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A Game-Theoretic Model of Pollution Control with Asymmetric Time Horizons. / Gromova, E.; Tur, Anna V.; Balandina, Lidiya I.

в: Contributions to Game Theory and Management, Том 9, 2016, стр. 170-179.

Результаты исследований: Научные публикации в периодических изданияхстатьяРецензирование

Harvard

Gromova, E, Tur, AV & Balandina, LI 2016, 'A Game-Theoretic Model of Pollution Control with Asymmetric Time Horizons', Contributions to Game Theory and Management, Том. 9, стр. 170-179.

APA

Gromova, E., Tur, A. V., & Balandina, L. I. (2016). A Game-Theoretic Model of Pollution Control with Asymmetric Time Horizons. Contributions to Game Theory and Management, 9, 170-179.

Vancouver

Gromova E, Tur AV, Balandina LI. A Game-Theoretic Model of Pollution Control with Asymmetric Time Horizons. Contributions to Game Theory and Management. 2016;9:170-179.

Author

Gromova, E. ; Tur, Anna V. ; Balandina, Lidiya I. / A Game-Theoretic Model of Pollution Control with Asymmetric Time Horizons. в: Contributions to Game Theory and Management. 2016 ; Том 9. стр. 170-179.

BibTeX

@article{9ca715a34af948d4aa764cbd9690b376,
title = "A Game-Theoretic Model of Pollution Control with Asymmetric Time Horizons",
abstract = "In the contribution a problem of pollution control is studied within the game-theoretic framework (Kostyunin et al., 2013; Gromova and Plekhanova, 2015; Shevkoplyas and Kostyunin, 2011). Each player is assumed to have certain equipment whose functioning is related to pollution control. The i-th player{\textquoteright}s equipment may undergo an abrupt failure at time Ti . The game lasts until any of the players{\textquoteright} equipment breaks down. Thus, the game duration is defined as T= min(T1,...,Tn), where Ti is the time instant at which the i-th player stops the game. We assume that the time instant of the i-th equipment failure is described bytheWeibull distribution. According to Weibull distribution form parameter, we consider different scenarios of equipment exploitation, where each of player can be in “an infant”, “an adult” or “an aged” stage. The cooperative 2-player game with different scenarios is studied.",
keywords = "differential game, cooperative game, pollution control, randomduration, Weibull distribution",
author = "E. Gromova and Tur, {Anna V.} and Balandina, {Lidiya I.}",
year = "2016",
language = "English",
volume = "9",
pages = "170--179",
journal = "Contributions to Game Theory and Management",
issn = "2310-2608",

}

RIS

TY - JOUR

T1 - A Game-Theoretic Model of Pollution Control with Asymmetric Time Horizons

AU - Gromova, E.

AU - Tur, Anna V.

AU - Balandina, Lidiya I.

PY - 2016

Y1 - 2016

N2 - In the contribution a problem of pollution control is studied within the game-theoretic framework (Kostyunin et al., 2013; Gromova and Plekhanova, 2015; Shevkoplyas and Kostyunin, 2011). Each player is assumed to have certain equipment whose functioning is related to pollution control. The i-th player’s equipment may undergo an abrupt failure at time Ti . The game lasts until any of the players’ equipment breaks down. Thus, the game duration is defined as T= min(T1,...,Tn), where Ti is the time instant at which the i-th player stops the game. We assume that the time instant of the i-th equipment failure is described bytheWeibull distribution. According to Weibull distribution form parameter, we consider different scenarios of equipment exploitation, where each of player can be in “an infant”, “an adult” or “an aged” stage. The cooperative 2-player game with different scenarios is studied.

AB - In the contribution a problem of pollution control is studied within the game-theoretic framework (Kostyunin et al., 2013; Gromova and Plekhanova, 2015; Shevkoplyas and Kostyunin, 2011). Each player is assumed to have certain equipment whose functioning is related to pollution control. The i-th player’s equipment may undergo an abrupt failure at time Ti . The game lasts until any of the players’ equipment breaks down. Thus, the game duration is defined as T= min(T1,...,Tn), where Ti is the time instant at which the i-th player stops the game. We assume that the time instant of the i-th equipment failure is described bytheWeibull distribution. According to Weibull distribution form parameter, we consider different scenarios of equipment exploitation, where each of player can be in “an infant”, “an adult” or “an aged” stage. The cooperative 2-player game with different scenarios is studied.

KW - differential game

KW - cooperative game

KW - pollution control

KW - randomduration

KW - Weibull distribution

UR - https://elibrary.ru/item.asp?id=26404404

M3 - Article

VL - 9

SP - 170

EP - 179

JO - Contributions to Game Theory and Management

JF - Contributions to Game Theory and Management

SN - 2310-2608

ER -

ID: 7615918