DOI: http://dx.doi.org/10.1051/m2an/2016057International audienceThe purpose of this work is to investigate the behavior of Multiscale Finite Element type methods for advection-diffusion problems in the advection-dominated regime. We present, study and compare various options to address the issue of the simultaneous presence of both heterogeneity of scales and strong advection. Classical MsFEM methods are compared with adjusted MsFEM methods, stabilized versions of the methods, and a splitting method that treats the multiscale diffusion and the strong advection separately
In this paper, we develop a mass conservative multiscale method for coupled flow and transport in he...
We introduce a new parallelizable numerical multiscale method for advection-dominated problems as th...
We define a new finite element method, called the characteristics-mixed method, for approximating th...
DOI: http://dx.doi.org/10.1051/m2an/2016057International audienceThe purpose of this work is to inve...
The purpose of this work is to investigate the behavior of Multiscale Finite Element type methods fo...
This work essentially deals with the development and the study of multiscale finite element methods ...
A discontinuous Galerkin finite element heterogeneous multiscale method is proposed for advection-di...
Many problems of fundamental and practical importance have multiple scale solutions. The direct nume...
International audienceWe consider an advection-diffusion equation that is advection-dominated and po...
In this paper, we discuss some applications of multiscale finite element methods to two-phase immisc...
Symposium MS806 on Multiscale Modelling of Materials and Structures / 7th European Congress on Compu...
Abstract. The Multiscale Finite Element Method (MsFEM) is developed in the vein of Crouzeix-Raviart ...
Numerical methods for advection-diffusion equations are discussed based on approximating advection u...
Long simulation times in climate sciences typically require coarse grids due to computational constr...
In this paper we propose a modified multiscale finite element method for two-phase flow simulations ...
In this paper, we develop a mass conservative multiscale method for coupled flow and transport in he...
We introduce a new parallelizable numerical multiscale method for advection-dominated problems as th...
We define a new finite element method, called the characteristics-mixed method, for approximating th...
DOI: http://dx.doi.org/10.1051/m2an/2016057International audienceThe purpose of this work is to inve...
The purpose of this work is to investigate the behavior of Multiscale Finite Element type methods fo...
This work essentially deals with the development and the study of multiscale finite element methods ...
A discontinuous Galerkin finite element heterogeneous multiscale method is proposed for advection-di...
Many problems of fundamental and practical importance have multiple scale solutions. The direct nume...
International audienceWe consider an advection-diffusion equation that is advection-dominated and po...
In this paper, we discuss some applications of multiscale finite element methods to two-phase immisc...
Symposium MS806 on Multiscale Modelling of Materials and Structures / 7th European Congress on Compu...
Abstract. The Multiscale Finite Element Method (MsFEM) is developed in the vein of Crouzeix-Raviart ...
Numerical methods for advection-diffusion equations are discussed based on approximating advection u...
Long simulation times in climate sciences typically require coarse grids due to computational constr...
In this paper we propose a modified multiscale finite element method for two-phase flow simulations ...
In this paper, we develop a mass conservative multiscale method for coupled flow and transport in he...
We introduce a new parallelizable numerical multiscale method for advection-dominated problems as th...
We define a new finite element method, called the characteristics-mixed method, for approximating th...