Problem of Two-Level Hierarchical Minimax Program Control the Final State of Regional Social and Economic System with Incomplete Information / Shorikov A. F. // . - 2016. - V. 1789, l. .

ISSN/EISSN:
0094-243X / нет данных
Type:
Proceedings Paper
Abstract:
In this article we consider a discrete-time dynamical system consisting of a set a controllable objects (region and forming it municipalities). The dynamics each of these is described by the corresponding linear or nonlinear discrete-time recurrent vector relations and its control system consist from two levels: basic level (control level I) that is dominating level and auxiliary level (control level II) that is subordinate level. Both levels have different criterions of functioning and united by information and control connections which defined in advance. In this article we study the problem of optimization of guaranteed result for program control by the final state of regional social and economic system in the presence of risks vectors. For this problem we propose a mathematical model in the form of two-level hierarchical minimax program control problem of the final states of this system with incomplete information and the general scheme for its solving.
Author keywords:
нет данных
DOI:
10.1063/1.4968504
Web of Science ID:
ISI:000399215200083
Соавторы в МНС:
Другие поля
Поле Значение
Editor Pasheva, V and Popivanov, N and Venkov, G
Booktitle APPLICATIONS OF MATHEMATICS IN ENGINEERING AND ECONOMICS (AMEE'16)
Series AIP Conference Proceedings
Note 42nd International Conference on Applications of Mathematics in Engineering and Economics (AMEE), Sozopol, BULGARIA, JUN 08-13, 2016
Organization Tech Univ Sofia, Fac Appl Math \& Informat
Publisher AMER INST PHYSICS
Address 2 HUNTINGTON QUADRANGLE, STE 1NO1, MELVILLE, NY 11747-4501 USA
Language English
Article-Number UNSP 060012
ISBN 978-0-7354-1453-2
Research-Areas Mathematics
Web-of-Science-Categories Mathematics, Applied
Author-Email afshorikov@mail.ru
Funding-Acknowledgement Russian Science Foundation {[}15-18-10014]
Funding-Text This work was supported by the Russian Science Foundation, project no. 15-18-10014, ``Projection of optimal socioeconomic systems in turbulence of external and internal environment{''}.
Number-of-Cited-References 8
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