measurable function

measurable function的基本解释

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可测函数

与measurable function相关的网络例句 [注：此内容来源于网络，仅供参考]

Fuzzy Choquet integral is defined for the given nonnegative measurable function on the general fuzzy measurable space. The fuzzy integral is wholly regarded as a set function on the general fuzzy measurable space. And its some elementary properties and convergence are discussed.

在一般模糊测度空间上，针对给定的非负可测函数定义了λ-模糊Choquet积分，并将这种模糊积分整体看作一般模糊测度空间上的集函数，进而讨论了这种模糊积分的一些基本性质和收敛性。

From the point of view of measure theory, this paper gives the unified definition of measurable real fuzzy set-valued function and n-dimensional measurable real fuzzy set-valued function, and discusses the fundamental properties of them and their invers fuzzy set-valued function by combining with fuzzy σ-algebra.

5研究了有界闭复模糊数的四则运算、交并运算以及上下确界、上下极限与极限运算的若干基本性质

With four continuity of non-additive set function and the relation of four convergences of the measurable function sequence,four forms Lebesgue theorem about measurable closed-valued functions on monotone measure space are discussed,respectively.

在经典测度论中，Lebesgue定理刻画了实值可测函数序列几乎处处收敛和依测度收敛之间的关系。1984~1986年，王震源[9]先后提出了较弱的"自连续"、"零可加"、"伪自连续"、"伪零可加"等重要概念，讨论了模糊测度空间上单值可测函数序列各种收敛之间的关系，推广了经典测度论中著名的Lebesgue定理以及其他定理。

与measurable function相关的网络解释 [注：此内容来源于网络，仅供参考]

measurable function：可测函数

measurable 可测的 | measurable function 可测函数 | measurable mapping 可测映射

borel measurable function：波莱尔可测函数

borel lebesgue covering theorem 波莱尔 勒贝格覆盖定理 | borel measurable function 波莱尔可测函数 | borel measure 波莱尔测度

borel measurable function：博雷尔可测函数

博雷尔集|Borel set | 博雷尔可测函数|Borel measurable function | 博雷尔子群|Borel subgroup

borel measurable function：波莱尔可测函数,波雷尔可测函数

Borel function 波雷尔函数 | Borel measurable function 波莱尔可测函数,波雷尔可测函数 | Borel set 波莱尔集

b measurable function：波莱尔可测函数

b measurability b可测性 | b measurable function 波莱尔可测函数 | babylonian numerals 巴比伦数字