Accession Number : AD0711954
Title : TIME-DEPENDENT TECHNIQUES FOR THE SOLUTION OF VISCOUS, HEAT CONDUCTING, CHEMICALLY REACTING, RADIATING DISCONTINUOUS FLOWS.
Descriptive Note : Research rept.,
Corporate Author : POLYTECHNIC INST OF BROOKLYN FARMINGDALE N Y DEPT OF AEROSPACE ENGINEERING AND APPLIED MECHANICS
Personal Author(s) : Rubin,Ephraim L.
Report Date : DEC 1969
Pagination or Media Count : 29
Abstract : It is shown how the integral equations of inviscid hydrodynamics may be written in conservation form for arbitrary curvilinear coordinate systems. A second order accurate difference scheme for three space dimensions and time is derived directly from the integral equations. Finally, the behavior of the linearized difference approximation is examined and a necessary and sufficient condition for stability for three-dimensional cartesian coordinates is derived. The second part of the paper is devoted to the application of these difference schemes to viscous, heat conducting, chemically reacting radiating shocked flows. (Author)
Descriptors : (*HYDRODYNAMICS, EQUATIONS OF MOTION), THERMAL CONDUCTIVITY, CHEMICAL REACTIONS, NUMERICAL ANALYSIS, STABILITY, INTEGRAL EQUATIONS, SHOCK WAVES
Subject Categories : Numerical Mathematics
Distribution Statement : APPROVED FOR PUBLIC RELEASE