论文标题
特征值/特征向量与矩阵游戏之间的关系
The relation between eigenvalue/eigenvector and matrix game
论文作者
论文摘要
矩阵游戏也被称为“两个人零和游戏”，是游戏理论中的著名模型。关于它有一些良好的理论，例如von Neumann minimax定理。但是，几乎没有文献报道了特征值/特征向量与矩阵游戏的属性之间的关系。在本文中，我们发现了一些特殊矩阵的关系，并试图将一些结论扩展到一般矩阵。
Matrix game, which is also known as two person zero sum game, is a famous model in game theory. There are some well established theories about it, such as von Neumann minimax theorem. However, almost no literature have reported the relationship between eigenvalue/eigenvector and properties of matrix game. In this paper, we find such relation of some special matrices and try to extend some conclusions to general matrix.
