A procedure to study the local stability of planar shock waves is presented. The procedure is applied to a Rankine-Hugoniot shock in a divergent/convergent nozzle, to an isentropic shock in a divergent/convergent nozzle, and to Rankine-Hugoniot shocks attached to wedges and cones. It is shown that for each case, the equation governing the shock motion is equivalent to the damped harmonic oscillator equation
A finite difference procedure based upon a system of unsteady equations in proper conservation form ...
When an upstream steady uniform supersonic flow impinges onto a symmetric straight-sided wedge, gove...
Despite the extensive literature accumulated since the pioneering works of Dyakov and Kontorovich in...
On the example of the Navier-Stokes model, this paper discusses the approach in which the surface of...
International audienceThe aim of this article is to explain why similar weak stability criteria appe...
One-dimensional steady state flow or a self-similar flow is represented by an integral curve of the ...
AbstractAn attached oblique shock wave is generated when a sharp solid projectile flies supersonical...
In chapter 1, we focus on the full potential equation in an infinite nozzle with some decay cross-se...
While planar shock waves are known to be stable to small perturbations in the sense that the perturb...
AbstractThe shock wave in a viscous gas which is treated as a strong discontinuity is unstable again...
AbstractAs is well known, two solutions of the problem of a supersonic stationary inviscid nonheatco...
AbstractSingular perturbation techniques are used to study boundary value problems whose solutions m...
We present a theoretical stability analysis for an expanding accretion shock that does not involve ...
AbstractIn this paper we study the stability of transonic shocks in steady supersonic flow past a we...
The frequency response of a normal shock in a diverging channel is calculated for application to pro...
A finite difference procedure based upon a system of unsteady equations in proper conservation form ...
When an upstream steady uniform supersonic flow impinges onto a symmetric straight-sided wedge, gove...
Despite the extensive literature accumulated since the pioneering works of Dyakov and Kontorovich in...
On the example of the Navier-Stokes model, this paper discusses the approach in which the surface of...
International audienceThe aim of this article is to explain why similar weak stability criteria appe...
One-dimensional steady state flow or a self-similar flow is represented by an integral curve of the ...
AbstractAn attached oblique shock wave is generated when a sharp solid projectile flies supersonical...
In chapter 1, we focus on the full potential equation in an infinite nozzle with some decay cross-se...
While planar shock waves are known to be stable to small perturbations in the sense that the perturb...
AbstractThe shock wave in a viscous gas which is treated as a strong discontinuity is unstable again...
AbstractAs is well known, two solutions of the problem of a supersonic stationary inviscid nonheatco...
AbstractSingular perturbation techniques are used to study boundary value problems whose solutions m...
We present a theoretical stability analysis for an expanding accretion shock that does not involve ...
AbstractIn this paper we study the stability of transonic shocks in steady supersonic flow past a we...
The frequency response of a normal shock in a diverging channel is calculated for application to pro...
A finite difference procedure based upon a system of unsteady equations in proper conservation form ...
When an upstream steady uniform supersonic flow impinges onto a symmetric straight-sided wedge, gove...
Despite the extensive literature accumulated since the pioneering works of Dyakov and Kontorovich in...