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A mixed 0-1 linear programming approach to the computation of all pure-strategy nash equilibria of a finite n -person game in normal form

机译：混合0-1线性规划方法，用于以标准形式计算有限n人游戏的所有纯策略纳什均衡

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Published version of an article in the journal: Mathematical Problems in Engineering. Also available from the publisher at: http://dx.doi.org/10.1155/2014/640960

机译：该期刊的文章的发行版本：工程学中的数学问题。也可以从发布商处获得：http://dx.doi.org/10.1155/2014/640960

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Wu Zhengtian; Dang Chuangyin; Karimi Hamid Reza; Zhu Changan; Gao Qing;
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年度 2014
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专利

1. A Mixed 0-1 Linear Programming Approach to the Computation of All Pure-Strategy Nash Equilibria of a Finiten-Person Game in Normal Form [J] . ZhengtianWu, ChuangyinDang, Hamid RezaKarimi, Mathematical Problems in Engineering: Theory, Methods and Applications . 2014 ,第1期

机译：正规形式的Finiten-Person博弈的所有纯策略纳什均衡的混合0-1线性规划方法
2. A Matrix Representation of an n-Person 0-1 Game and Its 0-1 Tail Algorithm to Find (Strictly) Pure Nash Equilibria [J] . Dianyu Jiang Mathematics and Computer Science . 2016 ,第1期

机译：n人0-1博弈的矩阵表示及其0-1尾算法，用于（严格）寻找纯纳什均衡
3. A Nonlinear Programming Approach to Determine a Generalized Equilibrium for N-Person Normal Form Games [J] . Ahmad Nahhas, H. W. Corley International game theory review . 2017 ,第3期

机译：确定N型人范式博弈广义均衡的非线性规划方法
4. A simple learning rule in games and its convergence to pure-strategy Nash equilibria [C] . Pal Siddharth, La Richard J. American Control Conference . 2015

机译：游戏中的简单学习规则及其向纯策略纳什均衡的收敛
5. Parallel computation of Nash equilibria in non-cooperative games [D] . Widger, Jonathan W. 2009

机译：非合作博弈中纳什均衡的并行计算
6. Inaugural Article: Cooperation and self-interest: Pareto-inefficiency of Nash equilibria in finite random games [O] . Joel E. Cohen 1998

机译：开篇文章：合作与自利：帕累托效率低下有限随机博弈中的纳什均衡
7. A mixed 0-1 linear programming approach to the computation of all pure-strategy nash equilibria of a finite n -person game in normal form [O] . Wu, Zhengtian, Dang, Chuangyin, Karimi, Hamid Reza, 2014

机译：一种混合0-1线性规划方法，用于计算正常形式的有限n人游戏的所有纯策略纳什均衡

A mixed 0-1 linear programming approach to the computation of all pure-strategy nash equilibria of a finite n -person game in normal form

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