We prove that every undiscounted multi-player stopping game in discrete time admits an approximate correlated equilibrium. Moreover, the equilibrium has five appealing properties: (1) “Trembling-hand” perfectness - players do not use non-credible threats; (2) Normal-form correlation - communication is required only before the game starts; (3) Uniformness - it is an approximate equilibrium in any long enough finite-horizon game and in any discounted game with high enough discount factor; (4) Universal correlation device -the device does not depend on the specific parameters of the game. (5) Canonical - the signal each player receives is equivalent to the strategy he plays in equilibrium
A new correlation scheme (leading to a special equilibrium called “soft” correlated equilibrium) is ...
In a coarse correlated equilibrium (Moulin and Vial 1978), each player finds it optimal to commit e...
summary:This work concerns a class of discrete-time, zero-sum games with two players and Markov tran...
We prove that every undiscounted multi-player stopping game in discrete time admits an approximate c...
In many situations, such as trade in stock exchanges, agents have many instances to act even though ...
International audienceThe correlated equilibrium is a game theoretic solution concept. It was propos...
Correlated equilibria (in the sense of Aumann, i.e., normal form correlated equilibria) are studied ...
We study the existence of uniform correlated equilibrium payoffs in stochastic games. The correlatio...
A quitting game is an undiscounted sequential stochastic game, with finitely many players. At any st...
A correlation scheme (leading to a special equilibrium called “soft” correlated equilibrium) is appl...
In the context of simple finite-state discrete time systems, we introduce a generalization of a mean...
This paper establishes and interprets a necessary and sufficient condition for existence of (countab...
We show that every N-player K1 × · · · × KN game possesses a correlated equilibrium with at leas...
New relaxations of the Nash equilibrium concept are shown to exist in any strategic game with discon...
We define a two-player N x N game called the 2-cycle game, that has a unique pure Nash equilibrium w...
A new correlation scheme (leading to a special equilibrium called “soft” correlated equilibrium) is ...
In a coarse correlated equilibrium (Moulin and Vial 1978), each player finds it optimal to commit e...
summary:This work concerns a class of discrete-time, zero-sum games with two players and Markov tran...
We prove that every undiscounted multi-player stopping game in discrete time admits an approximate c...
In many situations, such as trade in stock exchanges, agents have many instances to act even though ...
International audienceThe correlated equilibrium is a game theoretic solution concept. It was propos...
Correlated equilibria (in the sense of Aumann, i.e., normal form correlated equilibria) are studied ...
We study the existence of uniform correlated equilibrium payoffs in stochastic games. The correlatio...
A quitting game is an undiscounted sequential stochastic game, with finitely many players. At any st...
A correlation scheme (leading to a special equilibrium called “soft” correlated equilibrium) is appl...
In the context of simple finite-state discrete time systems, we introduce a generalization of a mean...
This paper establishes and interprets a necessary and sufficient condition for existence of (countab...
We show that every N-player K1 × · · · × KN game possesses a correlated equilibrium with at leas...
New relaxations of the Nash equilibrium concept are shown to exist in any strategic game with discon...
We define a two-player N x N game called the 2-cycle game, that has a unique pure Nash equilibrium w...
A new correlation scheme (leading to a special equilibrium called “soft” correlated equilibrium) is ...
In a coarse correlated equilibrium (Moulin and Vial 1978), each player finds it optimal to commit e...
summary:This work concerns a class of discrete-time, zero-sum games with two players and Markov tran...