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闭区域d
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  closed domain
     In this paper,we introduce the complete covering of plane bou-nded closed domain D and give out simple proof to some important theoremsof plane point set and binary continuous function. Then,we generalize thismethod to n—dimensional Euclidean spaee R~n and n—ary continuous function when n≥3.
     本文通过引进平面有界闭区域D的“完全覆盖”,对平面点集和二元连续函数的几个重要定理给出了简证,并把这种方法开拓到n维欧氏空间R~n和n元连续函数(n≥3).
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  closed region d
     The analysis of the continuation for the integrable function class of function of many variables is made. It is proved that there are countable infinite discontinuous points in plane bounded closed region D, and these discontinuous points in D only have not many of accumulation points bounded functions which are also integrable functions on D.
     对于多元函数可积函数类,进行了拓展性研究,论证了在平面有界闭区域D内有可数无限个不连续点,且这些不连续点在D内只有有限个聚点的有界函数也是D上的可积函数.
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  相似匹配句对
     Poofs of the Charaterization for a Continus Function on the Closed Region
     区域上连续函数性质的证明
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     The Regional Dimension
     关于区域
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     Outline of regional geological setting
     区域地质概况
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     T-regular points of Closed-range of Banach Space Operators
     Banach空间算子值域区域的正则划分
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     Q-Closed Spaces
     Q-空间
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  closed domain
Nonstationary laminar heat convection in a closed domain for a given heat flux
      
The Nucleation of a Nanoparticle of Silicon Dioxide in a Closed Domain.
      
Representation of functions analytic in a closed domain by series of rational functions
      
Accessibility sets of differential inclusions in a closed domain
      
Under these assumptions, the desired solution in the entire closed domain is of limited smoothness: it belongs only to the H?lder class Cμ, where μ ∈ (0, 1) is arbitrary.
      
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  closed region d
-plane which bounds the simple polygonal (closed) region D.
      


In this paper,we introduce the complete covering of plane bou-nded closed domain D and give out simple proof to some important theoremsof plane point set and binary continuous function.Then,we generalize thismethod to n—dimensional Euclidean spaee R~n and n—ary continuous function when n≥3.

本文通过引进平面有界闭区域D的“完全覆盖”,对平面点集和二元连续函数的几个重要定理给出了简证,并把这种方法开拓到n维欧氏空间R~n和n元连续函数(n≥3).

The analysis of the continuation for the integrable function class of function of many variables is made. It is proved that there are countable infinite discontinuous points in plane bounded closed region D, and these discontinuous points in D only have not many of accumulation points bounded functions which are also integrable functions on D.

对于多元函数可积函数类,进行了拓展性研究,论证了在平面有界闭区域D内有可数无限个不连续点,且这些不连续点在D内只有有限个聚点的有界函数也是D上的可积函数.

 
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