Solvability of a nonlinear nonstationary boundary-value problem of magnetohydrodynamics in the spaces $W^{2,}_{px,}\,\vphantom{W}^1_t(Q_T)$, $p>1$, and $C^{2+\alpha,\vphantom{\alpha/2}}_{x}\,\vphantom{C}^{1+\alpha/2}_t(Q_T)$

Sh. Sakhaev

Geodesic

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Solvability of a nonlinear nonstationary boundary-value problem of magnetohydrodynamics in the spaces $W^{2,}_{px,}\,\vphantom{W}^1_t(Q_T)$, $p>1$, and $C^{2+\alpha,\vphantom{\alpha/2}}_{x}\,\vphantom{C}^{1+\alpha/2}_t(Q_T)$

Sh. Sakhaev

Doklady Akademii Nauk, Tome 213 (1973) no. 4, pp. 815-818.

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@article{DAN_1973_213_4_a17,
     author = {Sh. Sakhaev},
     title = {Solvability of a nonlinear nonstationary boundary-value problem of magnetohydrodynamics in the spaces $W^{2,}_{px,}\,\vphantom{W}^1_t(Q_T)$, $p>1$, and $C^{2+\alpha,\vphantom{\alpha/2}}_{x}\,\vphantom{C}^{1+\alpha/2}_t(Q_T)$},
     journal = {Doklady Akademii Nauk},
     pages = {815--818},
     publisher = {mathdoc},
     volume = {213},
     number = {4},
     year = {1973},
     language = {ru},
     url = {http://geodesic.mathdoc.fr/item/DAN_1973_213_4_a17/}
}

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%T Solvability of a nonlinear nonstationary boundary-value problem of magnetohydrodynamics in the spaces $W^{2,}_{px,}\,\vphantom{W}^1_t(Q_T)$, $p>1$, and $C^{2+\alpha,\vphantom{\alpha/2}}_{x}\,\vphantom{C}^{1+\alpha/2}_t(Q_T)$
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Sh. Sakhaev. Solvability of a nonlinear nonstationary boundary-value problem of magnetohydrodynamics in the spaces $W^{2,}_{px,}\,\vphantom{W}^1_t(Q_T)$, $p>1$, and $C^{2+\alpha,\vphantom{\alpha/2}}_{x}\,\vphantom{C}^{1+\alpha/2}_t(Q_T)$. Doklady Akademii Nauk, Tome 213 (1973) no. 4, pp. 815-818. http://geodesic.mathdoc.fr/item/DAN_1973_213_4_a17/