1) C-upper semi-continuity
C-上半连续
1.
We give the characterization of the C-upper semi-continuity and C-lower semi-continuity about set-valued mapping when F(x0) is C-upper-compact and C-lower-compact respectively.
利用已有的集值映射的C-上半连续与C-下半连续的概念,推广了文献[3]中的某些结论。
2) upper C-continuous
上半C-连续
3) upper-continuous
C-上连续
4) C-lower semi-continuity
C-下半连续
1.
We give the characterization of the C-upper semi-continuity and C-lower semi-continuity about set-valued mapping when F(x0) is C-upper-compact and C-lower-compact respectively.
利用已有的集值映射的C-上半连续与C-下半连续的概念,推广了文献[3]中的某些结论。
5) upper semicontinuous
上半连续
1.
According to the extensive theory of topological degree for set-valued mapping ,the authors derive the topological degree for upper semicontinuous set-valued 1-set-contractive mapping.
由集值映射的拓扑度延拓理论,推导出了上半连续集值1-集压缩映射的拓扑度。
2.
In this paper,we prove the following theorem:(1)There exist fixed-sets of upper semicontinuous closed-valued correspondences on A_1 and T_I countably compact spaces;(2)There exist fixed-sets of uppersemicontinuous closed-set correspondences on T_1 countably compact spaces.
证明了 A_1可数紧 T_2 空间 X 上的上半连续闭值对应存在不变可数紧子集,T_1可数紧空间 X 上的上半连续闭集对应存在不变可数紧子集。
6) upper semi-continuous
上半连续
1.
This paper considers the non-existence of non-trivial upper semi-continuous subadditiveα-positively homogeneous functionals defined on S(Ω,∑,μ) and Lβ(Ω,∑,μ).
本文得到了S(Ω,∑,μ)和Lβ(Ω,∑,μ)分别不存在非零的上半连续、次加、α-正齐性泛函(分别有0<α≤1和β<α≤1)的充要条件。
补充资料：半连续分解
半连续分解
semi-continuous decomposition
半连续分解t翎111心阅恤加曰昭d阴n详反tion;肋日lyllenPe-p，朋oep跳6“en”e]，上(下)半连续分解(即详r(fo忧r)se而一eont访uous decomPosition) 一个分解(deComPosition)D，即拓扑空间X的不相交闭覆盖，使得商映射(qUOtieni Inapping)P:X~D是闭(开)的(见开映射(open Tnapping);闭映射(closed mapping)). M.H.B响暇x阳以丽撰自苏华、胡师度译
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参考词条