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Friday, August 7, 2020 | History

2 edition of Three-dimensional shock-change relations for reactive fluids found in the catalog.

Three-dimensional shock-change relations for reactive fluids

R. L. Rabie

Three-dimensional shock-change relations for reactive fluids

by R. L. Rabie

  • 213 Want to read
  • 2 Currently reading

Published by Dept. of Energy, Los Alamos Scientific Laboratory, for sale by the National Technical Information Service in Los Alamos, N.M, Springfield, Va .
Written in English

    Subjects:
  • Fluid dynamics.,
  • Shock waves.,
  • Dimensions.

  • Edition Notes

    StatementR. L. Rabie, Jerry Wackerle.
    SeriesLA ; 7253, LA (Series) (Los Alamos, N.M.) -- 7253.
    ContributionsWackerle, Jerry., Los Alamos Scientific Laboratory.
    The Physical Object
    Pagination23 p. ;
    Number of Pages23
    ID Numbers
    Open LibraryOL18018124M

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Three-dimensional shock-change relations for reactive fluids by R. L. Rabie Download PDF EPUB FB2

Get this from a library. Three-dimensional shock-change relations for reactive fluids. [R L Rabie; Jerry Wackerle; Los Alamos Scientific Laboratory.]. THREE-DIMENSIONAL R.

SHOCK-CHANGERELATIONSFOR REACTIVEFLUIDS by L. Rabie and Jerry ABSTRACT The equationsof motion Wackerle governingreactive fluid flow,togetherwith the Rankine-Hugoniot jump conditionsand thermodynamicconsiderations, are used to developone- and three-dimensional shock-changerelations for shockwaves propagat-ing in by: 1.

The theorems give a detailed description of the geometry of this singular boundary and a detailed analysis of the behavior of the solution there. A complete picture of shock formation in three-dimensional fluids is thereby obtained.

The approach is geometric, the central concept being that of the acoustical spacetime manifold. The three-dimensional flow on a plate with a V-shaped blunt leading edge (VsBLEP) is investigated numerically and experimentally at a freestream Mach number 6.

A complex saddle-shaped shock front is observed on this VsBLEP under the interactions between the detached shock (DS) induced by the swept blunt leading edge and the bow shock (BS Cited by: 1.

Abstract. The purpose of this paper is to expose several recent challenging control problems for mono-dimensional fluids or reactive fluids. These problems have in common the existence of a moving interface separating two spatial zones where the dynamics are rather by: The Formation Of Shocks In 3-Dimensional Fluids (Ems Monographs In Mathematics) pdf, in that development you retiring on to the offer website.

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On the refraction of shock waves - Volume - L. Henderson. This paper discusses the refraction of plane shock waves in media with arbitrary equations of by:   After examining the kinematical and geometrical properties of three-dimensional shocks, we consider their growth and decay behavior in elastic fluids.

We also derive certain compatibility results which must be satisfied behind the shocks and the curvature of the streamlines. These results arise because of the nonuniform nature of the shock by: 5.

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Shen.D. J. Dunn 3 WORKED EXAMPLE No. 1 Write down the basic dimensions of pressure p. SOLUTION Pressure is defined as p = Force/Area The S.I. unit of pressure is the Pascal which is the name for 1N/m2. Since force is MLT-2 and area is L2 then the basic dimensions of pressure are ML-1T-2 When solving problems it is useful to use a notation to indicate the MLT dimensionsFile Size: KB.