International audienceWe study two classes of zero-sum stochastic games with compact action sets and a finite product state space. These two classes assume a communication property on the state spaces of the players. For strongly communicating on one side games, we prove the existence of the uniform value. For weakly communicating on both sides games, we prove that the asymptotic value, and therefore the uniform value, may fail to exist
In this paper the stochastic two person zero sum game of Shapley is considered, with metric state sp...
Two-person zero-sum stochastic games are considered under the long-run average expected payoff crite...
Zero-sum stochastic games generalize the notion of Markov Decision Processes (i.e. controlled Markov...
International audienceWe study two classes of zero-sum stochastic games with compact action sets and...
For undiscounted two-person zero-sum communicating stochastic games with finite state and action spa...
For undiscounted two-person zero-sum communicating stochastic games with finite state and action spa...
We examine so-called product-games with an aperiodic transition structure, with respect to the avera...
A positive zero-sum stochastic game with countable state and action spaces is shown to have a value ...
International audienceBewley and Kohlberg (Math Oper Res 1(3):197–208, 1976) and Mertens and Neyman ...
Cahier de Recherche du Groupe HEC Paris, n° 743This chapter presents developments in the theory of s...
International audienceWe are interested in the convergence of the value of n-stage games as n goes t...
Definable zero-sum stochastic games involve a finite number of states and action sets, and reward an...
We examine product-games, which are n-player stochastic games satisfying: (1) the state space is a p...
Definable zero-sum stochastic games involve a finite number of states and action sets, reward and tr...
We are interested in the convergence of the value of n-stage games as n goes to infinity and the exi...
In this paper the stochastic two person zero sum game of Shapley is considered, with metric state sp...
Two-person zero-sum stochastic games are considered under the long-run average expected payoff crite...
Zero-sum stochastic games generalize the notion of Markov Decision Processes (i.e. controlled Markov...
International audienceWe study two classes of zero-sum stochastic games with compact action sets and...
For undiscounted two-person zero-sum communicating stochastic games with finite state and action spa...
For undiscounted two-person zero-sum communicating stochastic games with finite state and action spa...
We examine so-called product-games with an aperiodic transition structure, with respect to the avera...
A positive zero-sum stochastic game with countable state and action spaces is shown to have a value ...
International audienceBewley and Kohlberg (Math Oper Res 1(3):197–208, 1976) and Mertens and Neyman ...
Cahier de Recherche du Groupe HEC Paris, n° 743This chapter presents developments in the theory of s...
International audienceWe are interested in the convergence of the value of n-stage games as n goes t...
Definable zero-sum stochastic games involve a finite number of states and action sets, and reward an...
We examine product-games, which are n-player stochastic games satisfying: (1) the state space is a p...
Definable zero-sum stochastic games involve a finite number of states and action sets, reward and tr...
We are interested in the convergence of the value of n-stage games as n goes to infinity and the exi...
In this paper the stochastic two person zero sum game of Shapley is considered, with metric state sp...
Two-person zero-sum stochastic games are considered under the long-run average expected payoff crite...
Zero-sum stochastic games generalize the notion of Markov Decision Processes (i.e. controlled Markov...
DOI
Add to ORKG