Standard

Application of Bargaining Schemes for Equilibrium Determination in Dynamic Games. / Mazalov, V. V.; Rettieva, A. N. .

In: Doklady Mathematics, Vol. 108, No. 1, 2023, p. S133-S138.

Research output: Contribution to journal › Article › peer-review

Harvard

Mazalov, VV & Rettieva, AN 2023, 'Application of Bargaining Schemes for Equilibrium Determination in Dynamic Games', Doklady Mathematics, vol. 108, no. 1, pp. S133-S138. https://doi.org/10.1134/S1064562423600677

APA

Mazalov, V. V., & Rettieva, A. N. (2023). Application of Bargaining Schemes for Equilibrium Determination in Dynamic Games. Doklady Mathematics, 108(1), S133-S138. https://doi.org/10.1134/S1064562423600677

Vancouver

Mazalov VV, Rettieva AN. Application of Bargaining Schemes for Equilibrium Determination in Dynamic Games. Doklady Mathematics. 2023;108(1):S133-S138. https://doi.org/10.1134/S1064562423600677

Author

Mazalov, V. V. ; Rettieva, A. N. . / Application of Bargaining Schemes for Equilibrium Determination in Dynamic Games. In: Doklady Mathematics. 2023 ; Vol. 108, No. 1. pp. S133-S138.

BibTeX

@article{a60185928a904a8f8dee340e3e20f652,
title = "Application of Bargaining Schemes for Equilibrium Determination in Dynamic Games",
abstract = "Cooperation plays an important role in dynamic games related to resource management problems. To construct cooperative behavior in asymmetric (when players possess different discount factors) and multicriteria (when players have vector payoff functions) dynamic games, the standard approaches are not applicable. The paper presents methods based on bargaining schemes to determine cooperative and noncooperative equilibria in such games. Cooperative strategies and payoffs in asymmetric dynamic games are obtained via the Nash bargaining scheme, while modified bargaining schemes are applied for multicriteria dynamic games. To illustrate the presented approaches, a dynamic bioresource management problems (fish war problem) with asymmetric players and vector payoff functions is investigated.",
author = "Mazalov, {V. V.} and Rettieva, {A. N.}",
year = "2023",
doi = "10.1134/S1064562423600677",
language = "русский",
volume = "108",
pages = "S133--S138",
journal = "Doklady Mathematics",
issn = "1064-5624",
publisher = "МАИК {"}Наука/Интерпериодика{"}",
number = "1",

}

RIS

TY - JOUR

T1 - Application of Bargaining Schemes for Equilibrium Determination in Dynamic Games

AU - Mazalov, V. V.

AU - Rettieva, A. N.

PY - 2023

Y1 - 2023

N2 - Cooperation plays an important role in dynamic games related to resource management problems. To construct cooperative behavior in asymmetric (when players possess different discount factors) and multicriteria (when players have vector payoff functions) dynamic games, the standard approaches are not applicable. The paper presents methods based on bargaining schemes to determine cooperative and noncooperative equilibria in such games. Cooperative strategies and payoffs in asymmetric dynamic games are obtained via the Nash bargaining scheme, while modified bargaining schemes are applied for multicriteria dynamic games. To illustrate the presented approaches, a dynamic bioresource management problems (fish war problem) with asymmetric players and vector payoff functions is investigated.

AB - Cooperation plays an important role in dynamic games related to resource management problems. To construct cooperative behavior in asymmetric (when players possess different discount factors) and multicriteria (when players have vector payoff functions) dynamic games, the standard approaches are not applicable. The paper presents methods based on bargaining schemes to determine cooperative and noncooperative equilibria in such games. Cooperative strategies and payoffs in asymmetric dynamic games are obtained via the Nash bargaining scheme, while modified bargaining schemes are applied for multicriteria dynamic games. To illustrate the presented approaches, a dynamic bioresource management problems (fish war problem) with asymmetric players and vector payoff functions is investigated.

U2 - 10.1134/S1064562423600677

DO - 10.1134/S1064562423600677

M3 - статья

VL - 108

SP - S133-S138

JO - Doklady Mathematics

JF - Doklady Mathematics

SN - 1064-5624

IS - 1

ER -

ID: 127753530