| Issue | Title | |
| Vol 23 (2015) | Systems of derivatives of polynomials, related to Chebyshev polynomials | Abstract PDF (Українська) |
| V.V. Dostojna | ||
| No 1 (1967) | Tauberian theorems for absolute summability | Abstract PDF (Русский) |
| K.M. Slepenchuk | ||
| No 1 (1967) | Tauberian theorems for $$$(W^{(\alpha)}, P, Q)$$$-methods of integration of two-variable functions | Abstract PDF (Русский) |
| N.S. Novikova | ||
| 1977 | Tauberian theorems in the case of absolute summability in degree $$$p$$$ of double series | Abstract PDF (Русский) |
| T.N. Yarkovaia | ||
| 1977 | Tauberian theorems in the case of strong summability in degree $$$p$$$ of double series | Abstract PDF (Русский) |
| T.N. Yarkovaia | ||
| Vol 20 (2012) | The best approximation of certain unbounded operators on classes of multivariable functions | Abstract PDF (Русский) |
| V.F. Babenko, D.A. Levchenko | ||
| Vol 17 (2009) | The best approximation of classes, defined by powers of self-adjoint operators acting in Hilbert space, by other classes | Abstract PDF (Русский) |
| V.F. Babenko, R.O. Bilichenko | ||
| Vol 6 (1998) | The best approximation of classes $$$W^r H^{\omega}$$$ by algebraic polynomials in $$$L_1$$$ space | Abstract PDF (Русский) |
| A.M. Kogan | ||
| 1987 | The best, by coefficients, weighted quadrature formulas of the form $$$\sum\limits_{k=1}^n \sum\limits_{i=0}^{r-1} A_{ki} f^{(i)}_{jk}$$$ for some classes of differentiable functions | Abstract PDF (Русский) |
| Ye.Ye. Dunaichuk | ||
| Vol 32, No 2 (2024) | The best $$$m$$$-term trigonometric approximations of the classes of periodic functions of one and many variables in the space $$$B_{q,1}$$$ | Abstract PDF |
| K.V. Pozharska, A.S. Romanyuk | ||
| Vol 18 (2010) | The best one-side approximation of classes of integrals of fractional order with regard to position of point on interval | Abstract PDF (Русский) |
| A.M. Pasko | ||
| Vol 17 (2009) | The best one-sided approximation of classes $$$W^r H^{\omega}$$$ with regard to point location on the interval | Abstract PDF (Русский) |
| A.M. Pasko | ||
| Vol 20 (2012) | The best one-sided approximations of the class of differentiable functions by algebraic polynomials in $$$L_1$$$ space | Abstract PDF (Українська) |
| V.P. Motornyi, V.V. Sedunova | ||
| Vol 24 (2016) | The best polynomial approximation, derivatives of fractional order, and widths of classes of functions in $$$L_2$$$ | Abstract PDF (Русский) |
| S.B. Vakarchuk, M.B. Vakarchuk | ||
| Vol 26 (2018) | The best polynomial approximations of some classes of analytic functions in the Hardy spaces | Abstract PDF (Українська) |
| S.B. Vakarchuk, V.I. Zabutna, M.B. Vakarchuk | ||
| Vol 27, No 2 (2019) | The Betti numbers of the space $$$\mathbb{C}\Omega_3$$$ | Abstract PDF |
| A.M. Pasko | ||
| Vol 27, No 1 (2019) | The Bojanov-Naidenov problem for trigonometric polynomials and periodic splines | Abstract PDF |
| E.V. Asadova, V.A. Kofanov | ||
| Vol 27, No 2 (2019) | The characterization of the best approximant for the multivariable functions in the space $$$L_{p_1,..,p_n;\Omega }$$$ | Abstract PDF |
| M.Ye. Tkachenko, V.M. Traktynska | ||
| Vol 26 (2018) | The criterion of the best approximant for the multivariable functions in the space $$$L_{p_1,...,p_{i-1},1,p_{i+1},...,p_n}$$$ | Abstract PDF |
| V.M. Traktyns'ka, M.Ye. Tkachenko, D.O. Osennikova | ||
| Vol 20 (2012) | The error at interpolation of some classes of multivariable functions by multifaceted functions and multilinear splines | Abstract PDF (Русский) |
| V.F. Babenko, T.Yu. Leskevich | ||
| Vol 30, No 1 (2022) | The fundamental group of the space $$$\Omega_n(m)$$$ | Abstract PDF |
| A.M. Pasko | ||
| Vol 30, No 2 (2022) | The homology groups $$$H_{n+1} \left( \mathbb{C}\Omega_n \right)$$$ | Abstract PDF |
| A.M. Pasko | ||
| Vol 32, No 2 (2024) | The homology groups of the Cartesian product $$$\Omega_{n_1}(m_1)\times \Omega_{n_2}(m_2)$$$ | Abstract PDF |
| A.M. Pasko | ||
| Vol 27, No 1 (2019) | The homology groups of the space $$$\Omega_n(m)$$$ | Abstract PDF |
| A.M. Pasko | ||
| Vol 32, No 1 (2024) | The norming set of a bilinear form on a certain normed space $$$\mathbb{R}^2$$$ | Abstract PDF |
| S.G. Kim | ||
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