Export citation

Export citation

Choose format for download:

Download Citation
  • Access by Xinjiang University

Experimental investigation of the interaction of a weak planar shock with grid turbulence in a counter-driver shock tube

Takahiro Tamba*, Gaku Fukushima, Masaya Kayumi, Akira Iwakawa, and Akihiro Sasoh

  • Department of Aerospace Engineering, Nagoya University, Nagoya 464-8603, Japan

  • *Present address: National Institute of Advanced Industrial Science and Technology (AIST), Central 5, 1-1-1, Higashi, Tsukuba, Ibaraki 305-8565, Japan.
  • Present address: Mitsubishi Heavy Industries, Ltd., Turbomachinery No. 2 Laboratory Fluid Dynamics Research Department Research & Innovation Center, 2-1-1 Shinhama Arai-cho, Takasago 676-8686, Japan.
  • Corresponding author: akihiro.sasoh@mae.nagoya-u.ac.jp

Phys. Rev. Fluids 4, 073401 – Published 26 July, 2019

DOI: https://doi.org/10.1103/PhysRevFluids.4.073401

Abstract

The impacts of the interaction with grid turbulence of a turbulent Mach number in the range 0.6×102 to 2.4×102 (representative value) on a planar shock wave with a shock Mach number of about 1.04 were experimentally investigated. Using the counter-driver shock tube with a 120 mm × 120 mm square cross section, the turbulent Mach number level and the interaction length at the observation section were varied independently. Within resolvable experimental data, the shock Mach number became a decreasing function of the interaction length. The thickness of the shock front side-view profile increased as the turbulent Mach number and the interaction length increased. With a turbulent Mach number of 2.4×102 (representative value) and an interaction length longer than 200 mm, the shock front profile became fragmented. The condition for the fragmentation is consistent with the “broken shock” criterion proposed by numerical studies.

Physics Subject Headings (PhySH)

Article Text

References (29)

  1. H. H. Hubbard, D. J. Maglieri, V. Huckel, and D. A. Hilton, Ground measurements of sonic-boom pressures for the altitude range of 10,000 to 75,000 feet, NASA Report No. TR R-198, 1964.
  2. E. J. Kane, Some effects of the atmosphere on sonic boom, NASA Report No. SP-147, 49, 1967.
  3. H. S. Ribner, P. J. Morris, and W. H. Chu, Laboratory simulation of development of superbooms by atmospheric turbulence, J. Acoust. Soc. Am. 53, 926 (1973).
  4. B. Lipkens and D. T. Blackstock, Model experiment to study sonic boom propagation through turbulence, J. Acoust. Soc. Am. 103, 148 (1998).
  5. J.-H. Kim, A. Sasoh, and A. Matsuda, Modulations of a weak shock wave through a turbulent slit jet, Shock Waves 20, 339 (2010).
  6. T. Tamba, D. Furukawa, Y. Aoki, M. Kayumi, A. Iwakawa, A. Sasoh, T. Matsunaga, M. Izumo, Y. Sugiyama, T. Matsumura, and Y. Nakayama, Field experiment of blast wave pressure modulation past a turbulent flow, Sci. Tech. Energetic Materials 77, 91 (2016).
  7. A. Sasoh, T. Harasaki, T. Kitamura, D. Takagi, S. Ito, A. Matsuda, K. Nagata, and Y. Sakai, Statistical behavior of post-shock overpressure past grid turbulence, Shock Waves 24, 489 (2014).
  8. T. Kitamura, K. Nagata, Y. Sakai, A. Sasoh, and Y. Ito, Changes in divergence-free grid turbulence interacting with a weak spherical shock wave, Phys. Fluids 29, 065114 (2017).
  9. K. Inokuma, T. Watanabe, K. Nagata, A. Sasoh, and Y. Sakai, Finite response time of shock wave modulation by turbulence, Phys. Fluids 29, 051701 (2017).
  10. S. Barre, D. Alem, and J. P. Bonnet, Experimental study of a normal shock/homogeneous turbulence interaction, AIAA J. 34, 968 (1996).
  11. S. Barre, D. Alem, and J. P. Bonnet, Reply by the authors to H. S. Ribner, AIAA J. 36, 495 (1998).
  12. D. S. Dosanjh, Interaction of grids with traveling shock waves, NACA Report No. TN-3680, 1956.
  13. A. Honkan and J. Andreopoulos, Rapid compression of grid-generated turbulence by a moving shock wave, Phys. Fluids A Fluid Dyn. 4, 2562 (1992).
  14. A. Honkan, C. B. Watkins, and J. Andreopoulos, Experimental study of interactions of shock wave with free-stream turbulence, J. Fluid Eng. 116, 763 (1994).
  15. S. Xanthos, G. Briassulis, and Y. Andreopoulos, Interaction of decaying freestream turbulence with a moving shock wave: Pressure field, J. Propul. Power 18, 1289 (2002).
  16. J. H. Agui, G. Briassulis, and Y. Andreopoulos, Studies of interactions of a propagating shock wave with a decaying grid turbulence: Velocity and vorticity fields, J. Fluid Mech. 524, 143 (2005).
  17. S. Lee, S. K. Lele, and P. Moin, Direct numerical simulation of isotropic turbulence interacting with a weak shock wave, J. Fluid Mech. 251, 533 (1993).
  18. J. Larsson and S. K. Lele, Direct numerical simulation of canonical shock/turbulence interaction, Phys. Fluids 21, 126101 (2009).
  19. D. A. Donzis, Amplification factors in shock-turbulence interactions: Effect of shock thickness, Phys. Fluids 24, 011705 (2012).
  20. D. A. Donzis, Shock structure in shock-turbulence interactions, Phys. Fluids 24, 126101 (2012).
  21. Y. Tian, F. A. Jaberi, Z. Li, and D. Livescu, Numerical study of variable density turbulence interaction with a normal shock wave, J. Fluid Mech. 829, 551 (2017).
  22. L. Ryu and D. Livescu, Turbulence structure behind the shock in canonical shock–vortical turbulence interaction, J. Fluid Mech. 756, R1 (2014).
  23. D. Livescu and L. Ryu, Vorticity dynamics after the shock–turbulence interaction, Shock Waves 26, 241 (2016).
  24. J. Larsson, I. Bermejo-Moreno, and S. K. Lele, Reynolds- and Mach-number effects in canonical shock-turbulence interaction, J. Fluid Mech. 717, 293 (2013).
  25. S. K. Lele, Shock-jump relations in a turbulent flow, Phys. Fluids 4, 2900 (1992).
  26. T. Tamba, T. M. Nguyen, K. Takeya, T. Harasaki, A. Iwakawa, and A. Sasoh, Counter-driver shock tube, Shock Waves 25, 667 (2015).
  27. P. E. Roach, The generation of nearly isotropic turbulence by means of grids, Int. J. Heat Fluid Flow 8, 82 (1987).
  28. T. Kitamura, K. Nagata, Y. Sakai, A. Sasoh, O. Terashima, H. Saito, and T. Harasaki, On invariants in grid turbulence at moderate Reynolds numbers, J. Fluid Mech. 738, 378 (2014).
  29. G. Briassulis, J. H. Agui, and Y. Andreopoulos, The structure of weakly compressible grid-turbulence, J. Fluid Mech. 432, 219 (2001).

Outline

Information

Sign In to Your Journals Account

Filter

Filter

Article Lookup

Enter a citation