Some new generalized KKM type theorems are proved in noncompact FC - Spaces.
在非紧fc-空间中证明了一些新的广义kkm型定理。
As application of generalized L-KKM type theorems, a nonempty intersection theorem is proved.
作为广义l - KK M型定理应用，证明了非空交定理。
A new class KKM (X, y) of set-valued mappings with KKM property is introduced and studied in FC-spaces.
在FC -空间内引入和研究了一类新的具有KKM性质的集值映象类kkm (X,Y)。
Based on KKM technique, the existence of solution to a generalized vector equilibrium problem is studied.
利用KK M型引理，研究了在一般拓扑向量空间中的广义向量平衡问题解的存在性问题。
This thesis enriches the study results on KKM theory and KKM theory can be studied and applied more widely.
本文丰富了KKM理论的研究成果，并且使KKM理论可以被更广泛地应用和研究。
Some parametric type KKM theorems are proved in interval spaces, and soine new vector valued minimax theorems are obtained.
证明了区间空间上几个参数型KKM定理并得到了几个新型的向量值极大极小定理。
This paper is aimed to study the KKM theory and its applications in general topological Spaces without any convexity structure.
本文的主要目的是在不具任何凸结构的一般拓扑空间中研究KKM理论及其应用。
The new result is applied to obtain a KKM type theorem and maximal and minimal element theorems which are equivalent to each other on G-FC-spaces.
应用这个新结果获得了一个在G - FC -空间中相互等价的KK M型定理和极大极小元定理。
The new result is applied to obtain a KKM type theorem and maximal and minimal element theorems which are equivalent to each other on G-FC-spaces.
作为应用，一不动点定理，一极大元定理，一重合点定理和一些极小极大不等式被证明。
Some new generalized L-KKM type theorems are proves in a topological space with property (h), furthermore, matching theorems with open cover are obtained.
在具有(H)性质的拓扑空间中证明了一些新的广义l -KK M型定理，并进一步获得了关于开覆盖的匹配定理。
KKM Type Theorems, Equilibrium Problems with Lower and Upper Bounds, Maximal Elements, Coincidence Theorems with their Applications in the G-convex Spaces.
凸空间中的KK M型定理，有上下界的平衡问题，极大元，重合点定理及其应用。
In this paper a concept of contractible closed set is introduced in H-spaceand a generalized KKM theorem (Theorem 1)which is parallel with C-KKM theorem isobtained.
在H-空间中引入了可缩闭集的概念，得到了一个与C-KKM定理相平行的广义KKM定理。
Using an O-KKM type theorem, some existence theorems of solutions for abstract generalized vector equilibrium problems in the framework of topological ordered spaces is proved.
在拓扑序空间的框架下，利用一个序KKM型定理证明了一些广义向量值均衡问题解的存在性定理。
In this paper, by using generalized R-KKM type theorems in topological Spaces, some existence theorems of solutions for equilibrium problem with lower and upper bounds are obtained.
应用拓扑空间中的广义r -KK M型定理，对拓扑空间中有上下界的平衡问题，证明了解的存在性定理。
In the second chapter, by using generalized R-KKM mappings, we obtain a new coincidence theorem for admissible set-valued mappings in topological Spaces without any convexity structure.
第二章，利用广义r - KKM映射，在不具任何凸结构的一般拓扑空间中证明了一个新的关于容许集值映射的叠合定理。
In this paper, the KKM principle and its variation are studied in the G -convex Spaces and the product space of the G -convex Spaces. As application, some new minimax inequalities are obtained.
本文在G -凸空间和乘积g -凸空间内研究了KKM原理及其变形，给出了对极大极小不等式的应用。
In this paper, the KKM principle and its variation are studied in the G -convex Spaces and the product space of the G -convex Spaces. As application, some new minimax inequalities are obtained.
本文在G -凸空间和乘积g -凸空间内研究了KKM原理及其变形，给出了对极大极小不等式的应用。
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