Standard

Optimal control problems with delays of general form and with phase constraints. / Matveev, A. S.

в: Mathematics of the USSR - Izvestija, Том 33, № 3, 30.06.1989, стр. 597-612.

Результаты исследований: Научные публикации в периодических изданиях › статья › Рецензирование

Harvard

Matveev, AS 1989, 'Optimal control problems with delays of general form and with phase constraints', Mathematics of the USSR - Izvestija, Том. 33, № 3, стр. 597-612. https://doi.org/10.1070/IM1989v033n03ABEH000855

APA

Matveev, A. S. (1989). Optimal control problems with delays of general form and with phase constraints. Mathematics of the USSR - Izvestija, 33(3), 597-612. https://doi.org/10.1070/IM1989v033n03ABEH000855

Vancouver

Matveev AS. Optimal control problems with delays of general form and with phase constraints. Mathematics of the USSR - Izvestija. 1989 Июнь 30;33(3):597-612. https://doi.org/10.1070/IM1989v033n03ABEH000855

Author

Matveev, A. S. / Optimal control problems with delays of general form and with phase constraints. в: Mathematics of the USSR - Izvestija. 1989 ; Том 33, № 3. стр. 597-612.

BibTeX

@article{51eab423bcce44a1aff46aed19795cd4,
title = "Optimal control problems with delays of general form and with phase constraints",
abstract = "Necessary conditions for an extremum are obtained in the form of a maximum principle in the problem of optimal control of a system described by a differential equation with delays. It is assumed that phase constraints are present in the problem, and the delays in the controls are incommensurable in general. The indicated result is obtained using an abstract theory developed in the paper that is applicable to a large class of optimization problems, including various problems with phase constraints and delays.",
author = "Matveev, {A. S.}",
year = "1989",
month = jun,
day = "30",
doi = "10.1070/IM1989v033n03ABEH000855",
language = "English",
volume = "33",
pages = "597--612",
journal = "Izvestiya Mathematics",
issn = "1064-5632",
publisher = "IOP Publishing Ltd.",
number = "3",

}

RIS

TY - JOUR

T1 - Optimal control problems with delays of general form and with phase constraints

AU - Matveev, A. S.

PY - 1989/6/30

Y1 - 1989/6/30

N2 - Necessary conditions for an extremum are obtained in the form of a maximum principle in the problem of optimal control of a system described by a differential equation with delays. It is assumed that phase constraints are present in the problem, and the delays in the controls are incommensurable in general. The indicated result is obtained using an abstract theory developed in the paper that is applicable to a large class of optimization problems, including various problems with phase constraints and delays.

AB - Necessary conditions for an extremum are obtained in the form of a maximum principle in the problem of optimal control of a system described by a differential equation with delays. It is assumed that phase constraints are present in the problem, and the delays in the controls are incommensurable in general. The indicated result is obtained using an abstract theory developed in the paper that is applicable to a large class of optimization problems, including various problems with phase constraints and delays.

UR - http://www.scopus.com/inward/record.url?scp=84956216532&partnerID=8YFLogxK

U2 - 10.1070/IM1989v033n03ABEH000855

DO - 10.1070/IM1989v033n03ABEH000855

M3 - Article

AN - SCOPUS:84956216532

VL - 33

SP - 597

EP - 612

JO - Izvestiya Mathematics

JF - Izvestiya Mathematics

SN - 1064-5632

IS - 3

ER -

ID: 50912730