We introduce a new finite-difference solver for the incompressible Navier-Stokes equations that exploits the direction-splitting method proposed by Guermond and Minev in 2010, but is formulated on a co-located grid. The main ingredients of the new solver are: i) the direction-splitting approach adopted for both the momentum and the pressure equations; and ii) the co-located grid approach. The solver is parallelised by the Schur-complement method, and achieves very high performance levels on thousands of processors. Several test cases are proposed to assess the accuracy and efficiency of the method
The properties of two algorithms for the solution of the incompressible Navier-Stokes equations are ...
The accuracy and the applicability of the parallel diagonal dominant (PDD) algorithm are explored fo...
AbstractThis article presents a splitting technique for solving the time dependent incompressible Na...
We introduce a new finite-difference solver for the incompressible Navier-Stokes equations that expl...
In this work, an efficient direction splitting algorithm for solving incompressible Navier-Stokes eq...
Guermond and Minev proposed a directional splitting algorithm to solve the incompressible Stokes equ...
In this paper we compare coupled multigrid methods and some pressure correction schemes (operator sp...
In this note we propose a grid refinement procedure for direction splitting schemes for parabolic pr...
This thesis extends earlier research in numerical analysis and computational fluid dynamics (CFD) to...
This article presents a splitting technique for solving the time dependent incompress-ible Navier-St...
AbstractWe introduce and analyze a parallel algorithm for solving the Navier-Stokes equations based ...
Abstract: New implicit finite-difference schemes to solve the time-dependent incompressibl...
Summarization: Modern CFD applications require the treatment of general complex domains to accuratel...
AbstractThe Navier-Stokes equations describe a large class of fluid flows but are difficult to solve...
International audienceThe Navier-Stokes equations describe a large class of fluid flows but are diff...
The properties of two algorithms for the solution of the incompressible Navier-Stokes equations are ...
The accuracy and the applicability of the parallel diagonal dominant (PDD) algorithm are explored fo...
AbstractThis article presents a splitting technique for solving the time dependent incompressible Na...
We introduce a new finite-difference solver for the incompressible Navier-Stokes equations that expl...
In this work, an efficient direction splitting algorithm for solving incompressible Navier-Stokes eq...
Guermond and Minev proposed a directional splitting algorithm to solve the incompressible Stokes equ...
In this paper we compare coupled multigrid methods and some pressure correction schemes (operator sp...
In this note we propose a grid refinement procedure for direction splitting schemes for parabolic pr...
This thesis extends earlier research in numerical analysis and computational fluid dynamics (CFD) to...
This article presents a splitting technique for solving the time dependent incompress-ible Navier-St...
AbstractWe introduce and analyze a parallel algorithm for solving the Navier-Stokes equations based ...
Abstract: New implicit finite-difference schemes to solve the time-dependent incompressibl...
Summarization: Modern CFD applications require the treatment of general complex domains to accuratel...
AbstractThe Navier-Stokes equations describe a large class of fluid flows but are difficult to solve...
International audienceThe Navier-Stokes equations describe a large class of fluid flows but are diff...
The properties of two algorithms for the solution of the incompressible Navier-Stokes equations are ...
The accuracy and the applicability of the parallel diagonal dominant (PDD) algorithm are explored fo...
AbstractThis article presents a splitting technique for solving the time dependent incompressible Na...