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Science People
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Aleksandr Andreevich Samarskiǐ (on the occasion of his eightieth birthday)
V. N. Abrashin, A. A. Arsen'ev, I. V. Gaishun, A. V. Gulin, S. V. Emel'yanov, V. A. Il'in, D. P. Kostomarov, S. P. Kurdyumov, Yu. S. Osipov, Yu. P. Popov, V. A. Sadovnichii
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147–151 |
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Review articles
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Stability of operator-difference schemes
A. A. Samarskii, P. N. Vabishchevich, A. V. Gulin
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152–187 |
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Partial Differential Equations
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An estimate for the spectral function of a selfadjoint extension in $\mathbb R^N$ of the Schrödinger operator with a potential satisfying the strengthened Stummel condition
V. A. Il'in
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188–199 |
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The basis property of a system of eigenfunctions of a differential operator in a weighted space
E. I. Moiseev
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200–205 |
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Numerical methods
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A method for solving a nonlinear selfadjoint spectral problem for a second-order ordinary differential equation with coupled boundary conditions
A. A. Abramov, L. F. Yukhno
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206–211 |
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On the stability of difference schemes of a multicomponent alternating direction method for parabolic equations and systems
V. N. Abrashin
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212–224 |
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The domain decomposition method for solving grid parabolic problems
N. G. Zhadaeva, E. A. Samarskaya
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225–231 |
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The finite element method for fourth-order quasilinear degenerate elliptic equations
M. M. Karchevskii, A. D. Lyashko, M. R. Timerbaev
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232–237 |
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A dynamic problem in the theory of elasticity in the “velocities-stresses” formulation
A. N. Konovalov
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238–248 |
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Asymptotic stability of difference schemes for a system of parabolic equations with nontraditional boundary conditions
O. S. Mazhorova, Yu. P. Popov, A. S. Saharchuk
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249–255 |
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Strong stability of operator-differential and operator-difference schemes
P. P. Matus, I. N. Panayotova
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256–265 |
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Energy-consistent conservative schemes for a quasilinear transport equation
V. V. Nikishin, N. N. Tyurina, A. P. Favorski
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266–272 |
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Accuracy of a discrete analogue of the spectral problem for an operator of the linear theory of elasticity
V. G. Prikazchikov
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273–279 |
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Estimates for the coefficients of asymptotic series for solutions of the Sturm–Liouville equation with an analytic potential. I
V. A. Sadovnichy, A. Yu. Popov
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280–284 |
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Letter to the editor
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Letter to the editors: “On nonautonomous differential inclusions with a multivalued right-hand side” [Differ. Uravn. 32 (1996), no. 5, 579–584, 716; MR1435340]
J. Valero
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285 |
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