A TIME-DEPENDENT ANALYSIS FOR QUASI-ONE-DIMENSIONAL, VISCOUS, HEAT CONDUCTING COMPRESSIBLE LAVAL NOZZLE FLOWS

A TIME-DEPENDENT ANALYSIS FOR QUASI-ONE-DIMENSIONAL, VISCOUS, HEAT CONDUCTING COMPRESSIBLE LAVAL NOZZLE FLOWS

A technique is presented for the numerical solution of quasi-one-dimensional, viscous, heat conducting, compressible Laval nozzle flows. A time-dependent finite difference scheme is used to integrate the unsteady flow equations yielding second-order accurate steady-state solutions. Several features...

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Bibliographische Detailangaben
Hauptverfasser: Benison,Gerald I, Rubin,Ephraim L
Format: Report
Sprache:eng
Schlagworte:
Aerodynamics
COMPRESSIBLE FLOW
CONVERGENT DIVERGENT NOZZLES
DIFFERENCE EQUATIONS
Fluid Mechanics
LAVAL NOZZLES
NOZZLE GAS FLOW
NUMERICAL ANALYSIS
Numerical Mathematics
ONE DIMENSIONAL FLOW
SHOCK WAVES
THERMAL CONDUCTIVITY
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Zusammenfassung:A technique is presented for the numerical solution of quasi-one-dimensional, viscous, heat conducting, compressible Laval nozzle flows. A time-dependent finite difference scheme is used to integrate the unsteady flow equations yielding second-order accurate steady-state solutions. Several features of the shock wave solution are shown and discussed. (Author)