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Відмінності між версіями «Гембарська Світлана Борисівна»

Матеріал з wiki.vnu.edu.ua
 
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* S. B. Hembars’ka, P. V. Zaderei. Best orthogonal trigonometric approximations of the Nikol'skii – Besov-type classes of periodic functions in the space B∞,1 . Ukrains’kyi Matematychnyi Zhurnal, 2022, V. 74, N 6, P. 772–783. (Scopus, Web of Science)
* S. B. Hembars’ka, P. V. Zaderei. Best orthogonal trigonometric approximations of the Nikol'skii – Besov-type classes of periodic functions in the space B∞,1 . Ukrains’kyi Matematychnyi Zhurnal, 2022, V. 74, N 6, P. 772–783. (Scopus, Web of Science)
* O.V. Fedunyk-Yaremchuk, S.B. Hembars'ka. Best orthogonal trigonometric approximations of the Nikol'skii-Besov-type classes of periodic functions of one and several variables . Carpathian Mathematical Publicationsthis, 2022, 14(1), P. 171–184. (Scopus)
* O.V. Fedunyk-Yaremchuk, S.B. Hembars'ka. Best orthogonal trigonometric approximations of the Nikol'skii-Besov-type classes of periodic functions of one and several variables . Carpathian Mathematical Publicationsthis, 2022, 14(1), P. 171–184. (Scopus)
* Romanyuk A.S., Romanyuk V.S., Pozharska K.V., Hembars’ka S.B. Characteristics of linear and nonlinear approximation of isotropic classes of periodic multivariate functions. Carpathian Mathematical Publicationsthis link is disabled, 2023, 15(1), P. 78-94. (Scopus, Web of Science)
* Romanyuk A.S., Romanyuk V.S., Pozharska K.V., Hembars’ka S.B. Characteristics of linear and nonlinear approximation of isotropic classes of periodic multivariate functions. Carpathian Mathematical Publicationsthis link is disabled, 2023, 15(1), P. 78–94. (Scopus, Web of Science)
* S.B. Hembars'ka, I.A. Romanyuk, O.V. Fedunyk-Yaremchuk. Characteristics of the linear and nonlinear approximations of the Nikol’skii–Besov-type classes of periodic functions of several variables. J. Math. Sci. (N. Y.). 2023. Vol. 274,  №3. P. 307-326. (Scopus, Web of Science, фахове)
* S.B. Hembars'ka, I.A. Romanyuk, O.V. Fedunyk-Yaremchuk. Characteristics of the linear and nonlinear approximations of the Nikol’skii–Besov-type classes of periodic functions of several variables. J. Math. Sci. (N. Y.). 2023. Vol. 274,  №3. P. 307–326. (Scopus, Web of Science, фахове)
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