Abstract
In an ideal shock tube, the shock wave and the contact surface propagate with constant velocities, and the test time of the hot flow varies linearly along the tube. The hot flow quantities can be easily calculated from the Hugoniot’s relations when the shock Mach number and driven gas conditions are known [1]. But it has been shown that this ideal behavior can be more or less modified function of two main parameters which are the driven gas pressure P 1 and the tube hydraulic diameter D H.
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References
Glass, I.I., Sislian, J.P.: Nonstationary Flows and Shock Waves. Oxford Sciences Publications, Oxford (1994)
Duff, R.E.: Shock tube performance at initial low pressure. Phys. Fluids 4(2), 207–216 (1959)
Roshko, A.: On flow duration in low pressure shock tube. Phys. Fluids 3(6), 835–842 (1960)
Mirels, H.: Test time in low pressure shock tubes. Phys. Fluids 9(6), 1201–1214 (1963)
Mirels, H.: Shock tube test time limitation due to turbulent wall boundary layer. Phys. Fluids 3, 835–842 (1963)
Fox, J.N., McLaren, T.I., Hobson, R.M.: Test time and particle paths in low pressure shock tubes. Phys. Fluids 9(9), 1345–1350 (1966)
Roshko, A., Smith, J.A.: Measurements of test time in galcit 17-inch shock tube. AIAA J. 2(1), 186–187 (1964)
Sun, M., Ogawa, T., Takayama, K.: Shock propagation in narrow channels. In: Lu, F.K. (ed.) Proceedings of 23th Int. Symp. On Shock Waves, Fort Worth, Texas, 22–27 July 2001, pp. 1320–1325 (2002)
Raju, R., Roy, S.: Hydrodynamic prediction of high speed micro flows. In: AIAA Paper 4010. 33rd AIAA Fluid Dynamics Conference, Orlando, Florida, 23–26 June 2003
Brouillette, M.: Shock waves at microscales. Shock Waves J. 1(13), 3–12 (2003)
Zeitoun, D.E., Burtschell, Y.: Navier stokes computations in micro shock tubes. Shock Waves J. 3(15), 241–246 (2006)
Austin, J.M., Bodony, D.J.: Wave propagation in gaseous small-scale channel flows. Shock Waves J. 6(21), 547–557 (2011)
Mirshekari, G., Brouillette, M., Hebert, J., Giordano, C., Parisse, J.D., Perrier, P.: Shock waves in microchannels. J. Fluid Mech. 724, 259–283 (2013)
Zeitoun, D.E.: Microsize and initial pressure effects on shock wave propagation in a tube. Shock Waves J. 24(5), 515–520 (2014)
White, F.M.: In Viscous Fluid Flow. Gram-Hill, New York (1991)
Russell, D.A.: Shock-wave strengthening by area convergence. J. Fluid Mech. 2(27), 305–314 (1967)
Mirels, H.: Correlation formulas for laminar shock tube boundary layers. Phys. Fluids 7(9), 1265–1272 (1966)
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Zeitoun, D.E. (2017). Shock Wave Attenuation in Milli- or Microtubes for Laminar and Turbulent Flow Regime. In: Ben-Dor, G., Sadot, O., Igra, O. (eds) 30th International Symposium on Shock Waves 2. Springer, Cham. https://doi.org/10.1007/978-3-319-44866-4_38
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DOI: https://doi.org/10.1007/978-3-319-44866-4_38
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