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Zhurnal Tekhnicheskoi Fiziki, 2019 Volume 89, Issue 1, Pages 42–49 (Mi jtf5716)

This article is cited in 9 papers

Gases and Fluids

Passage of a plane shock wave through the region of a glow gas discharge

T. A. Lapushkinaa, A. V. Erofeeva, O. A. Azarovab, O. V. Kravchenkoc

a Ioffe Institute, St. Petersburg
b Dorodnitsyn Computing Centre of the Russian Academy of Sciences, Moscow
c Scientific and Technological Centre of Unique Instrumentation, Russian Academy of Sciences, Moscow, Russia

Abstract: The interaction of a plane shock wave (M = 5) with an ionized plasma region formed before the arrival of a shock wave by a low-current glow gas discharge is considered experimentally and numerically. In the experiment, schlieren images of a moving shock-wave structure resulting from the interaction and consisting of two discontinuities, convex in the direction of motion of the initial wave, are obtained. The propagation of a shock wave over the region of energetic impact is simulated on the basis of the two-dimensional Riemann problem of decay of an arbitrary discontinuity with allowance for the influence of horizontal walls. The systems of Euler and Navier–Stokes equations are solved numerically. The non-equilibrium of the processes in the gas-discharge region was simulated by an effective adiabatic index $\gamma$. Based on the calculations performed for equilibrium air ($\gamma$ = 1.4) and for an ionized nonequilibrium gas medium ($\gamma$ = 1.2), it is shown that the experimentally observed discontinuities can be interpreted as elements of the solution of the two-dimensional problem of decay of a discontinuity: a shock wave followed by a contact discontinuity. It is shown that a variation in $\gamma$ affects the shape of the fronts and velocities of the discontinuities obtained. Good agreement is obtained between the experimental and calculated images of density and velocities of the discontinuities at a residual gas temperature in the gas discharge region of 373 K.

Received: 21.03.2018

DOI: 10.21883/JTF.2019.01.46960.121-18


 English version:
Technical Physics, 2019, 64:1, 34–41

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© Steklov Math. Inst. of RAS, 2024