论文标题
自我激发的伊辛游戏
Self-Excited Ising Game
论文作者
论文摘要
研究了在完整图上嘈杂的二元选择游戏（ISING游戏）中动态活动溢出的影响。二元选择游戏对于经济学和统计物理学都非常重要，扮演着这两个领域之间的桥梁。在本文中，我们研究了活性溢出引起的自激活性对在有限时间亚稳态平衡之间的平衡和过渡的影响。我们使用主方程的形式主义表明，有限时间的放松和平衡性过渡都会因活动溢出的影响加速。
Effects of dynamical activity spillover in a noisy binary choice game (Ising game) on a complete graph are studied. Binary choice games are very important for both economics and statistical physics playing a role of the bridge between these two fields. In this paper we investigate the effects of self-excited activity induced by activity spillover on relaxation to equilibria and transitions between metastable equilibria at finite times. Using the formalism of master equations we show that both relaxation and interequilibria transitions at finite time are accelerated by the effects of activity spillover.
