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Nonstationary flow of a conducting gas in crossed electric and magnetic fields

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Journal of Applied Mechanics and Technical Physics Aims and scope

Abstract

The plasma is inviscid, cool, and not thermally conducting; it flows in a channel of constant cross section. The solution is derived by the small parameter method, for which purpose the magnetic interaction N is used. There have been previous studies of the transient-state flow of an inviscid and thermally nonconducting plasma in crossed electric and magnetic fields [1–3]. A plasma of infinite conductivity has been considered [1], as well as flow involving entropy change in an MHD system with strong electromagnetic fields [2, 3].

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References

  1. L. E. Kalikhman, Elements of Magnetic Gas dynamics [in Russian], Atomizdat, 1964.

  2. G. M. Bam-Zelikovich, “Solution of some problems in one-dimensional steady-state motion of a conducting gas in response to strong electric fields,” PMM,28, no. 4, 1964.

  3. G. M. Bam-Zelikovich, “One-dimensional steady-state motion of a conducting gas in response to strong electric fields,” Izv. AN SSSR, Mekhanika i Mashinostroenie, no. 2, 1963.

  4. I. V. Vysotskaya, A. L. Genkin, and M. I. Zhukovskii, “Two-dimensional flow of an ideal conducting gas in crossed electric and magnetic fields,” PMTF [Journal of Applied Mechanics and Technical Physics], no. 5, 1965.

  5. I. G. Petrovskii, Lectures on Equations in Partial Derivatives [in Russian], Fizmatgiz, 1961.

  6. R. Courant, Equations in Partial Derivatives [Russian translation], Izd. Mir, 1964.

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Genkin, A.L., Kudryashova, L.A. Nonstationary flow of a conducting gas in crossed electric and magnetic fields. J Appl Mech Tech Phys 8, 24–26 (1967). https://doi.org/10.1007/BF00918026

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  • DOI: https://doi.org/10.1007/BF00918026

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