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A Novel Multi Pursuers-one Evader Game based on Quantum Game Theory

机译：基于量子博弈论的新型多追求者-逃避者博弈

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In this study, the problem of multi pursuit-evasion game strategy optimal and optional was studied and analyzed. In the multi pursuit-evasion games includes two self-interest pursuers and single evader and the speed of pursuer is equal to the speed of evader. By extended classic game model to the quantum game model, the self-interest of individual no longer leads to the disintegration and obtain the optimal cooperative relations. This would solve the problem that self-interested individual tend to benefit from cooperation at the lowest cost and leading to the cooperation's disintegration and cannot get stable optimal cooperative relations. On the other hand, the problem of individual strategy?s cooperation was solved in the quantum game model. Under quantum game model, the plight of the classic hunt for decision-making was finally solved through theoretical analysis and simulation experiments, the evolution and results of the quantum game also discussed. It shows the advantages and effectiveness of the quantum game model in dealing with such issue. This also broadened the applications of the quantum game, provides a new way of thinking and research methods for multi-robot problem.
机译：在本研究中，研究并分析了多逃避博弈策略最优和可选的问题。在多重追逃游戏中，包括两个自私追逐者和单个逃避者，追逐者的速度等于逃避者的速度。通过将经典博弈模型扩展到量子博弈模型，个人的自身利益不再导致瓦解，而获得了最优的合作关系。这将解决自私的个人倾向于以最低的成本从合作中受益并导致合作的瓦解，而无法获得稳定的最优合作关系的问题。另一方面，在量子博弈模型中解决了个体策略合作的问题。在量子博弈模型下，通过理论分析和模拟实验最终解决了经典寻宝决策的困境，并讨论了量子博弈的演变和结果。它显示了量子博弈模型在处理此类问题方面的优势和有效性。这也拓宽了量子博弈的应用范围，为多机器人问题提供了一种新的思维方式和研究方法。

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