In the Eisert protocol for 2 X 2 quantum games [Phys. Rev. Lett. 83, 3077], a number of authors have investigated the features arising from making the strategic space a two-parameter subset of single qubit unitary operators. We argue that the new Nash equilibria and the classical-quantum transitions that occur are simply an artifact of the particular strategy space chosen. By choosing a different, but equally plausible, two-parameter strategic space we show that different Nash equilibria with different classical-quantum transitions can arise. We generalize the two-parameter strategies and also consider these strategies in a multiplayer setting
Correlated equilibria are sometimes more efficient than the Nash equilibria of a game without signal...
We propose a scheme for a quantum game based on performing an EPR type experiment and in which each ...
A quantum game in the Eisert scheme is defined by the payoff matrix, plus some quantum entanglement ...
The aim of the paper is to examine pure Nash equilibria in a quantum game that extends the classical...
Two-player N-strategy games quantized according to the Eisert–Lewenstein–Wilkens scheme [Phys. Rev. ...
Decision-making by the two negotiating parties is simulated by a prisoner’s dilemma game. The game i...
Quantum game theory investigates the behavior of strategic agents with access to quantum technology,...
We present a novel formulation of quantum game theory based on the Schmidt decomposition, which has ...
Decision-making by the two negotiating parties is simulated by a prisoner’s dilemma game. The game i...
Game theory is a mature field of applied mathematics. It formalizes the conflict between competing a...
A quantum Cournot game whose classical form game has multiple Nash equilibria is examined. Although ...
Symmetric quantum games for 2-player, 2-qubit strategies are analyzed in detail by using a scheme in...
We investigate Nash Equilibrium in quantum games by quantizing the Battle of Sexes Game, finding tha...
We present an example of a symmetric quantum game for which a dynamically stable Nash equilibrium be...
A number of recent studies have focused on novel features in game theory when the games are played u...
Correlated equilibria are sometimes more efficient than the Nash equilibria of a game without signal...
We propose a scheme for a quantum game based on performing an EPR type experiment and in which each ...
A quantum game in the Eisert scheme is defined by the payoff matrix, plus some quantum entanglement ...
The aim of the paper is to examine pure Nash equilibria in a quantum game that extends the classical...
Two-player N-strategy games quantized according to the Eisert–Lewenstein–Wilkens scheme [Phys. Rev. ...
Decision-making by the two negotiating parties is simulated by a prisoner’s dilemma game. The game i...
Quantum game theory investigates the behavior of strategic agents with access to quantum technology,...
We present a novel formulation of quantum game theory based on the Schmidt decomposition, which has ...
Decision-making by the two negotiating parties is simulated by a prisoner’s dilemma game. The game i...
Game theory is a mature field of applied mathematics. It formalizes the conflict between competing a...
A quantum Cournot game whose classical form game has multiple Nash equilibria is examined. Although ...
Symmetric quantum games for 2-player, 2-qubit strategies are analyzed in detail by using a scheme in...
We investigate Nash Equilibrium in quantum games by quantizing the Battle of Sexes Game, finding tha...
We present an example of a symmetric quantum game for which a dynamically stable Nash equilibrium be...
A number of recent studies have focused on novel features in game theory when the games are played u...
Correlated equilibria are sometimes more efficient than the Nash equilibria of a game without signal...
We propose a scheme for a quantum game based on performing an EPR type experiment and in which each ...
A quantum game in the Eisert scheme is defined by the payoff matrix, plus some quantum entanglement ...