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Bekmaganbetov, Kuanysh Abdrakhmanovich

Statistics Math-Net.Ru
Total publications: 14
Scientific articles: 14

Number of views:
This page:2685
Abstract pages:8576
Full texts:3957
Associate professor
Doctor of physico-mathematical sciences (2010)
Speciality: 1.1.1.
E-mail:
Keywords: interpolation, embedding theorems, trace and extension theorems, order of approximation, widths, attractors, homogenization, nonlinear evolutionary systems and equations.

https://www.mathnet.ru/eng/person31290
List of publications on Google Scholar
ISTINA https://istina.msu.ru/workers/4920442
https://orcid.org/0000-0001-6259-4383
https://www.webofscience.com/wos/author/record/AAM-7922-2020
https://www.scopus.com/authid/detail.url?authorId=15730328200

Publications in Math-Net.Ru Citations
2026
1. K. A. Bekmaganbetov, V. V. Chepyzhov, G. A. Chechkin, “Behavior of attractors of the two-dimensional navier-stokes system in a model domain perforated along the boundary”, Dokl. RAN. Math. Inf. Proc. Upr., 530 (2026),  68–76  mathnet  elib
2. K. A. Bekmaganbetov, V. V. Chepyzhov, G. A. Chechkin, “Random homogenization of the global attractors to sine-Gordon equation”, Dokl. RAN. Math. Inf. Proc. Upr., 528 (2026),  81–88  mathnet  elib
3. K. A. Bekmaganbetov, E. D. Nursultanov, “On interpolation of local Morrey-type spaces”, Eurasian Math. J., 17:2 (2026),  70–76  mathnet
2025
4. K. A. Bekmaganbetov, K. Ye. Kervenev, E. D. Nursultanov, “Nikol’skii–Besov spaces with a dominant mixed derivative and with a mixed metric: interpolation properties, embedding theorems, trace and extension theorems”, Eurasian Math. J., 16:2 (2025),  30–41  mathnet 1
5. G. F. Azhmoldaev, K. A. Bekmaganbetov, G. A. Chechkin, V. V. Chepyzhov, “Homogenization of attractors to reaction–diffusion equations in domains with rapidly oscillating boundary: supercritical case”, Ufimsk. Mat. Zh., 17:2 (2025),  94–107  mathnet; Ufa Math. J., 17:2 (2025), 91–104 3
2023
6. K. A. Bekmaganbetov, A. A. Tolemis, V. V. Chepyzhov, G. A. Chechkin, “On attractors of Ginzburg–Landau equations in domain with locally periodic microstructure. Subcritical, critical and supercritical cases”, Dokl. RAN. Math. Inf. Proc. Upr., 513 (2023),  9–14  mathnet  elib; Dokl. Math., 108:2 (2023), 346–351 2
7. K. A. Bekmaganbetov, A. M. Toleubai, G. A. Chechkin, “On asymptotics of attractors to Navier–Stockes system in anisotropic medium with small periodic obstacles”, Dokl. RAN. Math. Inf. Proc. Upr., 512 (2023),  42–46  mathnet  elib; Dokl. Math., 108:1 (2023), 277–281 1
2022
8. K. A. Bekmaganbetov, V. V. Chepyzhov, G. A. Chechkin, “Strong convergence of attractors of reaction-diffusion system with rapidly oscillating terms in an orthotropic porous medium”, Izv. RAN. Ser. Mat., 86:6 (2022),  47–78  mathnet  mathscinet  zmath; Izv. Math., 86:6 (2022), 1072–1101  isi  scopus 6
9. K. A. Bekmaganbetov, A. M. Toleubai, G. A. Chechkin, “On attractors of 2D Navier–Stockes system in a medium with anisotropic variable viscosity and periodic obstacles”, Zap. Nauchn. Sem. POMI, 519 (2022),  10–34  mathnet
2021
10. K. A. Bekmaganbetov, V. V. Chepyzhov, G. A. Chechkin, “On attractors of reaction–diffusion equations in a porous orthotropic medium”, Dokl. RAN. Math. Inf. Proc. Upr., 498 (2021),  10–15  mathnet  zmath  elib; Dokl. Math., 103:3 (2021), 103–107  scopus 3
2016
11. K. A. Bekmaganbetov, Ye. Toleugazy, “Order of the orthoprojection widths of the anisotropic Nikol'skii–Besov classes in the anisotropic Lorentz space”, Eurasian Math. J., 7:3 (2016),  8–16  mathnet  mathscinet  isi 6
2009
12. K. A. Bekmaganbetov, E. D. Nursultanov, “Embedding theorems for anisotropic Besov spaces $B_{\mathbf{pr}}^{\alpha\mathbf{q}}([0,2\pi)^n)$”, Izv. RAN. Ser. Mat., 73:4 (2009),  3–16  mathnet  mathscinet  zmath  elib; Izv. Math., 73:4 (2009), 655–668  isi  elib  scopus 12
13. K. A. Bekmaganbetov, “About order of approximation of Besov classes in metric of anisotropic Lorentz spaces”, Ufimsk. Mat. Zh., 1:2 (2009),  9–16  mathnet  zmath  elib 6
2008
14. K. A. Bekmaganbetov, E. D. Nursultanov, “On Interpolation and Embedding Theorems for the Spaces $\overset{\star}{\mathfrak B}{}_{p\tau}^{\sigma q}(\Omega)$”, Mat. Zametki, 84:5 (2008),  788–790  mathnet  mathscinet; Math. Notes, 84:5 (2008), 733–736  isi  scopus 6

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