Terminal control by problem of minimization a sensitivity function under uncertainty

Автор: Khoroshilova Elena
Сборник: Proceedings of the 8th International Conference on Optimization and Applications (OPTIMA-2017)
Серия: CEUR Workshop Proceedings (CEUR-WS.org)
Том: 1987
Год издания: 2017
Место издания: CEUR-WS
Первая страница: 85
Последняя страница: 85
Аннотация: A problem of terminal control with linear dynamics and boundary-value problem at the right end of time interval is considered. The boundary-value problem is a problem of minimizing a sensitivity function, where the sensitivity function is determined using a parametric convex programming problem. The parameter is vector of right-hand sides in functional constraints. The problem is a two-level system of problems, one of which defines the sensitivity function, and the other forms the problem of minimizing this function on a convex closed set. The dynamic problem is reduced to the choice of control so that the right-hand end of the corresponding trajectory coincides with optimal solution in the problem of sensitivity function minimization. A method for solving this problem is proposed, and its convergence is proved. https://проконференции.рф/events/mezhdunarodnaya-konferentsiya-optimizatsiya-i-prilozheniya-optima-2017/ http://ceur-ws.org/Vol-1987/
Добавил в систему: Хорошилова Елена Владимировна

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