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Evolutionality of shock waves in the Chew-Goldberger-Low approximation

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Literature Cited

  1. G. Chew, M. Goldberger, and F. Low, “The Boltzmann equation and the one-fluid hydromagnetic equations in the absence of particle collisions,” Proc. Roy. Soc., Ser. A,236, No. 1204 (1956).

  2. Y. M. Lynn, “Discontinuities in an anisotropic plasma,” Plasma Fluids,10, No. 10 (1967).

  3. A. G. Kulikovskii and G. A. Lyubimov, Magnetohydrodynamics [in Russian], Fizmatgiz, Moscow (1962).

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  4. E. M. Neubaner, “Jump relations for shocks in an anisotropic magnetized plasma,” Z. Phys.,237, No. 3 (1970).

  5. C. L. Longmire, Elementary Plasma Physics, Interscience (1966).

  6. A. I. Akhiezer, G. Ya. Lyubarskii, and R. V. Polovin, “Stability of shock waves in magnetohydrodynamics,” Zh. Éksperim. i Teor. Fiz.,35, No. 3 (1958).

  7. S. I. Syrovatskii, “Stability shock waves in magnetohydrodynamics,” Zh. Éksperim. i Teor. Fiz.,35, No. 6 (1958).

  8. Y. Kato, M. Tajiri, and T. Taniuti, “Propagation of hydromagnetic waves in collisionless plasma,” I. J. Phys. Soc. Japan,21, No. 4 (1966).

  9. Shr. Abraham, “Propagation of hydromagnetic waves through an anisotropic plasma, I,” Plasma Phys.,1, Pt. 3 (1967).

  10. S. Morioka and J. Spreiter, “Evolutionary conditions for shock waves in collisionless plasma and stability of associated flow,” J. Plasma Phys.,2, Pt. 2 (1968).

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Moscow. Translated from Izvestiya Akademii Nauk SSSR. Mekhanika Zhidkosti i Gaza, No. 6, pp. 177–179, November–December, 1972

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Baranov, V.B., Kartalev, M.D. Evolutionality of shock waves in the Chew-Goldberger-Low approximation. Fluid Dyn 7, 1028–1030 (1972). https://doi.org/10.1007/BF01176127

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  • DOI: https://doi.org/10.1007/BF01176127

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