1) completely continuous and weakly inward map
全连续弱内向映象
1.
In this paper,based on a basic result on locally Lipschitz completely continuous and weakly inward maps,some new fixed point theorems of locally Lipschitz completely continuous and weakly inward maps defined on a closed bounded convex set are obtained.
利用有界凸闭集上局部Lipschitz全连续弱内向映象的不动点指数一个基本结论,得到了有界凸闭集上局部Lipschitz全连续弱内向映象的新不动点定理。
2.
In this paper,by means of property of strictly convex(concave) functions and a basic result on locally Lipschitz completely continuous and weakly inward maps,some new fixed point theorems of locally Lipschitz completely continuous and weakly inward maps defined on a closed bounded convex set are obtained.
利用严格凸(凹)函数的性质和有界凸闭集上局部Lipschitz全连续弱内向映象的一个基本结论,得到了有界凸闭集上局部Lipschitz全连续弱内向映象的若干新不动点定理。
2) Completely continuous mapping
全连续映象
3) weakly inward mappings(set)
弱内向映象(集)
4) Complete continuous cone mapping
全连续锥映象
5) weak sequentially continuous duality mapping
弱序列连续的对偶映象
6) weakly continuous mapping
弱连续映射
1.
On the basis of the definitions of * S continuous mapping,*semi-continuous mapping,semi-open mapping and weakly continuous mapping and the knowledge related to point set topology,the properties of the above mappings in T 2-Space? S-T 2-Space.
根据 S连续映射、 半连通映射、半开映射、半连续映射和弱连续映射的定义和点集拓扑的有关知识 ,讨论了T2 、S -T2 、正则和正规空间在上述映射下的性质 ,得到了这些空间在相关映射下是映射或逆向映射不变的结论 。
2.
The topological degree theory is set up for weakly continuous mappings from a separable and reflexive Banach space into its dual space by using the idea of the fintis dimensional approximation.
用有限维逼近方法建立了从可分自反Banach空间到其对偶空间的弱连续映射的拓扑度理论 。
补充资料：映象
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