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

- 213 Want to read
- 2 Currently reading

Published
**1978**
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

- Fluid dynamics.,
- Shock waves.,
- Dimensions.

**Edition Notes**

Statement | R. L. Rabie, Jerry Wackerle. |

Series | LA ; 7253, LA (Series) (Los Alamos, N.M.) -- 7253. |

Contributions | Wackerle, Jerry., Los Alamos Scientific Laboratory. |

The Physical Object | |
---|---|

Pagination | 23 p. ; |

Number of Pages | 23 |

ID Numbers | |

Open Library | OL18018124M |

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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.

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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.