1) Family of R-KKM mappings
R-KKM映射簇
2) The family of generalized R-KKM mappings
广义R-KKM映射簇
3) R-KKM mapping
R-KKM映射
1.
Some nonempty intersection theorem are proved by R-KKM selections and R-KKM mapping.
由R-KKM选择和R-KKM映射,给出了一些非空交定理。
2.
In this paper, R-KKM selections and R-KKM mappings are introduced in FC-space.
在FC-空间中引入R-KKM选择和R-KKM映射,给出了非空交定理,证明了一个极大极小不等式,推广了近期文献中的一些相关的结果。
3.
Secondly,We obtain some new KKM type theorems and intersection theorems on the basis ofclassical KKM principle by introducing the R-KKM mapping on the topological space.
本文共分五章，首先本文回顾了KKM理论的研究历史和发展现状并给出了一些基本概念，其次在拓扑空间上通过引入R-KKM映射，以古典的KKM原理为基础建立若干个拓扑空间上的KKM型定理及其相交定理，然后在此基础上讨论了非紧的一般拓扑空间上的重叠定理、截口定理及不动点定理。
4) R-KKM map
R-KKM映射
1.
The aim in this paper is to introduce the generalized R-KKM mapping in topological space without any convexity structure,and to use classical KKM principle to obtain KKM type theorems and their variant forms in general topological spaces.
引进没有任何凸结构的拓扑空间上的广义R-KKM映射的定义并利用古典的KKM原理得到一般拓扑空间上的KKM型定理以及若干个变形结果,然后作为应用给出了非紧的拓扑空间上不动点定理和广义变分不等式解的存在性定理。
5) weakly R-KKM mapping
弱R-KKM映射
1.
The concepts of weakly R-KKM mappings,R-convex and R-β-quasiconvex in general topological spaces without any convex structure are introduced.
在不具有任何凸性结构的一般拓扑空间中引入弱R-KKM映射,R-凸和R-β-拟凸这些新的概念。
6) R-S-KKM mapping
R-S-KKM映射
补充资料：簇簇
1.一丛丛;一堆堆。 2.丛列成行貌。 3.衣衫鲜明整洁貌。
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