In this work, we propose a novel block preconditioner, labeled Explicit Decoupling Factor Approximation (EDFA), to accelerate the convergence of Krylov subspace solvers used to address the sequence of non-symmetric systems of linear equations originating from flow simulations in porous media. The flow model is discretized blending the Mixed hybrid finite element method for Darcy's equation with the Finite volume scheme for the mass conservation. The EDFA preconditioner is characterized by two features: the exploitation of the system matrix decoupling factors to recast the Schur complement and their inexact fully-parallel computation by means of restriction operators. We introduce two adaptive techniques aimed at building the restriction ope...
A mixed finite element formulation for efficiently computing the velocity field for fluid flows in p...
Mixed-hybrid finite element discretization of Darcy's law and the continuity equation that describe ...
When solving a multiphysics problem one often decomposes a monolithic system into simpler, frequentl...
In this work, we propose a novel block preconditioner, labeled Explicit Decoupling Factor Approximat...
In this work, we present an original block preconditioner to improve the conver-gence of Krylov solv...
We present a novel and efficient preconditioning technique to solve the non-symmetric system of equa...
This work proposes an original preconditioner coupling the Constrained Pressure Residual (CPR) metho...
We study numerical methods for a mixed Stokes/Darcy model in porous media applications. The global m...
This work deals with the efficient iterative solution of the system of equations stemming from mimet...
This work deals with the efficient iterative solution of the system of equations stemming from mimet...
This work deals with the efficient iterative solution of the system of equations stemming from mimet...
AbstractWe study numerical methods for a mixed Stokes/Darcy model in porous media applications. The ...
This work deals with the efficient iterative solution of the system of equations stemming from mimet...
This work deals with the efficient iterative solution of the system of equations stemming from mimet...
AbstractWe study numerical methods for a mixed Stokes/Darcy model in porous media applications. The ...
A mixed finite element formulation for efficiently computing the velocity field for fluid flows in p...
Mixed-hybrid finite element discretization of Darcy's law and the continuity equation that describe ...
When solving a multiphysics problem one often decomposes a monolithic system into simpler, frequentl...
In this work, we propose a novel block preconditioner, labeled Explicit Decoupling Factor Approximat...
In this work, we present an original block preconditioner to improve the conver-gence of Krylov solv...
We present a novel and efficient preconditioning technique to solve the non-symmetric system of equa...
This work proposes an original preconditioner coupling the Constrained Pressure Residual (CPR) metho...
We study numerical methods for a mixed Stokes/Darcy model in porous media applications. The global m...
This work deals with the efficient iterative solution of the system of equations stemming from mimet...
This work deals with the efficient iterative solution of the system of equations stemming from mimet...
This work deals with the efficient iterative solution of the system of equations stemming from mimet...
AbstractWe study numerical methods for a mixed Stokes/Darcy model in porous media applications. The ...
This work deals with the efficient iterative solution of the system of equations stemming from mimet...
This work deals with the efficient iterative solution of the system of equations stemming from mimet...
AbstractWe study numerical methods for a mixed Stokes/Darcy model in porous media applications. The ...
A mixed finite element formulation for efficiently computing the velocity field for fluid flows in p...
Mixed-hybrid finite element discretization of Darcy's law and the continuity equation that describe ...
When solving a multiphysics problem one often decomposes a monolithic system into simpler, frequentl...