2016
DOI: 10.1016/j.physa.2016.04.022
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Quantum games on evolving random networks

Abstract: We study the advantages of quantum strategies in evolutionary social dilemmas on evolving random networks. We focus our study on the two-player games: prisoner's dilemma, snowdrift and stag-hunt games. The obtained result show the benefits of quantum strategies for the prisoner's dilemma game. For the other two games, we obtain regions of parameters where the quantum strategies dominate, as well as regions where the classical strategies coexist.Comment: 9 pages, 15 figure

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Cited by 14 publications
(8 citation statements)
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“…This study contains the following innovations: (1) it proposes an improved L-V model using quantum game theory to investigate population dynamics in an open system, putting aside the assumptions of two ecological competitors, two choices and independent strategies as in the Lotka-Volterra model; (2) In comparison with previous studies using the L-V model, such as Novak et al [14,15], our proposed model exhibits swapping information and state superposition. Swapping information refers to non-revealed and continuous random information, which represent strategy interactions [34][35][36]], such as learning from participating in repeated games, influenced by the amount of disposable information [37]. The game state is superposed in our model rather than mixed, and thus can be denoted by a qubit or tensor products of multiple qubits.…”
Section: Introductionmentioning
confidence: 99%
“…This study contains the following innovations: (1) it proposes an improved L-V model using quantum game theory to investigate population dynamics in an open system, putting aside the assumptions of two ecological competitors, two choices and independent strategies as in the Lotka-Volterra model; (2) In comparison with previous studies using the L-V model, such as Novak et al [14,15], our proposed model exhibits swapping information and state superposition. Swapping information refers to non-revealed and continuous random information, which represent strategy interactions [34][35][36]], such as learning from participating in repeated games, influenced by the amount of disposable information [37]. The game state is superposed in our model rather than mixed, and thus can be denoted by a qubit or tensor products of multiple qubits.…”
Section: Introductionmentioning
confidence: 99%
“…Upon the same perception of the features, goals, and so on, as revealed in observations such as questionnaires, individuals could exhibit various degrees of appraisal of, for The use of logical operators as the building blocks of the model can be further rationalized when interpreting the decision-making process of the Coppélia system as a game aiming at a unanimous choice by conceptualizing the system's goals as "players", the features or the choice of actions as strategies, and expected satisfaction values as the payoff. Recently, quantum strategies have been proposed as a stochastic solution of a game that allows enhanced capabilities of judgment for better utility [45][46][47] . Modeling usually begins with a "bottom-up" formulation of unitary operations that abide by mathematical rules as the strategies of choice 48 .…”
Section: A Comparison Of and And Or Between Fuzzy And Quantum Logicsmentioning
confidence: 99%
“…In [13], the authors quantize the gamble known as Russian roulette. More recently, [14] studied the advantages of quantum strategies in evolutionary social dilemmas on evolving random networks, focusing on two-player games such as the prisoner's dilemma, snowdrift, and stag hunt. Quantum game theory has been applied to a wide variety of phenomena where quantum laws rule; these include social decision theory [15], bioprocesses that obey quantum statistical mechanics [16,17], and quantum communications.…”
Section: Quantum Games and Communicationsmentioning
confidence: 99%