| 非合作n人对策的解 |
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| 引用本文： | 罗中函.非合作n人对策的解[J].西南师范大学学报(自然科学版),1992,17(4):438-442. |
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| 作者姓名： | 罗中函 |
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| 作者单位： | 重庆工业管理学院 重庆630050 |
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| 摘 要： | 对于非合作n人对策Γ.王建华曾指出:平衡点存在与怎样定义对策Γ的解还有很大的距离.本文引入的稳定点概念较好地解决了这个问题,我们以稳定点:(?)=((?)~1,(?)~2,…(?)~n,)作为对策Γ的解,每个(?)~i是局中人i的最优策略,这是矩阵对策中最优解的推广,并具有最优解的重要性质.
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| 关 键 词： | 对策 多人对策 非合作对策 |
SOLUTION OF NONCOOPERATIVE N-PERSON GAMES |
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| Lou Zhonghan.SOLUTION OF NONCOOPERATIVE N-PERSON GAMES[J].Journal of Southwest China Normal University(Natural Science),1992,17(4):438-442. |
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| Authors: | Lou Zhonghan |
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| Institution: | Chongqing Institute of Technology and Management. Chongqing 6300SO |
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| Abstract: | For moncooperative n-person games F, in the result Mr. wang has shown to have Equilibrium Point and how to deline solution of game risn't same. In this papes, we define stable Point (del. 2). that will solve the problem well. We think Stable Point x = (x. -, x) is solution of the game P, every i, is optimal strategy of the player i, yhat is the extension of optimal solution of matrin game and to have important property of optinal solution of matrix game. |
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| Keywords: | game nocooperative salution of the game stable point equilibrium point value of game |
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