对称量子博弈中Nash平衡点的纠缠与动态稳定性
Entanglement and Dynamic Stability of Nash Equilibria in a Symmetric Quantum Game
摘要：
我们研究了最近提出的在具有经典概率的初始状态上应用“身份”和“泡利自旋翻转”算子的方案所玩的对称量子博弈中纳什均衡（NE）的演化稳定性。我们表明，在这个对称的游戏动态稳定性的NE可以改变时，游戏改变其形式，例如，从经典的量子。即使NE在两种形式中保持完整，也会发生这种情况。
英文摘要：
We study the evolutionary stability of Nash equilibria (NE) in a symmetric quantum game played by the recently proposed scheme of applying `identity' and `Pauli spin flip' operators on the initial state with classical probabilities. We show that in this symmetric game dynamic stability of a NE can be changed when the game changes its form, for example, from classical to quantum. It happens even when the NE remains intact in both forms.
机构、总结、中文摘要均由AI分析而来，可能存在错误，请以论文正文为准。
