Chinese translation for "general topological space"

一般拓扑空间

Related Translations:

topological completeness:  拓扑完备性

topological complex:  拓扑复合物拓扑复形

topological entropy:  拓扑熵

topological sphere:  拓扑球面

topological errors:  拓扑误差

topological approach:  拓扑法

topological extension:  拓扑扩张

topological ordering:  拓扑排序

topological isomorphic:  拓扑同构的

topological space:  拓扑结构拓扑空间范畴的特性描述拓扑性质拓朴空间

Example Sentences:

	1.	A nonempty intersection theorem in general topological spaces and its applications 一般拓扑空间中的一个非空交定理及其应用
	2.	As the layer structure of lattice , relative separation properties and relative compactness in l - fuzzy topological spaces are more complex than that in general topological spaces 由于层次结构的存在， l - fuzzy拓扑空间中的相对分离性和相对紧性较一般拓扑学中的相对分离性与相对紧性复杂得多。
	3.	In the first chapter , the concepts of - smooth topological molecular lattices , - smooth closure operator , l - smooth continuous goh and - smooth closed goh are defined , the concept of - smooth topological molecular lattices is the generalization of general topological spaces and topological molecular lattices 第一部分的主要内容如下：第一章在完全分配格上给出格值smooth拓扑分子格的概念，它以一般拓扑空间、 l -拓扑空间和拓扑分子格概念为特例。
	4.	Properties of the relative topology have always played essential roles in topological spaces . until now , some important results have been obtained in general topological spaces , especially on the relative separation axioms and relative compactness 自从20世纪80年代a . v . arhangel ’ skii提出并系统地介绍了相对拓扑性质以来，相对拓扑性质一直是人们关注并不断研究的课题，特别是在一般拓扑学的相对分离性与相对紧性方面获得了相当有趣的结论。
	5.	In the first part , the concepts of the completely normal spaces and strong completely normal spaces in l - topological spaces are defined , which are the generalization of the completely normal spaces in general topological spaces . they are some good properties such as hereditary , weakly homeomorphism invariant properties , good l - extension , but they are n ' t producible in general . moreover , their several sufficient and necessary conditions in induced spaces are presented 第一部分的主要内容如下：第一部分这一部分是将一般拓扑学的完全正规分离性的概念推广到了l -拓扑空间，给出了l -拓扑空间的完全正规分离性和强完全正规分离性的定义并讨论了它们的若干性质，比如，它们都是可遗传的，弱同胚不变的， “ lowen意义下好的推广”等。

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