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拓扑博弈与积空间的中紧性及次中紧性 被引量:1

Topological Game Mesowmpactness and Submesocompactness of Product Spaces
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摘要 利用博奕这一工具,通过对次中紧性建立滤子性质,证明了带博奕因子的积空间的中紧性和次中紧性的几个重要结果。对带C-Scattered因子的积空间,也证明了相应的几个结果。 In this paper,we use topological game as a tool,by establishing a filter property for mesocompactness,to prove several important results on the mesocompactness and submesocompactness of the product spaces of which one factor is satisfied with some game conditions Similar results are obtained for the product spaces of which one factar is a C-scat-tered space.
作者 江辉有
机构地区 福州大学数学系
出处 《福州大学学报(自然科学版)》 CAS CSCD 1994年第1期10-15,共6页 Journal of Fuzhou University(Natural Science Edition)
关键词 中紧性 次中紧性 拓扑 积空间 mesocompactness submesocompactness game G(DC,X) C-scattered space rectangle
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同被引文献6

  • 1Telgársky R.C -scattered and paracompact spaces[J].Fund Math,1971,73:59 -74.
  • 2Telgársky R.Spaces defined by topological games[J].Fund Math,1975,88:193 -223.
  • 3Boone J R.Some characterizations of paracompact in K-space[J].Fund Math,1971,72:145 -155.
  • 4Gruenhage G,Yajima Y.A filter property of submetacompactness and its application to products[J].Top and Its Appl,1990:36.
  • 5Burke D K.Covering properties[M]//Kunen.Vaughan handbook of set-theoretic topology.Amsterdan:[s.n.],1984:347-422.
  • 6Friedler L M,Martin H W,Williams S W.Paracompact C-scattered spaces[J].Pacific Jour Math,1987,129(2):112-135.

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