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Effect of Partial Closure of the Channel on the Pressure Pulse in a Shock Wave Emerging from a Duct

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Abstract

The temporal-spatial development of the flow pattern behind a shock wave emerging from open-ended and half-closed ducts at M0=1.15 to 3.0 Mach number is investigated both experimentally and numerically and the action of the diffracted wave on a barrier placed at different distances from the duct exit is studied. Flow toeplerograms are obtained and the pressure on the barrier is measured. The distinctive features of the interaction between the shock wave and a barrier mounted perpendicular to the duct axis are established. It is found that partial closing of the duct results in a decrease in the barrier pressure in the case of a strong shock (M0 > 2.2) and leads to a pressure decrease when a weak shock is diffracted (M0=1.1 to 1.7). A dependence characterizing the dynamic action of the shock wave on the barrier and specifying the threshold value of a combination of the shock Mach number and the distance from the barrier determining whether the pressure pulse on the barrier increases or decreases, is obtained.

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REFERENCES

  1. B.Yu. Panov, A. I. Starshinov, and E.A. Ugryumov, “Experimental investigation of unsteady jet action on a plane barrier,” in: Gas Dynamics and Heat Transfer, No. 1 [in Russian], Leningrad Univ. Press, Leningrad (1970), p. 108.

    Google Scholar 

  2. V. D. Serova, “Early-stage interaction of a jet with a plane barrier,” in: Gas Dynamics and Heat Transfer, No. 6 [in Russian], Leningrad Univ. Press, Leningrad (1981), p. 121.

    Google Scholar 

  3. T.V. Bazhenova, S. B. Bazarov, T.A. Bormotova, et al., “Action of a diffracted shock wave on an obstacle,” Izv. Ross. Akad. Nauk, Mekh. Zhidk. Gaza, No. 4, 110 (1999).

  4. K. Phan and J. Stollery, “The effect of suppressors and muzzle brakes on shock wave strength,” in: Proc. 14th Intern. Symp. on Shock Tubes and Shock Waves. Sydney, 1983, Sydney (1983), p. 519.

  5. S. Matsumura, O. Onodera, and K. Takayama, “Noise induced by weak shock waves in automobile exhaust systems,” in: Shock Waves @ Marseille III, Springer, Berlin (1995), p. 367.

    Google Scholar 

  6. T.V. Bazhenova, S. B. Bazarov, O.V. Bulat, et al., “Experimental and numerical study of shock wave attenuation at the outlet of two-dimensional and axisymmetric ducts,” Izv. Ross. Akad. Nauk, Mekh. Zhidk. Gaza, No. 4, 204 (1993).

  7. T.V. Bazhenova, V.V. Golub, T. A. Bormotova, et al., “Flow expansion at shock wave emergence from a duct,” Teplofiz. Vys. Temp., 39, 123 (2001).

    Google Scholar 

  8. Q. Yu and H. Gronig, “Shock waves from an open-ended shock tube with different shapes,” ShockWaves, 6, No. 5, 249 (1996).

    Google Scholar 

  9. T.V. Bazhenova, T. A. Bormotova, V.V. Golub, et al, “Total pressure loss in the flows behind shock waves emerging from ducts of different geometry,” Pisma Zh. Tekhn. Fiz., 27, No. 16, 10 (2001).

    Google Scholar 

  10. T.V. Bazhenova, S. B. Bazarov, T.A. Bormotova, et al., “Interaction of a supersonic pulse jet with an obstacle,” Izv. Ross. Akad. Nauk, Mekh. Zhidk. Gaza, No. 2, 45 (1998).

  11. V.G. Dulov and G.A. Luk'yanov, Gas Dynamics of Outflow Processes [in Russian], Nauka, Novosibirsk (1984).

    Google Scholar 

  12. T.V. Bazhenova, T. A. Bormotova, V.V. Golub, et al, “Action of shock waves emerging from a partially closed duct on a barrier,” Pisma Zh. Tekhn. Fiz., 26, No. 15, 32 (2000).

    Google Scholar 

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Bazhenova, T.V., Golub, V.V., Kotel'nikov, A.L. et al. Effect of Partial Closure of the Channel on the Pressure Pulse in a Shock Wave Emerging from a Duct. Fluid Dynamics 38, 336–342 (2003). https://doi.org/10.1023/A:1024241607038

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  • DOI: https://doi.org/10.1023/A:1024241607038

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