1) generalized game
广义对策
1.
As applications,some new equilibrium existence theorems of generalized game involving condensing mappings were established in locally FC-uniform spaces.
作为应用,在局部FC-一致空间内对涉及凝聚集值映象的广义对策建立了某些新的平衡存在性定理。
2.
Author study essential components problems of the equilibrium point set of generalized games and give an existence theorem.
研究广义对策平衡点集的本质连通区问题,证明了存在性。
3.
A fixed poinl theorem for set valued mappings on W space is obtained,then a generalized game equilibrium problem in W space is discussed,under lower semi continuous conditions for constrained mappings and under the condition that Di is closed set the existence theorem of generalized gane equilibrium point in W space is obtained.
在W 空间上得到集值映射的不动点定理 ,在此基础上讨论广义对策平衡问题 ,并在约束对应的下半连续和Di 是闭集的条件下得到W 空间上广义对策问题平衡点的存在性定
2) Noncompact generalized game
非紧广义对策
3) The multiobjective generalized game
多目标广义对策
1.
The multiobjective generalized games are considered,and the existence result of weakly Pareto-Nash equilibrium points is established by Brouwer-Schauder-Tychonoff\'s fixed points theorem.
研究了多目标广义对策问题,通过Brouwer-Schauder-Tychonoff不动点定理,建立了弱Pareto-Nash均衡点的存在性结果,最后,通过一个例子,说明结果是新的、不能被已有的存在性结果所包含。
4) generalized constrained multiobjective game
广义约束多目标对策
1.
A new class of generalized constrained multiobjective games is introduced and studied in locally FC-uniform spaces without convexity structure where the number of players may be finite or infinite and all payoff functions get their values in an infinite-dimensional space.
在没有任何凸性结构的局部FC-一致空间内引入和研究了一类新的广义约束多目标对策,其中局中人数可以是有限或无限的和所有的支付函数可以取值于无限维空间。
6) Popularizing measures
推广对策
补充资料：Blotto对策
Blotto对策
Blotto games
B一川幽〕对策!BI峨劝〕g别nes;6.ooT，o“I，p“l 一类正规形式的二人零和对策(two一peoonzerc)一sum缪me)其中局中人的纯策略(见策略(对策论中的)(strategy〔in缪me theory)))是有限资源(可分割的或不可分割的)在多个对象土的分配，而增益或支付等于个体对象的增益或支付之和，这一对策是以一个虚构的Blotto土校来命名的，据说他是第一个参预这种类型的对策的人物
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条