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Conditions for sustainable cooperation. / Petrosjan, L.A.; Zenkevich, N.A.

In: Automation and Remote Control, Vol. 76, No. 10, 2015, p. 1894-1904.

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Petrosjan, LA & Zenkevich, NA 2015, 'Conditions for sustainable cooperation', Automation and Remote Control, vol. 76, no. 10, pp. 1894-1904. https://doi.org/10.1134/S0005117915100148

APA

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Petrosjan, L.A. ; Zenkevich, N.A. / Conditions for sustainable cooperation. In: Automation and Remote Control. 2015 ; Vol. 76, No. 10. pp. 1894-1904.

BibTeX

@article{2e538f0db924443cbef53515770e19af,
title = "Conditions for sustainable cooperation",
abstract = "There are three important aspects to-be-taken into account when the stability problem of a long-term cooperative agreement is investigated: time consistency (dynamic stability) of the cooperative agreement, strategic stability and irrational behavior proofness. The mathematical results based on imputation distribution procedure (IDP) are developed for dealing with the above-mentioned aspects of cooperation. The authors prove that, for a special class of differential games, a time-consistent cooperative agreement can be strategically supported by a Nash equilibrium. An example is also considered, where all the three conditions are satisfied.",
keywords = "РИНЦ, SCOPUS",
author = "L.A. Petrosjan and N.A. Zenkevich",
note = "Petrosjan, L.A. Conditions for sustainable cooperation / L. A. Petrojan, N. A. Zenkevich // Automation and Remote Control. - 2015. -Vol. 76, №10. - P. 1894-1904. ",
year = "2015",
doi = "10.1134/S0005117915100148",
language = "English",
volume = "76",
pages = "1894--1904",
journal = "Automation and Remote Control",
issn = "0005-1179",
publisher = "МАИК {"}Наука/Интерпериодика{"}",
number = "10",

}

RIS

TY - JOUR

T1 - Conditions for sustainable cooperation

AU - Petrosjan, L.A.

AU - Zenkevich, N.A.

N1 - Petrosjan, L.A. Conditions for sustainable cooperation / L. A. Petrojan, N. A. Zenkevich // Automation and Remote Control. - 2015. -Vol. 76, №10. - P. 1894-1904.

PY - 2015

Y1 - 2015

N2 - There are three important aspects to-be-taken into account when the stability problem of a long-term cooperative agreement is investigated: time consistency (dynamic stability) of the cooperative agreement, strategic stability and irrational behavior proofness. The mathematical results based on imputation distribution procedure (IDP) are developed for dealing with the above-mentioned aspects of cooperation. The authors prove that, for a special class of differential games, a time-consistent cooperative agreement can be strategically supported by a Nash equilibrium. An example is also considered, where all the three conditions are satisfied.

AB - There are three important aspects to-be-taken into account when the stability problem of a long-term cooperative agreement is investigated: time consistency (dynamic stability) of the cooperative agreement, strategic stability and irrational behavior proofness. The mathematical results based on imputation distribution procedure (IDP) are developed for dealing with the above-mentioned aspects of cooperation. The authors prove that, for a special class of differential games, a time-consistent cooperative agreement can be strategically supported by a Nash equilibrium. An example is also considered, where all the three conditions are satisfied.

KW - РИНЦ

KW - SCOPUS

U2 - 10.1134/S0005117915100148

DO - 10.1134/S0005117915100148

M3 - Article

VL - 76

SP - 1894

EP - 1904

JO - Automation and Remote Control

JF - Automation and Remote Control

SN - 0005-1179

IS - 10

ER -

ID: 3974725