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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 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 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 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.
      
更多          


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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