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Publications in Math-Net.Ru
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On the theory of operator interpolation in spaces of rectangular matrixes
Journal of the Belarusian State University. Mathematics and Informatics, 3 (2022), 91–106
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Operator interpolation is one of universal methods of approximation theory
Tr. Inst. Mat., 28:1-2 (2020), 17–31
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V. I . Yanchevskii is 70
Algebra Discrete Math., 26:1 (2018), C–F
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On a class of interpolation polynomials for nonlinear ordinary differential operators
Mat. Model., 26:11 (2014), 90–96
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Generalized interpolation polynomials of Hermite type for functions of matrix variable
Tr. Inst. Mat., 19:2 (2011), 103–114
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Approximation of functions from stochastic matrixes by interpolation polynomials
Tr. Inst. Mat., 15:2 (2007), 111–119
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On a class of linear integro-differential equations in variational derivatives
Differ. Uravn., 42:9 (2006), 1214–1221
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The convergence of interpolating on scalar matrix knots in a class of analytical functions
Tr. Inst. Mat., 14:2 (2006), 102–111
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On the collocation method for a class of nonlinear singular integro-differential equations
Differ. Uravn., 28:7 (1992), 1247–1253
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On the numerical determination of correlation functions of the solution of systems of linear integro-differential equations with randomly perturbed right-hand side
Differ. Uravn., 23:2 (1987), 328–338
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Equations of aeroelasticity and some numerical methods for their solution
Differ. Uravn., 21:3 (1985), 509–516
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One-step numerical methods for solving systems of second-order linear integro-differential equations of Volterra type
Differ. Uravn., 19:5 (1983), 879–892
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Member of the National Academy of Sciences of Belarus V.I. Yanchevskii. Towards the 70th birthday
Tr. Inst. Mat., 26:1 (2018), 6–8
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Vyacheslav Nikolaevich Abrashin
Differ. Uravn., 41:4 (2005), 561–569
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