DOI

In the presented paper, we consider dynamic network games with partner sets in which players cooperate to get the best outcomes. Using the game structure the two-level cooperative scheme is introduced. On the first level, the partner sets are considered as players, and the cooperative behavior is used in the game with partner sets, it is assumed that partners intend to maximize their joint payoff and then distribute it using a given optimality principle as usual in cooperative game theory. On the second level, the gain obtained by each player (partner set) is distributed among members of this partner set. The distribution of this gain is also made based on solution concepts from classical cooperative game theory. Since the game is dynamic the problem of time-consistency (dynamic stability) of the proposed two-level solution arises. To simplify the calculations the new characteristic function is introduced based on the possibility of cutting connections by players outside the coalition. Also, this newly defined characteristic function allows construction of time-consistent (dynamically stable) solutions.

Язык оригиналаанглийский
Название основной публикацииMathematical Optimization Theory and Operations Research - 21st International Conference, MOTOR 2022, Proceedings
РедакторыPanos Pardalos, Michael Khachay, Vladimir Mazalov
ИздательSpringer Nature
Страницы250-263
Число страниц14
ISBN (печатное издание)9783031096068
DOI
СостояниеОпубликовано - 2022
Событие21st International Conference on Mathematical Optimization Theory and Operations Research, MOTOR 2022 - Petrozavodsk, Российская Федерация
Продолжительность: 2 июл 20226 июл 2022

Серия публикаций

НазваниеLecture Notes in Computer Science (including subseries Lecture Notes in Artificial Intelligence and Lecture Notes in Bioinformatics)
Том13367 LNCS
ISSN (печатное издание)0302-9743
ISSN (электронное издание)1611-3349

конференция

конференция21st International Conference on Mathematical Optimization Theory and Operations Research, MOTOR 2022
Страна/TерриторияРоссийская Федерация
ГородPetrozavodsk
Период2/07/226/07/22

    Предметные области Scopus

  • Теоретические компьютерные науки
  • Компьютерные науки (все)

ID: 97538892