ON THE STABILITY OF NORMAL SHOCK WAVES WITH VISCOSITY AND HEAT CONDUCTION

The stability problem, for small arbitrary one-dimensional disturbances of a normal shock wave with viscosity and heat conduction in a thermodynamically perfect gas with a Prandtl Number of 3/4 is treated, and is formulated explicitly as an eigenvalue problem involving ordinary linear differential e...

Ausführliche Beschreibung

Bibliographische Detailangaben

Hauptverfasser:	Morduchow,Morris, Paullay,Alvin J
Format:	Report
Sprache:	eng
Schlagworte:	Fluid Mechanics NAVIER STOKES EQUATIONS ONE DIMENSIONAL FLOW PERTURBATION THEORY PRANDTL NUMBER SHOCK WAVES STABILITY THERMAL CONDUCTIVITY VISCOSITY
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