展開型2人非ゼロ和ゲームの均衡解と2次計画問題
西崎 一郎, 片桐 英樹, 野津 拓馬
pp. 263-269
DOI:
10.5687/iscie.17.263抄録
This paper deals with two types of two-person non-zero-sum games in extensive form. We formulate quadratic programming problems whose decision variables correspond to behavioral strategies of players and show that optimal solutions to the formulated problems are equilibrium solutions of the games. We give two examples and demonstrate how to obtain equilibrium solutions by using the relation between the equilibrium solutions and the quadratic programming problems.