonoverlapping domain decomposition methods for the mixed formulation of the diffusion problem. Two approaches are considered: one uses…

math.NA2009★ 25 cited

A global method for coupling transport with chemistry in heterogeneous porous media

Amir Laila, Michel Kern

Modeling reactive transport in porous media, using a local chemical equilibrium assumption, leads to a system of advection-diffusion PDE's coupled with algebraic equations. When so…