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A Versatile Stochastic Duel Game
This paper deals with a standard stochastic game model with a continuum of states under the duel-type setup. It newly proposes a hybrid model of game theory and the fluctuation process, which could be applied for various practical decision making ...
Song-Kyoo (Amang) Kim
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Tree games with regular objectives [PDF]
We study tree games developed recently by Matteo Mio as a game interpretation of the probabilistic μ-calculus. With expressive power comes complexity.
Marcin Przybyłko
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Uptake of Diagnostic Tests by Livestock Farmers: A Stochastic Game Theory Approach [PDF]
Game theory examines strategic decision-making in situations of conflict, cooperation, and coordination. It has become an established tool in economics, psychology and political science, and more recently has been applied to disease control.
Sibylle Mohr +9 more
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Stochastic Evolutionary Game Dynamics [PDF]
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
D. Foster, P. Young
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In 1953, Lloyd Shapley contributed his paper “Stochastic games” to PNAS. In this paper, he defined the model of stochastic games, which were the first general dynamic model of a game to be defined, and proved that it admits a stationary equilibrium. In this Perspective, we summarize the historical context and the impact of Shapley’s contribution.
Solan, Eilon, Vieille, Nicolas
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Robust Pairwise n-Person Stochastic Duel Game
This paper introduces an extended version of a stochastic game under the antagonistic duel-type setup. The most flexible multiple person duel game is analytically solved.
Song-Kyoo (Amang) Kim
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Cooperative Stochastic Games with Mean-Variance Preferences
In stochastic games, the player’s payoff is a stochastic variable. In most papers, expected payoff is considered as a payoff, which means the risk neutrality of the players.
Elena Parilina, Stepan Akimochkin
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Evolutionary Stochastic Games [PDF]
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Flesch, J. +3 more
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AbstractA two-person zero-sum stochastic game with a nonnegative stage reward function is superfair if the value of the one-shot game at each state is at least as large as the reward function at the given state. The payoff in the game is the limit superior of the expected stage rewards taken over the directed set of all finite stop rules.
János Flesch +2 more
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The main objective of this work is to give conditions for the existence of Nash equilibria for a nonzero-sum constrained stochastic differential game with additive structure and Markovian switchings.
Beatris Adriana Escobedo-Trujillo +4 more
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