1) arcwise connected continuum
弧连通连续统
1.
This paper is about the fun set function R,its main conclusions are the following: (1)If X is an arcwise connected continuum, thenR.
本文研究集函数R,其主要结论是(1)如X是一个弧连通连续统,那么R((?))=(?);(2)如X,Y是两个遗传单凝聚弧连通连续统, f:X(?)Y是连续的闭满射,如果A,B∈2~X,则下列关系式成立
2) locally connected continuum
局部连通连续统
3) continuous circular arc
连续圆弧
1.
The machining characteristics of mold grinding cylinder gear and the solving process of least square circle arc and continuous circular arc are introduced in this paper.
介绍了成形法磨削圆柱齿轮的加工特点和最小二乘圆弧及其连续圆弧的求解过程。
4) continuous arcing
连续电弧
5) arcwise connected convex
弧连通凸
1.
In the framework of locally convex topological vector space,the scalarization theorem,Kuhn-Tucker conditions as well as the duality theorem and the saddle points theorem on Henig proper efficient solutions with respect to the base for vector optimization involving arcwise connected convex maps are established separately.
在局部凸拓扑向量空间中,建立了弧连通凸映射向量优化问题关于基的Henig真有效解的标量化定理、Kuhn-Tucker条件、对偶性定理以及鞍点定理。
2.
In this paper, the concept of the arcwise connected convex set-valued maps is introduced in topological spaces and a theorem of alternative established.
在拓扑向量空间中引入弧连通凸集值映射的概念 ,建立了择一定理 ,证明了标量化定理和La grange乘子定理。
补充资料：局部连通连续统
局部连通连续统
locally connected continuum
局部连通连续统【l优心y戊.脸的ed切“加.口.;加以几研。eaa3.诚.oT恤y外，」 一个连续统，它是局部连通空间(】以川ly coIL以戈IedsPace)，局部连通连续统的例子有n维立方体，n=O，l，…，1刃七鱿立方体(Hilbertcube)，和所有介-xo肋.立方体(T正honov CUbe)，函数 ，一sin上.0<二簇1. X的图象和区间I={(0，y):一1镬夕簇l}的并集给出了(在I的点上)不是局部连通的连续统的例子.可度量化连续统是局部连通的，当且仅当它是Jo攻恤n意义下的曲线(见线(曲线)(h茂(Cun尼))).任何可度量化局部连通连续统都是道路连通的(见道路连通空间(path一conn以众沮sPaCe)).此外，这种连续统K的任意不同两点都包含于K中一条简单弧上. B.A.nac‘HK佃撰白苏华、胡师度译
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条