junnila meaning in Chinese
云尼拉
Examples
- Are there similar characterizations for the countable paracompact ( mesocompact , metacompact ) space and hereditarily mesocompact space ? in this paper , on the basis of the aboves , we obtain some results about them . and the product properties of mesocompact spaces and hereditarily mesocompact spaces have been paid attention . but there is no good result about them . in this paper we obtain a result about the limit of the inverse system of a normal mesocompact space and a hereditarily normal and hereditarily mesocompact space
那末，可数仿紧(中紧、亚紧)空间及遗传中紧空间是否具有类似junnila的刻画呢?本文围绕这个问题在上述结果的基础上证明了一些结果。另外，中紧空间和遗传中紧空间的可乘性问题一直受到人们的关注，但还没有好的结果，本文证明了一个关于正规中紧空间及遗传正规且遗传中紧空间的逆极限的结果。 - In 1986 , in the paper [ 1 ] junnila proved the result : a space is hereditarily metacompact iff its every scattered partion has a point finite open expansion . and in the paper [ 2 ] , by the example 3 . 2 zhu peiyong proved that the hereditarily paracompact spaces have no a similar characterization to junnila ' s
Junnila在文[ 1 ]中证明了：一个空间是遗传亚紧的当且仅当它的每个散射分解有一个点有限的开膨胀。而朱培勇在文[ 2 ]中用例3 . 2从反面证明了：遗传仿紧空间不与空间的每个散射分解有局部有限的开膨胀等价。 - The paper has four parts . the first chapter , introduction , gives the origin of the problems and our main results . the second chapter proves that countable paracompact ( mesocompact , metacompact ) spaces have the characterization of junnila ' s and that hereditarily mesocompact spaces do n ' t have it . at last , we give the sufficient conditions for a space having the property that its every scattered partition has a compact - finite open expansion
第二章详细证明了可数仿紧(中紧、亚紧)空间有类似junnila的刻画，遗传中紧空间不具有类似junnila的刻画，最后给出了正则空间的每个散射分解有紧有限的开膨胀的充要条。