Zobrazeno 1 - 10
of 16
pro vyhledávání: '"S. F. Zaletkin"'
Autor:
S. F. Zaletkin
Publikováno v:
Mathematical Models and Computer Simulations. 15:34-46
Autor:
O. B. Arushanyan, S. F. Zaletkin
Publikováno v:
Moscow University Mathematics Bulletin. 77:191-198
Autor:
O. B. Arushanyan, S. F. Zaletkin
Publikováno v:
Moscow University Mathematics Bulletin. 76:118-122
An approximate method for solving the Cauchy problem for nonlinear ordinary differential equations of the first order is considered. The method is based on shifted Chebyshev series and the Markov quadrature formula. The technique of automatically div
Autor:
O. B. Arushanyan, S. F. Zaletkin
Publikováno v:
Moscow University Mathematics Bulletin. 75:204-208
An approximate method for solving the Cauchy problem for nonlinear first-order ordinary differential equations is considered. The method is based on using the shifted Chebyshev series and a Markov quadrature formula. Some approaches are given to esti
Autor:
S. F. Zaletkin, O. B. Arushanyan
Publikováno v:
Moscow University Mathematics Bulletin. 74:127-130
An approach to using Chebyshev series to solve canonical second-order ordinary differential equations is described. This approach is based on the approximation of the solution to the Cauchy problem and its first and second derivatives by partial sums
Autor:
S. F. Zaletkin, O. B. Arushanyan
Publikováno v:
Moscow University Mathematics Bulletin. 73:111-115
A solvability theorem for a nonlinear system of equations with respect to approximate values of Fourier—Cliebysliev coefficients is proved. This theorem is a theoretical substantiation for the numerical solution of second order ordinary differentia
Autor:
S. F. Zaletkin, O. B. Arushanyan
Publikováno v:
Moscow University Mathematics Bulletin. 72:213-216
A solvability theorem for a system of equations with respect to approximate values of Fourier–Chebyshev coefficients is formulated. This theorem is a theoretical justification for numerical solution of ordinary differential equations using Chebyshe
Autor:
S. F. Zaletkin, O. B. Arushanyan
Publikováno v:
Moscow University Mathematics Bulletin. 71:212-215
Application of Chebyshev series to solve ordinary differential equations is described. This approach is based on the approximation of the solution to a given Cauchy problem and its derivatives by partial sums of shifted Chebyshev series. The coeffici
Publikováno v:
Moscow University Mathematics Bulletin. 70:237-240
A solution method for systems of ordinary differential equations is described. This method is based on the approximation of right-hand sides by partial sums of shifted Chebyshev series. The coefficients of the series are determined using Markov quadr
Autor:
S. A. Akhmedov, B. V. Bazaliĭ, Yu. M. Berezanskiĭ, V. S. Bondarchuk, Yu. L. Daletskiĭ, A. È. Eremenko, M. V. Fedoryuk, M. L. Gorbachuk, G. A. Iosif′yan, V. A. Kutovoĭ, V. F. Lazutkin, O. A. Oleĭnik, V. Yu. Shelepov, I. N. Tavkhelidze, S. F. Zaletkin
The papers in this volume, like those in the previous one, have been selected, translated, and edited from publications not otherwise translated into English under the auspices of the AMS-ASL-IMS Committee on Translations from Russian and Other Forei