Geodesic
On the solvability of the boundary value problem of magnetic gas dynamics with cylindrical and spherical symmetry
Sibirskij žurnal čistoj i prikladnoj matematiki, Tome 16 (2016) no. 2, pp. 41-49

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In this work we prove the correctness “as a whole” by the time of the initial-boundary value problems for the equations of motion of a viscous heat-conducting gas in view of the magnetic field. Showing the transition from the primary to the three-dimensional Euler equations and the subsequent Lagrangian coordinate variable. Proof of the main results was carried out at the same time to move to the cylindrical and spherical waves.
Keywords: the equations of the motion of the magnetic gas dynamics, boundary value problem, solvability, cylindrical symmetry, spherical symmetry, magnetic field. 
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     title = {On the solvability of the boundary value problem of magnetic gas dynamics with cylindrical and spherical symmetry},
     journal = {Sibirskij \v{z}urnal \v{c}istoj i prikladnoj matematiki},
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B. D. Koshanov; G. D. Smatova; T. B. Uteev. On the solvability of the boundary value problem of magnetic gas dynamics with cylindrical and spherical symmetry. Sibirskij žurnal čistoj i prikladnoj matematiki, Tome 16 (2016) no. 2, pp. 41-49. http://geodesic.mathdoc.fr/item/VNGU_2016_16_2_a4/