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1.
可数Fuzzy紧集的性质   总被引:6,自引:2,他引:4  
讨论可数Fuzzy紧集在L值Zadeh型函数下的逆不变性,证明可数Fuzzy紧集与Fuzzy紧集的乘积是可数Fuzzy紧的。  相似文献
2.
相对拓扑的一些性质   总被引:5,自引:0,他引:5  
讨论了相对超正则的充要条件及相对拓扑空间在映射下的一些性质,并定义了两类新的相对拓扑空间,给出了它们的一些性质.  相似文献
3.
曹定华  朱起定 《数学学报》1995,38(5):632-635
对可分离的局部凸空间(X,τ),本文建立了相应的局部凸空间(Qx,Tx),利用它证明了当(X,τ)满足某些条件时(赋范空间满足这些条件),EX相对弱紧E相对弱列紧E相对弱可数紧,从而推广了Eberlein等人的工作,证明了在空间D(R ̄n),(R ̄n)和D_(LP),1<p<∞上前述三种弱紧性等价.  相似文献
4.
Fuzzy序列紧性,可数Fuzzy紧性和Fuzzy列紧性   总被引:3,自引:1,他引:2  
本文引进了Fuzzy序列紧性、可数Fuzzy紧性和Fuzzy列紧性,它们是一般拓扑学中相应概念的“良扩张”(R. Lowen意义下),文中讨论了这些fts的主要性质,以及它们之间的联系。  相似文献
5.
Sequential definitions of compactness   总被引:1,自引:0,他引:1  
A subset F of a topological space is sequentially compact if any sequence of points in F has a convergent subsequence whose limit is in F. We say that a subset F of a topological group X is G-sequentially compact if any sequence of points in F has a convergent subsequence such that where G is an additive function from a subgroup of the group of all sequences of points in X. We investigate the impact of changing the definition of convergence of sequences on the structure of sequentially compactness of sets in the sense of G-sequential compactness. Sequential compactness is a special case of this generalization when G=lim.  相似文献
6.
It is well known that some classes of spaces such as absolutely countably compact (abbreviated acc) spaces and (a)-spaces are not hereditary with respect to closed, and even regular closed subspaces. In this paper, we investigate conditions for spaces being regular closed embeddable into spaces with certain covering properties, in particular we characterize spaces which can be embedded as regular closed subsets into acc spaces and (a)-spaces. Some examples are presented as applications of the criteria. Two problems raised by Matveev [Topology Appl. 80 (1997) 169–175] are answered.  相似文献
7.
We prove that the existence of a selective ultrafilter on implies the existence of a countably compact group without non-trivial convergent sequences all of whose powers are countably compact. Hence, by using a selective ultrafilter on , it is possible to construct two countably compact groups without non-trivial convergent sequences whose product is not countably compact.

  相似文献

8.
E. K. van Douwen asked in 1980 whether the cardinality of a countably compact group must have uncountable cofinality in . He had shown that this was true under GCH. We answer his question in the negative. V. I. Malykhin and L. B. Shapiro showed in 1985 that under GCH the weight of a pseudocompact group without non-trivial convergent sequences cannot have countable cofinality and showed that there is a forcing model in which there exists a pseudocompact group without non-trivial convergent sequences whose weight is . We show that it is consistent that there exists a countably compact group without non-trivial convergent sequences whose weight is .

  相似文献

9.
We prove in ZFC that there exists a Tychonoff pseudocompact scattered AP-space of uncountable tightness. We give some sufficient and necessary conditions for a -space to be AP as well as a characterization of AP-property in linearly ordered topological spaces.

  相似文献

10.

In the first section of this paper, using certain powerful results in -theory, we show that there exists a nice linear topological space of weight such that no dense subspace of is normal. In the second and third sections a natural generalization of normality, called dense normality, is considered. In particular, it is shown in section 2 that the space is not normal on some countable dense subspace of it, while it is normal on some other dense subspace. An example of a Tychonoff space , which is not densely normal on a dense separable metrizable subspace, is constructed. In section 3, a link between dense normality and relative countable compactness is established. In section 4 the result of section 1 is extended to densely normal spaces.

  相似文献

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