开映射

kāi yìng shè
  • open mapping;open map
开映射开映射
开映射[kāi yìng shè]
  1. Fuzzy开映射定理

    Fuzzy Open Mapping Theorem

  2. ppl-空间(wppl-空间)在有限对一连续的开映射下的象是ppl-空间(wppl-空间)。

    Ppl-space ( wppl-space ) is preserved by finite-to-one continuous open mapping .

  3. G空间与开映射定理

    G - spaces and the open MAPP in G theorem

  4. 本文得到了连续的开映射保持aD空间和有限对一的闭映射逆保持aD-空间。

    In this paper showing that a aD-spaces are preserved by open mappings and inverse preserved by finite to one and closed mappings .

  5. Browder建立的广义拓扑度的一些性质,得到了一类单调型映射的开映射定理;

    And provides an open map theorem for a class of monotone mappings .

  6. 研究了次范整线性空间的性质,引入Q空间的概念,将泛函分析学中的开映射定理、逆算子定理与闭图象定理推广到次范整线性空间之中。

    Some properties of sub-normed linear spaces are discussed and by introducing the concept of a Q-space , analogues of the inverse operator theorem , the open mapping theorem and the closed graph theorem are established in sub-normed linear space setting .

  7. 本文借助于商映射、伪开映射和闭映射建立局部紧度量空间和几类具有某些特定性质mk-系之间的联系,作为推论.得到:双商s-映射保持局部紧度量空间。

    In this paper , we establish the relationships between locally compact metric spaces and all kinds of spaces with mk system by means of quotient mappings , pseudo open mappings and closed mappings .

  8. 关于可数到一伪开映射

    On countable - to - one pseudo - open mappings

  9. 三商映射是完备映射和开映射的共同推广。

    Tri quotient maps are a common generalization of perfect maps and open maps .

  10. k-重的开映射与局部同胚映射

    Open K-Multiple ( k - to - one ) Map and Locally Homeomorphic map

  11. 算子的对偶特征与开映射定理

    Dual charaters of operators and open mapping theorem

  12. 半开映射的点态特征

    Piont wise property of semi-open mappings

  13. 第三章中我们系统讨论了WS-不定序映射、WS-不定序开映射和WS-不定序闭映射的性质。

    In the third chapter , we shall systematically discuss WS-irresolute mappings . , WS-irresolute-open and WS-irresolute closed mappings properties .

  14. 闭图像定理、开映射定理和等度连续定理是泛函分析三大基本原理。

    Closed graph theorem , open mapping theorem and equicontinuity theorem are the three basic principles of the theory of functional analysis .

  15. 深化算子的开映射定理,对偶地定义了算子的闭映射与弱闭映射,并讨论了相关的若干性质。

    Deepen the open mapping theorem , define the closed mapping and the weakly closed mapping under antithesis , and also discuss some of their related properties .

  16. 在已有文献所提出的Z-空间的基础上,提出了B-Z-空间的概念,并将泛函分析中的开映射定理和逆算子定理推广到Z-空间之中。

    Based on Z-Spaces presented by former literatures , this paper puts forward the concept of B - Z-Spaces on the base , and extends the open shine upon theorem and the converse operator theorem in Z-Spaces .

  17. 将分离公理推广为半分离公理,讨论了半分离空间在同胚映射、强半开映射、弱半开映射、半开映射和弱连续映射下的有关性质。

    Axiom of Separation is generalized to Axiom of Semi-Separation and properties of some mapping of semi-separated space are discussed for homomorphic mapping , strongly semi-open mapping , weakly semi-open mapping , semi-open mapping and weakly continuous mapping .

  18. 本文在第二节研究了弱开映射与序列商映射,几乎开映射的关系,证明了有限到一的弱开映射保持g-第一可数空间;弱开闭映射保持g-度量空间。

    In the second section of this article , we investigate weak open mappings have the relations with other mappings and prove that the finite-to-one weak open mappings preserve g-first countable , spaces and weak open closed mapping preserve g-metrizable spaces .

  19. 我们证明了:对于极小动力系统间的开因子映射,它为正向等度连续扩充当且仅当每个开覆盖具有有界的相对复杂性函数。

    It is shown that , for a given open factor map between minimal dynamical systems , the factor map is positively equicontinuous if and only if each open cover has a bounded relative complexity function .

  20. 作为这一结果的一个应用,本文证明了几乎开,闭映射保持度量空间,g-度量空间,sn-度量空间。

    As an application of above results , we prove that almost open , closed mappings preserve metric spaces , g - metric spaces and SB-metric spaces .

  21. 映射:φX&>Y称为覆盖映射,如果φ是k到1的开的局部同胚映射。

    The mapping φ: X & > Y is a covering mapping if φ is an " k-to-1 ", open , local homeomorphism .

  22. 强PS-不定开(闭)映射及其性质

    Strong PS - irresolute open ( closed ) mapping and their properties

  23. 如果想要判断一个服务器为何在磁盘故障后不能引导,我通常会做的第一件事情是从服务器(根卷组除外),断开所有磁盘的映射和连接。

    If you 're trying to determine why a server won 't boot after a disk failure , the first thing I often do is to un-map or disconnect all disks from the server except for the root volume group .