论文标题
部分可观测时空混沌系统的无模型预测
Linear-Quadratic Mean Field Games with a Major Player: Nash certainty equivalence versus master equations
论文作者
论文摘要
在（Huang，2010年）中引入了带有主要玩家的平均野外游戏，这是在线性季度（LQ）建模框架中引入的。由于主要少量玩家模型的丰富结构，在过去的十年中，人们对不同的解决方案概念和分析技术进行了重大研究工作。对于LQ模型，我们解决了三个解决方案框架之间的关系：（Huang，2010年）中的NASH确定性对等方法（NCE）方法，主方程和渐近可解决性，这些方法是从不同思想开始的。我们建立了他们的等价关系。
Mean field games with a major player were introduced in (Huang, 2010) within a linear-quadratic (LQ) modeling framework. Due to the rich structure of major-minor player models, the past ten years have seen significant research efforts for different solution notions and analytical techniques. For LQ models, we address the relation between three solution frameworks: the Nash certainty equivalence (NCE) approach in (Huang, 2010), master equations, and asymptotic solvability, which have been developed starting with different ideas. We establish their equivalence relationships.
