Herbin, Raphaele Latché, Jean-Claude Zaza, Chady

We propose a robust pressure-correction scheme for the numerical solution of the compressible Euler equations discretized by a colocated finite volume method. The scheme is based on an internal energy formulation, which ensures that the internal energy is positive. More generally, the scheme enjoys fundamental stability properties: without restrict...

Herbin, Raphaele Latché, Jean-Claude Zaza, Chady

We propose a robust pressure-correction scheme for the numerical solution of the compressible Euler equations discretized by a colocated finite volume method. The scheme is based on an internal energy formulation, which ensures that the internal energy is positive. More generally, the scheme enjoys fundamental stability properties: without restrict...

Herbin, Raphaele Latché, Jean-Claude Zaza, Chady

We propose a robust pressure-correction scheme for the numerical solution of the compressible Euler equations discretized by a colocated finite volume method. The scheme is based on an internal energy formulation, which ensures that the internal energy is positive. More generally, the scheme enjoys fundamental stability properties: without restrict...

Herbin, Raphaele Latché, Jean-Claude Zaza, Chady

We propose a robust pressure-correction scheme for the numerical solution of the compressible Euler equations discretized by a colocated finite volume method. The scheme is based on an internal energy formulation, which ensures that the internal energy is positive. More generally, the scheme enjoys fundamental stability properties: without restrict...

Herbin, Raphaele Latché, Jean-Claude Zaza, Chady

We propose a robust pressure-correction scheme for the numerical solution of the compressible Euler equations discretized by a colocated finite volume method. The scheme is based on an internal energy formulation, which ensures that the internal energy is positive. More generally, the scheme enjoys fundamental stability properties: without restrict...

Herbin, Raphaele Latché, Jean-Claude Zaza, Chady

We propose a robust pressure-correction scheme for the numerical solution of the compressible Euler equations discretized by a colocated finite volume method. The scheme is based on an internal energy formulation, which ensures that the internal energy is positive. More generally, the scheme enjoys fundamental stability properties: without restrict...

Feng, Yongliang Boivin, Pierre Jacob, Jérome Sagaut, Pierre

A thermal lattice Boltzmann model with a hybrid recursive regularization (HRR) collision operator is developed on standard lattices for simulation of subsonic and sonic compressible flows without shock. The approach is hybrid: mass and momentum conservation equations are solved using a lattice Boltzmann solver, while the energy conservation is solv...

Feng, Yongliang Boivin, Pierre Jacob, Jérome Sagaut, Pierre

A thermal lattice Boltzmann model with a hybrid recursive regularization (HRR) collision operator is developed on standard lattices for simulation of subsonic and sonic compressible flows without shock. The approach is hybrid: mass and momentum conservation equations are solved using a lattice Boltzmann solver, while the energy conservation is solv...

Fuster, Daniel Popinet, Stéphane

This paper presents a generalization of an all-Mach formulation for multi-phase flows accounting for surface tension and viscous forces. The proposed numerical method is based on the consistent advection of conservative quantities and the advection of the color function used in the Volume of Fluid method avoiding any numerical diffusion of mass, mo...

Fuster, Daniel Popinet, Stéphane

This paper presents a generalization of an all-Mach formulation for multi-phase flows accounting for surface tension and viscous forces. The proposed numerical method is based on the consistent advection of conservative quantities and the advection of the color function used in the Volume of Fluid method avoiding any numerical diffusion of mass, mo...