almost everywhere
- almost everywhere的基本解释
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几乎处处
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By getting Lebesgue characteristic of integrable function of Riemann from the definition of gather zero measure, it discusses the relation between almost continuous everywhere and existent of limit, and gets that the almost continuous everywhere is equal to the almost limit existence everywhere in the integrable function of Riemann.
通过定义零测度集给出了可积函数的特征,讨论了其几乎处处连续与极限存在的关系,即可积函数中几乎处处连续与极限的几乎处处存在是等价的,得出了比正规函数更加广泛的统一条件,得出了有界变差函数是可积函数的结论。
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By getting Lebesgue characteristic of integrable function of Riemann from the definition of Gather zero measure, discussing the relation between almost continuous everywhere and existent of limit, it gets the theory which is from the function integrability to the consecution and from consecution to the limit existence .i.e. the almost limit existence is equal to the almost continuous everywhere in the integrable function of Riemann. It also gets a unified condition which has a wider range than regulated function and comes to the conclusion that the function of bounded variation is the integrable function of Riemann.
通过定义零测度集给出了可积函数的特征,讨论了其几乎处处连续与极限存在的关系,从而得到了从函数可积性到连续性,从连续性到极限存在性的函数特性理论,即可积函数中极限的几乎处处存在与几乎处处连续是等价的,得出比正规函数更加宽泛的统一条件,得出了有界变差函数是可积函数的结论。
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It must nestle everywhere, settle everywhere, establish connexions everywhere.
它必须到处落户,到处开发,到处建立联系。
- 更多网络解释 与almost everywhere相关的网络解释 [注:此内容来源于网络,仅供参考]
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almost everywhere:几乎处处
almost equivalent 殆等价 | almost everywhere 几乎处处 | almost impossible event 殆不可能事件
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almost everywhere:几平处处
almanac 天文年历 | almost everywhere 几平处处 | almost periodic function 殆周期函数
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almost everywhere:殆遍;几乎到处
354,"almost continuous","殆连续" | 355,"almost everywhere","殆遍;几乎到处" | 356,"almost everywhere convergent","殆遍收敛;几乎到处收敛"
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almost everywhere:几乎到处
几乎等变异数 almost equivariance | 几乎到处 almost everywhere | 几乎到处收敛 almost everywhere convergence
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convergence almost everywhere:几乎处处收敛性
convergence 收敛 | convergence almost everywhere 几乎处处收敛性 | convergence angle 会聚角
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