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Second order optimization methods
A. F. Izmailov
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163–178 |
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Regularized proximal method for minimization problems with inaccurate initial data
F. P. Vasil'ev, O. Obradovich
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179–188 |
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Estimating the rate of convergence of the straight-line and regularization methods in the problem of optimal control of the coefficients of a hyperbolic equation
R. K. Tagiyev
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189–194 |
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On a uniform estimate of the set of weakly effective points in multicriterion multi-extremal optimization problems
D. L. Markin, R. G. Strongin
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195–205 |
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A conservative difference scheme for a system of Hamiltonian equations with external action
Yu. A. Kriksin
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206–218 |
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Construction of convergent upper and lower bounds of solutions of systems of ordinary differential equations with interval initial data
V. A. Novikov, A. N. Rogalev
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219–231 |
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On the existence of unbounded solutions of the nonlinear heat equation with drain
U. G. Abdullaev
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232–245 |
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On a general approach to extinction and blow-up for quasi-linear heat equations
J. J. L. Velázquez, V. A. Galaktionov, S. A. Posashkov, M. Á. Herrero
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246–258 |
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Exact solutions of the theory of the anomalous skin effect for a layer. Specular boundary conditions
A. V. Latyshev, A. A. Yushkanov
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259–270 |
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On the solution of a problem of transport theory
M. G. Muradyan
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271–282 |
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Approximation and decomposition by extremal graphs
A. A. Mironov, V. I. Tsurkov
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283–298 |
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Scientific communications
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On a modification of Chebyshev's method
I. V. Makrelov
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299–302 |
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Fast algorithms for the discrete cosine transformation
M. N. Yatsimirskii
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303–305 |
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Approximate calculation of the Fourier coefficients of the function
$1/f$ with respect to the Fourier coefficients of the functions $f$
S. N. Kudryavtsev
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306–309 |
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On the investigation of the practical convergence of an algorithm of global optimization
A. G. Perevozchikov, E. V. Chistyakova
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309–313 |
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Hypersingular integral equations of the first kind of diffraction problems for electromagnetic waves on nonclosed surfaces
E. V. Zakharov, I. V. Khaleeva
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313–318 |
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Application of duality for raising the efficiency of methods for solving a quadratic problem on the boundary
V. D. Kiselev, S. A. Sukmanov
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318–319 |
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