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Nonstationary one-dimensional problem of magnetogasdynamics. Riemann waves

N. V. Saltanov - V. S. Tkalich

Abstract
The nonstationary problem of gasdynamics and magnetogasdynamics is treated in the classical and relativistic cases with two cyclic coordinates present. An analogy is established between the one-dimensional nonstationary relativistic and two-dimensional stationary problems. It is shown that the basic equation of the one-dimensional relativistic problem coincides with Sedov's equation in Rudnev‘s form, with an accuracy to the terms involved. Conditions are found which make possible Riemann waves: in this case the basic equation becomes linear. Equations for the Riemann invariants are obtained. Simple Riemann waves are examined. Expressions for the physical quantities are found. Refs 8.

Magnitnaya Gidrodinamika 1, No. 4, 35-40, 1965 [PDF] (in Russian)
Magnetohydrodynamics 1, No. 4, 23-26, 1965 [PDF, 0.21 Mb]

Copyright: Institute of Physics, University of Latvia
Electronic edition ISSN 1574-0579
Printed edition ISSN 0024-998X
DOI: http://doi.org/10.22364/mhd