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

Keywords: optimal control; optimal process; approximate solution; convergence; functional

Approximate solution of the problem of nonlinear optimization of the thermal processes described by a Fredholm integral-differential equations

Akylbek Kerimbekov, Ayzhan Ermekbaeva

https://doi.org/10.52754/16948645_2023_1_110

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APA

Kerimbekov, A., & Ermekbaeva, A. (2023). Approximate solution of the problem of nonlinear optimization of the thermal processes described by a Fredholm integral-differential equations. Journal of Osh State University. Mathematics. Physics. Technical Sciences, 2(1), 110-115. https://doi.org/10.52754/16948645_2023_1_110

Vancouver

Kerimbekov A, Ermekbaeva A. Approximate solution of the problem of nonlinear optimization of the thermal processes described by a Fredholm integral-differential equations. J Osh State Univ Math Phys Tech Sci. 2023;2(1):110–5. doi:10.52754/16948645_2023_1_110

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• 30.06.2023
• 471 Views
• Journal of Osh State University. Mathematics. Physics. Technical Sciences - Vol. 2, No. 1, 2022

Keywords: boundary value problem; generalized solution; energy integral; functional; boundary control; optimal control

On the solvability of the optimization problem with minimum energy under boundary control of the oscillational process

Akylbek Kerimbekov, Avalkan Baetov, Saltanat Doulbekova

https://doi.org/10.52754/16948645_2023_2_80

Suggested citation

APA

Kerimbekov, A., Baetov, A., & Doulbekova, S. (2023). On the solvability of the optimization problem with minimum energy under boundary control of the oscillational process. Journal of Osh State University. Mathematics. Physics. Technical Sciences, 2(2), 80-89. https://doi.org/10.52754/16948645_2023_2_80

Vancouver

Kerimbekov A, Baetov A, Doulbekova S. On the solvability of the optimization problem with minimum energy under boundary control of the oscillational process. J Osh State Univ Math Phys Tech Sci. 2023;2(2):80–9. doi:10.52754/16948645_2023_2_80

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• 20.12.2023
• 584 Views
• Journal of Osh State University. Mathematics. Physics. Technical Sciences - Vol. 1, No. 2, 2022

Keywords: Boundary value problem; generalized solution; functional; Bellman-Egorov scheme; Bellman-type integro-differential equation; boundary control synthesis

Synthesis of the optimal boundary control in minimizing the piecewise-linear functional

Akylbek Kerimbekov, Gulnaz Mombekova

https://doi.org/10.52754/16948645_2023_2_90

Suggested citation

APA

Kerimbekov, A., & Mombekova, G. (2023). Synthesis of the optimal boundary control in minimizing the piecewise-linear functional. Journal of Osh State University. Mathematics. Physics. Technical Sciences, 2(2), 90-96. https://doi.org/10.52754/16948645_2023_2_90

Vancouver

Kerimbekov A, Mombekova G. Synthesis of the optimal boundary control in minimizing the piecewise-linear functional. J Osh State Univ Math Phys Tech Sci. 2023;2(2):90–6. doi:10.52754/16948645_2023_2_90

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• 20.12.2023
• 471 Views
• Journal of Osh State University. Mathematics. Physics. Technical Sciences - Vol. 1, No. 2, 2022