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1)  continuous selection mappings
连续选择映象
2)  continuous selection
连续选择
1.
A note on the Fell-continuous selections;
关于Fell-连续选择的一个注记
2.
In this paper,on the base of the property for the selection of set-valued mapping,we introduce a relation of almost lower semicontinuous and continuous selection for metric projection in Banach space.
本文在集值映射选择的性质基础上,讨论了Banach空间下度量投影的几乎下半连续与连续选择的一个关系。
3.
We discusses the existence of continuous selections of fixed points for contractive set_valued mappings in Sobolev space, establishes a continuous selection theorem similar to Michael s,and proves that any two continuous selections can be joined by a homotopy, and constructs a class of absolute contractive sets in Sobolev space.
在Sobolev空间中讨论了压缩型具有闭可分解值含参集值映射不动点的连续选择的存在性问题 ,建立了类似于Michael的连续选择定理 ,证明了任意两个连续选择可以同伦连接 ,构造了Sobolev空间中一类绝对收缩集 。
3)  continuous selections
连续选择
1.
This paper presents an extended form of approach to continuous selections of arbitary images of values of sets and proves the existence of the extended form of approach to continuous selctions.
对任意的集值映像给出其推广形式的逼近连续选择 ,并证明了推广形式的逼近连续选择的存在性。
2.
We characterize the countable paracompactness of normal spaces by the existence of continuous selections for l s c closed convex set valued mappings on locally convex Fréchet spaces An extensor class including separable Banach spaces of countable paracompactness is give
对正规空间的可数仿紧性用其到可分局部凸Fre′chet空间的下半连续闭凸集值映射的连续选择存在性加以刻划,作为应用给出了包括可分Banach空间在内的可数仿紧性的一类扩张子。
4)  continuous selector
连续选择
5)  Completely continuous mapping
全连续映象
6)  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。
补充资料:对映体选择性化学传感器
分子式:
CAS号:

性质: 指对手性化合物外消旋混合物中某一对映体具有专一性或选择性电位或电流响应的一类传感器。它采用手性识别载体,即对手性化合物的各对映体具有选择配位作用的离子载体作敏感材料,因而具有手性识别功能,可实现手性化合物外消旋混合物中各对映体的同时定性识别与定量测定。

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