Contributions to Game Theory and Management
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Contributions to Game Theory and Management, 2007, том 1, страницы 539–555 (Mi cgtm32)  

The Environment Protecting Dynamics. An Evolutionary Game Theory approach

Paloma Zapata-Lillo

Department of Mathematics, School of Science, Universidad Nacional Autónoma de México
Список литературы:
Аннотация: The action of large human conglomerates is behind many of the environmental catastrophes in the last decades. However, these same conglomerates are the main actors in some important environment-protection battles. People might lead to the construction of social organizations, and achieve a kind of accumulation of a protecting stock (laws, protocols, social conscience, etc). Frequently, those social movements grow up and become strong, but they do not remain forever, they often follow a kind of cycle. We study emergence and dynamics of social organizations through the repetition of a game in an evolutionary context. The history of the conflict goes through stages. The reached stochastic stable equilibrium in each stage determines which organization is formed, and which is the accumulated stock in next stage, leading a new game, and new equilibria.
Ключевые слова: Prisoner Dilemma, Public Good, Organization that Forces cooperation, Organization Game, Strict Nash Equilibria, Learning Dynamics, Myopic People, Sample of Information, Mistakes, Markov Process, Perturbation, Stochastically Stable Equilibria, Accumulation, Learning-Accumulation Dynamics, Depreciation.
Тип публикации: Статья
Язык публикации: английский
Образец цитирования: Paloma Zapata-Lillo, “The Environment Protecting Dynamics. An Evolutionary Game Theory approach”, Contributions to Game Theory and Management, 1 (2007), 539–555
Цитирование в формате AMSBIB
\RBibitem{Zap07}
\by Paloma~Zapata-Lillo
\paper The Environment Protecting Dynamics. An Evolutionary Game Theory approach
\jour Contributions to Game Theory and Management
\yr 2007
\vol 1
\pages 539--555
\mathnet{http://mi.mathnet.ru/cgtm32}
Образцы ссылок на эту страницу:
  • https://www.mathnet.ru/rus/cgtm32
  • https://www.mathnet.ru/rus/cgtm/v1/p539
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