Journal of Osh State University. Mathematics. Physics. Technical Sciences

Keywords: additional argument method; system of equations; second order; partial derivatives; initial problem; integral equation

Solution of a system of differential equations in second order partial derivatives by the method of additional argument

Aizharkyn Ashirbayeva, Malika Bekieva

https://doi.org/10.52754/16948645_2024_1(4)_9

Suggested citation

APA

Ashirbayeva, A., & Bekieva, M. (2024). Solution of a system of differential equations in second order partial derivatives by the method of additional argument. Journal of Osh State University. Mathematics. Physics. Technical Sciences, 3(1), 47-51. https://doi.org/10.52754/16948645_2024_1(4)_9

Vancouver

Ashirbayeva A, Bekieva M. Solution of a system of differential equations in second order partial derivatives by the method of additional argument. J Osh State Univ Math Phys Tech Sci. 2024;3(1):47–51. doi:10.52754/16948645_2024_1(4)_9

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• 18.06.2024
• 553 Views
• Journal of Osh State University. Mathematics. Physics. Technical Sciences - Vol. 3, No. 1, 2024

Keywords: Integro-differential; partial derivatives; additional argument method; initial problem; integral equation; contraction mapping principle

Investigation of solutions to the integro-differential equation in fourth-order partial derivatives

Aizharkyn Ashirbayeva, Chebire Zholdoshova

https://doi.org/10.52754/16948645_2024_1(4)_10

Suggested citation

APA

Ashirbayeva, A., & Zholdoshova, Ch. (2024). Investigation of solutions to the integro-differential equation in fourth-order partial derivatives. Journal of Osh State University. Mathematics. Physics. Technical Sciences, 3(1), 52-57. https://doi.org/10.52754/16948645_2024_1(4)_10

Vancouver

Ashirbayeva A, Zholdoshova Ch. Investigation of solutions to the integro-differential equation in fourth-order partial derivatives. J Osh State Univ Math Phys Tech Sci. 2024;3(1):52–7. doi:10.52754/16948645_2024_1(4)_10

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• 18.06.2024
• 484 Views
• Journal of Osh State University. Mathematics. Physics. Technical Sciences - Vol. 3, No. 1, 2024

Keywords: third order; quasi-linear; integral operator; boundary conditions; principle of compressive reflections; finite; homogeneous

Investigation of solutions of nonlinear integro-differential equations in partial derivatives of the third order

Aizharkyn Ashirbayeva, Gulsara Abdakimova

https://doi.org/10.52754/16948645_2024_2(5)_4

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APA

Ashirbayeva, A., & Abdakimova, G. (2024). Investigation of solutions of nonlinear integro-differential equations in partial derivatives of the third order. Journal of Osh State University. Mathematics. Physics. Technical Sciences, 3(2), 35-40. https://doi.org/10.52754/16948645_2024_2(5)_4

Vancouver

Ashirbayeva A, Abdakimova G. Investigation of solutions of nonlinear integro-differential equations in partial derivatives of the third order. J Osh State Univ Math Phys Tech Sci. 2024;3(2):35–40. doi:10.52754/16948645_2024_2(5)_4

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• 13.12.2024
• 459 Views
• Journal of Osh State University. Mathematics. Physics. Technical Sciences - Vol. 3, No. 2, 2024

Keywords: partial derivatives; second order; system; integral equation; nonlinear; notation; new functions

On a system of nonlinear partial differential equations of the second order

Aizharkyn Ashirbayeva, Malika Bekieva

https://doi.org/10.52754/16948645_2024_2(5)_5

Suggested citation

APA

Ashirbayeva, A., & Bekieva, M. (2024). On a system of nonlinear partial differential equations of the second order. Journal of Osh State University. Mathematics. Physics. Technical Sciences, 3(2), 41-45. https://doi.org/10.52754/16948645_2024_2(5)_5

Vancouver

Ashirbayeva A, Bekieva M. On a system of nonlinear partial differential equations of the second order. J Osh State Univ Math Phys Tech Sci. 2024;3(2):41–5. doi:10.52754/16948645_2024_2(5)_5

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• 13.12.2024
• 538 Views
• Journal of Osh State University. Mathematics. Physics. Technical Sciences - Vol. 3, No. 2, 2024