- t3空间
- 正则豪斯多夫空间
- 正则空间
- 正则拓扑空间
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regular space中文什么意思
例句与用法
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- The properties of mappings in t2 - space s - t2 - space . regular space and normal space
正则与正规空间的映射性质 - Completely regular space
完全正则空间 - 3 . the graph structure of some non - invertible autonomous automata is discussed in regular space , orthogonal space , and orthonormal space respectively . some new results are derived [ theorem 3 . 10 - 3 . 13 ]
( 3 )讨论了非可逆线性内动机在正规空间、直交空间、正交空间上的图型结构问题[定理3 . 10 3 . 13 ] 。 - Furthemore , a weakly induced stratified t1 and stratified regular space is a stratified completely t2 space . the second section : it illustrates that a conclusion ( ( p ) [ ( p ) ] ) is wrong which is used by the proof of theorem 2 . 2 of [ 13 ] via a example
这种层完全t _ 2分离性具有弱同胚不变性，遗传性，在积运算下保持等性质，且弱诱导的层t _ 1的层正则l -拓扑空间是层完全t _ 2的。 - In other words , d . burke and r . engelking and d . lutzer proved that a regular space is metrizable space if and only if it has a - hereditarily closure - preserving base in 1975 , and introduced weakly hereditarily closure - preserving families , which proved that a regular k - space has - weakly hereditarily x closure - preserving bases is metrizable space , too
Burke ， r engelking和d lutzer证明了正则空间是可度量化空间当且仅当它具有遗传闭包保持基，并引入了弱遗传闭包保持集族( weaklyhereditarilyclosure - preservingfamilies ) ，同时证明了具有弱遗传闭包保持基的正则的k空间是可度量化空间。
百科释义
In topology and related fields of mathematics, a topological space X is called a regular space if every non-empty closed subset C of X and a point p not contained in C admit non-overlapping open neighborhoods. Thus p and C
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