Supersonic Flow Separation with Application to Rocket Engine Nozzles

Author:

O¨stlund J.12,Muhammad-Klingmann B.2

Affiliation:

1. Volvo-Aero Corporation, S-461 SI Trollha¨ttan, Sweden

2. Department of Mechanics, Royal Institute of Technology, S-144 00 Stockholm, Sweden

Abstract

The past decade has seen a qualitative advancement of our understanding of physical phenomena involved in flow separation in supersonic nozzles; in particular, the problem of side loads due to asymmetrical pressure loads, which constitutes a major restraint in the design of nozzles for satellite launchers. The development in this field is to a large extent motivated by the demand for high-performance nozzles in rocket engineering. The present paper begins with an introduction to the physical background of shock-boundary-layer interactions in basic 2D configurations, and then proceeds to internal axisymmetric nozzle flow. Special attention is given to past and recent efforts in modeling and prediction, turning physical insight into applied engineering tools. Finally, an overview is given on different technical solutions to the problem if separation and side loads, discussed in the context of rocket technology.

Publisher

ASME International

Subject

Mechanical Engineering

Reference144 articles.

1. Wade, M., 1999, Encyclopedia Astronautica, http://www.friends-partners.ru/partners/mwade/spaceflt.htm

2. O¨stlund, J., and Bigert, M., 1999, “A Subscale Investigation on Side Loads in Sea Level Rocket Nozzles,” 35th Joint Propulsion Conference and Exhibit, AIAA Paper No. 99-2759.

3. Frey, M., Ryden, R., Aziary de Roquefort, T., Hagemann, G. James, P., Kachler, T., Reijasse, P., Schwane, R., and Stark, R., 2002, “European Cooperation on Flow Separation Control,” 4th International Conference on Launcher Technology ‘Space Liquid Propulsion,’ Lige, Belgium.

4. Shapiro, A. H., 1953, The Dynamics and Thermodynamics of Compressible Fluid Flow, Vol. I, Ronald Press, New York.

5. Malina, F. J. , 1940, “Characteristics of the Rocket Motor Based on the Theory of Perfect Gases,” J. Franklin Inst., 230, 433–454.

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