Journal of Osh State University. Mathematics. Physics. Technical Sciences
Journal of Osh State University. Mathematics. Physics. Technical Sciences
e-ISSN 1694-8645
DOI: 10.52754/16948645
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Author

Zhakshylyk Zulpukarov

PhD in Physical and Mathematical Sciences, Associate Professor

Osh Technological University named after M.M.Adysheva, Osh, Kyrgyzstan

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Keywords: nonlinear partial differential equations of the second order; analytic function; periodic solution

Branching of periodic solutions to systems of nonlinear partial differential equations

Aamat Artykov, Zhakshylyk Zulpukarov

https://doi.org/10.52754/16948645_2024_1(4)_7

Suggested citation

APA
Artykov, A., & Zulpukarov, Zh. (2024). Branching of periodic solutions to systems of nonlinear partial differential equations. Journal of Osh State University. Mathematics. Physics. Technical Sciences, 3(1), 37-39. https://doi.org/10.52754/16948645_2024_1(4)_7
Vancouver
Artykov A, Zulpukarov Zh. Branching of periodic solutions to systems of nonlinear partial differential equations. J Osh State Univ Math Phys Tech Sci. 2024;3(1):37–9. doi:10.52754/16948645_2024_1(4)_7
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  • 18.06.2024
  • 501 Views
  • Journal of Osh State University. Mathematics. Physics. Technical Sciences - Vol. 3, No. 1, 2024
open access

Keywords: vector function; kernel; space; equations; parameter; singularly perturbed systems of equations; theorem

Choice of the regularization parameter of the system of a linear integral Volterra equation of the first kind with three variables

Zhakshylyk Zulpukarov, Tuygunbek Zhoroev, Zharkynai Alieva

https://doi.org/10.52754/16948645_2024_1(4)_16

Suggested citation

APA
Zulpukarov, Zh., Zhoroev, T., & Alieva, Zh. (2024). Choice of the regularization parameter of the system of a linear integral Volterra equation of the first kind with three variables. Journal of Osh State University. Mathematics. Physics. Technical Sciences, 3(1), 83-89. https://doi.org/10.52754/16948645_2024_1(4)_16
Vancouver
Zulpukarov Zh, Zhoroev T, Alieva Zh. Choice of the regularization parameter of the system of a linear integral Volterra equation of the first kind with three variables. J Osh State Univ Math Phys Tech Sci. 2024;3(1):83–9. doi:10.52754/16948645_2024_1(4)_16
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  • 18.06.2024
  • 568 Views
  • Journal of Osh State University. Mathematics. Physics. Technical Sciences - Vol. 3, No. 1, 2024
open access

Keywords: Diophantine equation; greatest common divisor; linear combinations; sets; abelian group

On the structure of solutions no a linear Diophantine equation

Zhoomart Satarov, Zhakshylyk Zulpukarov, Baktygul Koshokova

https://doi.org/10.52754/16948645_2024_1(4)_36

Suggested citation

APA
Satarov, Zh., Zulpukarov, Zh., & Koshokova, B. (2024). On the structure of solutions no a linear Diophantine equation. Journal of Osh State University. Mathematics. Physics. Technical Sciences, 3(1), 193-196. https://doi.org/10.52754/16948645_2024_1(4)_36
Vancouver
Satarov Zh, Zulpukarov Zh, Koshokova B. On the structure of solutions no a linear Diophantine equation. J Osh State Univ Math Phys Tech Sci. 2024;3(1):193–6. doi:10.52754/16948645_2024_1(4)_36
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  • 18.06.2024
  • 566 Views
  • Journal of Osh State University. Mathematics. Physics. Technical Sciences - Vol. 3, No. 1, 2024