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    Academic Journal

    Source: Modeling and Analysis of Information Systems; Том 23, № 3 (2016); 377-384 ; Моделирование и анализ информационных систем; Том 23, № 3 (2016); 377-384 ; 2313-5417 ; 1818-1015

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    Relation: https://www.mais-journal.ru/jour/article/view/353/339; Zadorin A. I., “Method of interpolation for a boundary layer problem”, Suberian journal of numerical mathematics, 10:3 (2007), 267–275, (in Russian).; Shishkin G. I., Discrete Approximations of Singularly Perturbed Elliptic and Parabolic Equations, Russian Academy of Sciences, Ural Branch, Ekaterinburg, 1992, (in Russian).; Miller J. J. H., O’Riordan E., Shishkin G.I., Fitted Numerical Methods for Singular Perturbation Problems: Error Estimates in the Maximum Norm for Linear Problems in One and Two Dimensions, Revised Edition, World Scientific, Singapore, 2012.; Zadorin A. I., Zadorin N. A., “Interpolation formula for functions with a boundary layer component and its application to derivatives calculation”, Siberian Electronic Mathematical Reports, 9 (2012), 445–455.; Bakhvalov N. S., Zhidkov N. P., Kobel’kov G. M., Numerical Methods, Nauka, Moskow, 1987, (in Russian).; Zadorin A. I., Zadorin N. A., “Spline interpolation on a uniform grid for functions with a boundary-layer component”, Computational Mathematics and Mathematical Physics, 50:2 (2010), 211–223.; Zadorin A. I., Zadorin N. A., “Quadrature formulas for functions with a boundary-layer component”, Computational Mathematics and Mathematical Physics, 51:11 (2011), 1837– 1846.; Zadorin A. I., Zadorin N. A., “An analogue of the four-point Newton-Cotes formula for a function with a boundary-Layer Component”, Numerical Analysis and Applications, 6:4 (2013), 268–278.; Zadorin A., Zadorin N., “Quadrature formula with five nodes for functions with a boundary layer component”, Lect. Notes in Comput. Sci., 8236 (2013), 540–546.; Zadorin A. I., Zadorin N. A., “Analogue of Newton-Cotes formulas for numerical integration of functions with a boundary-layer component”, Computational Mathematics and Mathematical Physics, 56:3 (2016), 358–366.

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