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几乎处处连续     
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  continuous almost everywhere
     Relations among Almost Continuous, Almost everywhere Continuous and Fundamental Continuous
     几乎连续几乎处处连续基本上连续的关系
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     The theory of Riemann type integrals is established on compact Hausdorff measure spaces. It is proved that a function is Riemann integrable if and only if it is continuous almost everywhere.
     在紧Hausdorff测度空间上建立了Riemann型的积分理论,证明了函数可积的充要条件是该函数几乎处处连续.
短句来源
     It is shown that the monotone function acting between Euclidean Spaces R n and R m is continuous almost everywhere with respect to the Lebegue measure on R n.
     证明了一个定义于Rn 至Rm 欧几里德空间的单调函数在Rn 的Lebegue测定意义上是几乎处处连续
短句来源
  almost everywhere continuous
     Relations among Almost Continuous, Almost everywhere Continuous and Fundamental Continuous
     几乎连续几乎处处连续基本上连续的关系
短句来源
     The Discussion of The Integrability Problems on the Almost Everywhere Continuous Essential Functions
     关于几乎处处连续的本性函数的可积性问题
短句来源
     In this paper,almost continuous concepts are given,and we have proved that {almost everywhere continuous functions } { almost continuous functions} {fundamental conti nuous functions } are proper inclusions.
     给出了几乎连续概念,并证明了几乎处处连续函数集合包含于几乎连续函数集合包含于基本上连续函数集合是真包含关系.
短句来源
     Based on that Lebesgue measurable function is almost everywhere equal to the almost everywhere continuous function on ,an equivalent definition and several properties on Lebesgue measurable function are given,and so is the tentative plan on Lebesgue measurable function to enter the mathematics teaching of the engineering course.
     由[a,b]上的勒贝格可测函数与几乎处处连续的函数几乎处处相等,给出勒贝格可测函数的等价定义及几个勒贝格可测函数的性质,提出一些关于勒贝格可测函数进入工科数学教学的设想。
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  “几乎处处连续”译为未确定词的双语例句
     An Elementary proof to Riemannian Integrability Theorem on Bounded, Almust Everywhese continuous Functions
     有界几乎处处连续函数Riemann可积定理的一个初等证明
短句来源
     With elementary methods we hove prove foemannian integrability theorem on bounded, almost everywhese continuous functions in the present paper.
     用初等方法证明了有界几乎处处连续函数Riemann可积定理。
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  continuous almost everywhere
We give an elementary proof of the fact that a finite Borel measure on ?n is absolutely continuous with a C1 density if and only if it has directional derivatives which are continuous almost everywhere.
      
Approximately continuous functions which are continuous almost everywhere
      
Note that we define almost Gibbs measures by requiring only that the specification is continuous almost everywhere.
      
That is, the dis parity maps have unique values and are continuous almost everywhere.
      
That is, the disparity maps have unique values and are continuous almost everywhere.
      
  almost everywhere continuous
They are e.g.λn-almost everywhere continuous and therefore show satisfactorystability behaviour w.r.t.
      
Homomorphisms of topological measure spaces had been defined in [5] to be measure-preserving and almost everywhere continuous mappings; this induces a concept of isomorphic topological measures.
      
As an application we obtain a characterization of set-valued functions defined on IRn admitting an approximately continuous or an approximately continuous and almost everywhere continuous selection.
      
LetX be a compact metric space, le μ be a non-negative normalized Borel measure onX and letf be a measurable bounded real-valued function defined onX such thatf is μ-almost everywhere continuous and different from zero.
      
Furthermore, these programs are construable as almost everywhere continuous functions from the unit interval {x | 0 ≤ x ≤ 1} to the real numbers R.
      
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In this paper,almost continuous concepts are given,and we have proved that {almost everywhere continuous functions } { almost continuous functions} {fundamental conti nuous functions } are proper inclusions.

给出了几乎连续概念,并证明了几乎处处连续函数集合包含于几乎连续函数集合包含于基本上连续函数集合是真包含关系.

With elementary methods we hove prove foemannian integrability theorem on bounded, almost everywhese continuous functions in the present paper.

用初等方法证明了有界几乎处处连续函数Riemann可积定理。

It is shown that the monotone function acting between Euclidean Spaces R n and R m is continuous almost everywhere with respect to the Lebegue measure on R n.

证明了一个定义于Rn 至Rm 欧几里德空间的单调函数在Rn 的Lebegue测定意义上是几乎处处连续

 
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