1) p-connectedness
p-连通集
2) α-p connected sets
α-p连通集
3) S*P-connectedness
S*P-连通性
1.
Fanji Theorem of S*S*P-connectedness on LF-topological space;
LF-拓扑空间中S*P-连通性的樊畿定理
2.
S*S*P-connectedness on LF-topological spaces;
LF-拓扑空间的S*P-连通性
5) connected set
连通集
1.
A class of connected sets, whose Hausdorff dimension were S=n/(n+1)ln3/ln2 (n≥1) , were constructed on the Sierpinski gasket.
在Sierpinski垫上构造Hausdorff维数为S的连通集合,其中S=n/(n+1)ln3/ln2,n≥1。
2.
The author extended the connected set s property theorem and made it possible to solve the problems perfectly which can t be solved by the previous theorem.
对连通集的性质定理予以推广 ,使得许多在原定理下不能解决的问题 ,得到了较为圆满的解答 。
3.
A class of connected sets,whose Hausdorff dimension was S=ln(30+31+…+3n)ln3n,n1,was constructed on the Sierpinski Rug.
以Sierpinski地毯为例,在其上构造Hausdorff维数为S的一类连通集合,其中S=ln(30+31+…+3n)ln3n,n 1。
6) connected set
连通集合
1.
These algorithms are either based on the density connected chains,or weighted density,or the gravity based connected sets.
随着聚类分析的蓬勃发展,涌现出了许多聚类算法,其中最重要的算法之一是基于密度的空间聚类以及其多种变种——基于密度连通链、基于加权密度、基于引力连通集合的算法。
2.
A connected set is constructed on the special fractal set (generalized Sierpinski rug), and whose Hausdorff dimension is ln10/ln9; then a differential function is constructed on the connected set to prove that the connected set is a Whitney s critical set.
在特殊的分形集(广义的Sierpinski地毯)上构造一个Hausdorff维数为ln10/ln9连通集合,然后在该连通集合上构造一个可微函数,利用该函数证明了该连通集合是一个Whitney临界集。
3.
Firstly,a connected set E was constructed on the Sierpinski gasket which was self-similar set resulted from nine contraction function with contraction ratio of 1/8 and satisfied the open set conditions, and whose Hausdorff dimension was ln9/ln8;secondly,a differential function was constructed on the connected set E to prove that E was a Whitney′s cri.
首先 ,在 Sierpinski垫中构造一个连通集合 E,E是由 9个压缩比为 1 /8的压缩函数生成的自相似集且满足开集条件 ,它的 Hausdorff维数为 ln9/ln8;其次 ,在连通集合 E上构造一个可微函数 ,利用该函数分 3种情形证明了 E是一个 Whitney临界集 。
补充资料：连通集
连通集
connected set
连通集[姗ne吹d set二e朋~Ml~田l 定义了连通性(印nnectlvlty)概念的环绕空间集的J气集，在这种意义下该户集是连通的.例如，‘实数空间中连通集足凸文仁l只有l几、集是连通集.图的连通集是其任意两点能用全部位卜其中的道路连接的集合，
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