Funder: Einstein Stiftung Berlin; doi: http://dx.doi.org/10.13039/501100006188Funder: John Simon Guggenheim Memorial Foundation; doi: http://dx.doi.org/10.13039/100005851Abstract: This work concerns the zero Mach number limit of the compressible primitive equations. The primitive equations with the incompressibility condition are identified as the limiting equations. The convergence with well-prepared initial data (i.e., initial data without acoustic oscillations) is rigorously justified, and the convergence rate is shown to be of order O(ε), as ε→0+, where ε represents the Mach number. As a byproduct, we construct a class of global solutions to the compressible primitive equations, which are close to the incompressible flows
International audienceThis article deals with the discretization of the compressible Euler system fo...
International audienceThis article deals with the discretization of the compressible Euler system fo...
Nous prouvons divers résultats asymptotiques concernant les solutions (faibles) globales des équatio...
This work concerns the zero Mach number limit of the compressible primitive equations. The primitive...
Funder: Einstein Stiftung Berlin; doi: http://dx.doi.org/10.13039/501100006188Funder: John Simon Gug...
This work concerns the zero Mach number limit of the compressible primitive equations. The primitive...
In the work, we consider the zero Mach number limit of compressible primitive equations in the domai...
In this survey paper, we are concerned with the zero Mach number limit for compressible viscous f...
In this survey paper, we are concerned with the zero Mach number limit for compressible viscous f...
In this survey paper, we are concerned with the zero Mach number limit for compressible viscous f...
summary:This article deals with the low Mach number limit of the compressible Euler-Korteweg equatio...
ABSTRACT. – We are concerned with the existence and uniqueness of local or global solutions for slig...
Abstract. We address the question of convergence to the incompressible Navier-Stokes equations for s...
Next, we consider that the fluids are isentropic and the domain is also bounded, smooth, simply conn...
Many interesting problems in classical physics involve the behavior of solutions of nonlinear hyperb...
International audienceThis article deals with the discretization of the compressible Euler system fo...
International audienceThis article deals with the discretization of the compressible Euler system fo...
Nous prouvons divers résultats asymptotiques concernant les solutions (faibles) globales des équatio...
This work concerns the zero Mach number limit of the compressible primitive equations. The primitive...
Funder: Einstein Stiftung Berlin; doi: http://dx.doi.org/10.13039/501100006188Funder: John Simon Gug...
This work concerns the zero Mach number limit of the compressible primitive equations. The primitive...
In the work, we consider the zero Mach number limit of compressible primitive equations in the domai...
In this survey paper, we are concerned with the zero Mach number limit for compressible viscous f...
In this survey paper, we are concerned with the zero Mach number limit for compressible viscous f...
In this survey paper, we are concerned with the zero Mach number limit for compressible viscous f...
summary:This article deals with the low Mach number limit of the compressible Euler-Korteweg equatio...
ABSTRACT. – We are concerned with the existence and uniqueness of local or global solutions for slig...
Abstract. We address the question of convergence to the incompressible Navier-Stokes equations for s...
Next, we consider that the fluids are isentropic and the domain is also bounded, smooth, simply conn...
Many interesting problems in classical physics involve the behavior of solutions of nonlinear hyperb...
International audienceThis article deals with the discretization of the compressible Euler system fo...
International audienceThis article deals with the discretization of the compressible Euler system fo...
Nous prouvons divers résultats asymptotiques concernant les solutions (faibles) globales des équatio...