1) Completely continuous mapping
全连续映象
2) Complete continuous cone mapping
全连续锥映象
3) 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。
4) non-differentiable completely continuous mapping
非可微全连续映象
5) continuous open mapping
连续开映象
1.
This paper gives a charactering theorem of such T 0 space with χ(x)≤m by using Mrowkas m almost metric space, which extended a similar famous theorem of ponomave¨v who used the ordinary metric space and continuous open mapping of such space.
扩充了Ｐｏｎｏｍａｖｅ¨ｖ关于“Ｔ０满足第一可数公理空间必是度量空间的连续开映象”的定理，用ｍ几乎度量空间刻划局部特征数小于等于ｍ的Ｔ０空间类。
6) completely continuous mapping
全连续映射
补充资料：映象
客观事物在人的头脑中以感觉、观念或思想等形式的再现。是客观事物作用于人脑和人脑进行反映活动的结果。实践是客观事物映象的来源。人脑中关于客观事物的映象，都是在具体实践条件下，人脑对客观事物的近似正确的或错误的反映。
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参考词条