We introduce a new approach to treat ghost points near embedded boundaries tosolve the 2D compressible Euler equations on a Cartesian grid. Solid wall boundary conditionsare imposed by our new approach called simplified ghost pointtreatment for compressible invis-cid flows with embedded boundaries. In the simplified ghost point treatment, we assume the solidboundary to lie in the middle between two grid points in they-direction. Symmetry conditionsare used to determine density, pressure, wall tangential, and wall normal velocity componentsat the ghost points. A cell-vertex finite volume formulationhas been used to calculate transonicinternal flows over a circular arc bump in a channel
We present a finite-volume scheme for compressible Euler flows where the grid is cartesian and it do...
A high‐order immersed boundary method is devised for the compressible Navier‐Stokes equations by emp...
We present a finite-volume scheme for compressible Euler flows where the grid is cartesian and it do...
The Cartesian grid method is an alternative to the existing methods to solve a physical problem gove...
A simplified, low order finite volume Cartesian grid method for inviscid compressible flow over rigi...
We present a simple globally second order scheme inspired by ghost cell approaches to solve compress...
AbstractThe aim of this paper is to present a new ghost cell turbulent wall boundary condition to si...
We present a finite-volume scheme for compressible Euler flows where the grid is cartesian and it do...
We present a finite-volume scheme for compressible Euler flows where the grid is cartesian and it do...
AbstractThe aim of this paper is to present a new ghost cell turbulent wall boundary condition to si...
We present a finite-volume scheme for compressible Euler flows where the grid is cartesian and it do...
We present a finite-volume scheme for compressible Euler flows where the grid is cartesian and it do...
In this study, two-dimensional inviscid compressible flow is solved around a moving solid body using...
We are interested in a numerical solution to the Euler Equations in complicated 2-dimensional geomet...
We present a finite-volume scheme for compressible Euler flows where the grid is cartesian and it do...
We present a finite-volume scheme for compressible Euler flows where the grid is cartesian and it do...
A high‐order immersed boundary method is devised for the compressible Navier‐Stokes equations by emp...
We present a finite-volume scheme for compressible Euler flows where the grid is cartesian and it do...
The Cartesian grid method is an alternative to the existing methods to solve a physical problem gove...
A simplified, low order finite volume Cartesian grid method for inviscid compressible flow over rigi...
We present a simple globally second order scheme inspired by ghost cell approaches to solve compress...
AbstractThe aim of this paper is to present a new ghost cell turbulent wall boundary condition to si...
We present a finite-volume scheme for compressible Euler flows where the grid is cartesian and it do...
We present a finite-volume scheme for compressible Euler flows where the grid is cartesian and it do...
AbstractThe aim of this paper is to present a new ghost cell turbulent wall boundary condition to si...
We present a finite-volume scheme for compressible Euler flows where the grid is cartesian and it do...
We present a finite-volume scheme for compressible Euler flows where the grid is cartesian and it do...
In this study, two-dimensional inviscid compressible flow is solved around a moving solid body using...
We are interested in a numerical solution to the Euler Equations in complicated 2-dimensional geomet...
We present a finite-volume scheme for compressible Euler flows where the grid is cartesian and it do...
We present a finite-volume scheme for compressible Euler flows where the grid is cartesian and it do...
A high‐order immersed boundary method is devised for the compressible Navier‐Stokes equations by emp...
We present a finite-volume scheme for compressible Euler flows where the grid is cartesian and it do...