We introduce a mimetic Cartesian cut-cell method for incompressible viscous flow that conserves mass, momentum, and kinetic energy in the inviscid limit, and determines the vorticity such that the global vorticity is consistent with the boundary conditions. In particular we discuss how the no-slip boundary conditions should be applied in a conservative way on objects immersed in the Cartesian mesh. We use the method to compute the flow around a cylinder. We find a good comparison between our results and benchmark results for both a steady and an unsteady test case.</p
We discretize the incompressible Navier–Stokes equations on a polytopal mesh by using mimetic recons...
We present a novel dimensionally split Cartesian cut cell method to compute inviscid, viscous and tu...
An accurate cartesian method is devised to simulate incompressible viscous flows past an arbitrary m...
We introduce a mimetic Cartesian cut-cell method for incompressible viscous flow that conserves mass...
The treatment of complex geometries in Computational Fluid Dynamics applications is a challenging en...
We present a mimetic discretization of the incompressible Navier-Stokes equations for general polygo...
The treatment of complex geometries in Computational Fluid Dynamics applications is a challenging en...
A versatile conservative three-dimensional Cartesian cut-cell method for simulation of incompressibl...
An implementation of the Cartesian cut cell method for modelling incompressible laminar flow is inve...
This article deals with a numerical method for solving the unsteady, incompressible Navier-Stokes eq...
This paper describes the extension of the Cartesian cut cell method to applications involving unstea...
This paper deals with a numerical method for solving the unsteady, incompressible Navier-Stokes equa...
We introduce a novel cut-cell Cartesian grid method that preserves the spectral properties of convec...
We discretize the incompressible Navier–Stokes equations on a polytopal mesh by using mimetic recons...
We present a novel dimensionally split Cartesian cut cell method to compute inviscid, viscous and tu...
An accurate cartesian method is devised to simulate incompressible viscous flows past an arbitrary m...
We introduce a mimetic Cartesian cut-cell method for incompressible viscous flow that conserves mass...
The treatment of complex geometries in Computational Fluid Dynamics applications is a challenging en...
We present a mimetic discretization of the incompressible Navier-Stokes equations for general polygo...
The treatment of complex geometries in Computational Fluid Dynamics applications is a challenging en...
A versatile conservative three-dimensional Cartesian cut-cell method for simulation of incompressibl...
An implementation of the Cartesian cut cell method for modelling incompressible laminar flow is inve...
This article deals with a numerical method for solving the unsteady, incompressible Navier-Stokes eq...
This paper describes the extension of the Cartesian cut cell method to applications involving unstea...
This paper deals with a numerical method for solving the unsteady, incompressible Navier-Stokes equa...
We introduce a novel cut-cell Cartesian grid method that preserves the spectral properties of convec...
We discretize the incompressible Navier–Stokes equations on a polytopal mesh by using mimetic recons...
We present a novel dimensionally split Cartesian cut cell method to compute inviscid, viscous and tu...
An accurate cartesian method is devised to simulate incompressible viscous flows past an arbitrary m...