从而解决了凸合成模糊对策的解的结构问题。
Thus, the structure of solution of convex compound fuzzy game can be obtained.
人们将模糊概念引入到策略集、支付矩阵、对策的解、结盟及多目标等。
A few research achievements appeared and mainly introduced fuzzy concepts to strategy sets, payoff matrix, solutions of game, coalition, multiobjects and so on.
根据不同的合理性要求产生了不同的对策解的概念，如核心，核子等等。
There are several solution concepts with respect to di? Erent rationality, such as core, nucleolus, etc.
本文证明了最优对策解集的一些性质，然后给出矩阵对策公平度的概念并证明了它的一些有趣的性质。
And we also give the concept of equitable degree of a matrix game and prove some interesting results about it.
本文针对部分合作和具有简单联盟结构的有限扩展型对策的动态最优解展开研究工作。
This thesis aims to study the dynamic optimal solution of the partial cooperative game and the game with the simple coalitional structure in finite extensive form.
提出了一种求解双矩阵对策多重纳什均衡解的粒子群优化算法。
Particle Swarm Optimization (PSO) algorithm for solving multiple Nash equilibrium solutions of bimatrix game is presented in this paper.
引入多人微分对策的最优均衡值和最优均衡解概念。
The conceptions called optimal equilibrium payment and optimal equilibrium solution for many-person differential games are introduced.
针对如何解算n人非合作的动态博弈对策中的纳什均衡解问题，提出一种利用退火回归神经网络极值搜索算法解算纳什均衡解的方法。
An algorithm is proposed to solve the Nash equilibrium solution for ann-person noncooperative dynamic game by an annealing recurrent neural network for extremum seeking algorithm (ESA).
并对解列后系统应采取的控制对策进行了探索性的分析。
Furthermore, this dissertation does tentative analyzing for control measure, which is needed after splitting of system.
其次，研究了动态联盟的预期收益模糊情况下的收益分配问题，指出该类问题的实质是具有模糊支付合作对策解的求解问题。
Secondly, we studied the profit allocation problem in the situation that the expected profits of ve are fuzzy. This kind of problem can be viewed as the cooperative games with fuzzy payoffs in deed.
二人零和无鞍点对策在混合策略意义下都有解，但最优混合策略解不能指导一次性对策方案的选择。
The game of zero-sum tow-person and non-saddle-point has solution under the condition of the mixed strategy . However, the optimal mixed strategy cannot instruct the choice of lump-sum game approach.
二人零和无鞍点对策在混合策略意义下都有解，但最优混合策略解不能指导一次性对策方案的选择。
The game of zero-sum tow-person and non-saddle-point has solution under the condition of the mixed strategy . However, the optimal mixed strategy cannot instruct the choice of lump-sum game approach.
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