Email this article 
SOLUTION OF A MULTIPOINT CONTROL PROBLEM WITH INTEGRAL CONSTRAINTS OF EQUALITIES TYPE
- Authors: Laptinskii V.N1
-
Affiliations:
- Belarusian-Russian University
- Issue: Vol 60, No 10 (2024)
- Pages: 1386-1393
- Section: CONTROL THEORY
- URL: https://kazanmedjournal.ru/0374-0641/article/view/649603
- DOI: https://doi.org/10.31857/S0374064124100075
- EDN: https://elibrary.ru/JTGJGA
- ID: 649603
Cite item
Open Access
Access granted
Subscription Access
Abstract
An algorithm for solving a linear multipoint control problem with isoperimetric type constraints on the state function is proposed.
Keywords
About the authors
V. N Laptinskii
Belarusian-Russian University
Email: lavani@tut.by
Mogilev, Belarus
References
- Kantorovich, L.V. and Akilov, G.P., Funktsional’nyy analiz (Functional Analysis), Moscow: Nauka, 1977.
- Kantorovich, L.V., Vulikh, B.Z., and Pinsker, A.G., Funktsional’nyy analiz v poluuporyadochennykh prostranstvakh (Functional Analysis in Semi-Ordered Spaces), Moscow–Leningrad: Gostekhizdat, 1950.
- Moiseev, N.N., Chislennyye metody v teorii optimal’nykh sistem (Numerical Methods in the Theory of Optimal Systems), Moscow: Nauka, 1971.
- Laptinskii, V.N., Konstruktivnyi analiz upravlyayemykh kolebatel’nykh sistem (Constructive Analysis of Controlled Oscillatory Systems). Minsk: Inst. Mat. Nats. Akad. Nauk Belarusi, 1998.
- Trenogin, V.A., Funktsional’nyy analiz (Functional Analysis), Moscow: Nauka, 1980.
- Krasnosel’sky, M.A., Vainikko, G.M., Zabreiko, P.P., et al., Priblizhonnoye resheniye operatornykh uravnenii (Approximate Solution of Operator Equations), Moscow: Nauka, 1969.
- Marchuk, G.I. and Agoshkov, V.I, Vvedeniye v proyektsionno-setochnyye metody (Introduction to Projection Mesh Methods), Moscow: Nauka, 1981.
- Riess, F. and Sz¨okefalvi-Nagy, B., Le¸cons D’Analyse Fonctionnelle, Budapest: Akad´emiai Kiad´o, 1979.
Supplementary files
