可测集

词组短语

measurable set

与可测集相关的网络例句 [注：此内容来源于网络，仅供参考]

Compared with testing of traditional circuits, test sets of all the proposed easily testable networks for detecting single stuck-at-fault are universal and the cardinal numbers are very small. The test sets of easily testable networks for detecting multiple stuck-at-faults are also comparatively regulative and can be generated easily.

与传统电路的测试相比，提出的各单故障易测性网络的完全测试集均为基数非常小的通用测试集，可方便地通过内建自测试等方法实现；多故障易测性网络的测试集也较为规则，易于生成。

In 2006 the concept of new chance space and hybrid variable was introduced by Baoding Liu.

混合变量则被定义为从机会空间到实数集的可测函数，随机变量，模糊变量，随机模糊变量，模糊随机变量则都属于混合变量的例子。

H-2: The measurable set-valued mapping F : X - CC is -bounded (n+1)-lower semicontinuos where X is a closed, bounded and convex subset of a n-dimension Bana...

的。 H-3：X是1-维赋范线性空间中的有界闭凸子集，可测集值映射F：X→C_c是2-下半连续的(2-l.s.c。)。

We prove that in every induced locally compact 〓fuzzy topological groupthere exist at least one regular fuzzy set-valued Haar measure.We define the fuzzymeasurable group and prove that the fuzzy set-valued Haar measure in a fuzzymeasurable group is essentially unique.We also construct the fuzzy topologicalstructure on a group by the fuzzy set-valued measure such that make it a fuzzytopological group.

证明了诱导局部紧〓模糊拓扑群上存在模糊集值Haar测度，定义了模糊可测群，通过对模糊可测群的研究证明了诱导局部紧〓模糊拓扑群上的模糊集值Haar测度本质上的唯一性，并利用模糊可测群上的模糊集值测度构造了群上的模糊拓扑结构使之成为模糊拓扑群。

In this paper,the definition modes of Lebesgue integral of non-negative measurable functions are studied by the way of cutting defining and valued rids,approaching with simple function series.The four definitions of Lebesgue integral of non-negative measurable functions are given.Furthermore,their e- quivalence properties are proved by elementary knowledge.

文献〔1」利用非负可测函数在Ef镇司上积分的极限定义了f在有界可测集E上的L积分；文献[2」利用非负递增简单函数列积分的极限定义了非负可测函数的L积分；文献[3]给出了L积分的一种统一定义；文献〔4一6〕分别证明了测度

Lebesgue measure is introduced in knowledge base, knowledge measure and knowledge measurable sets are defined.

在知识库中引入勒贝格测度，定义了知识测度和知识可测，对比勒贝格测度研究了知识测度的性质，并得出了波雷耳集与知识可测集等价等强于勒贝格测度的性质。

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。

Our study bases on following environment and conditions: H-1: The measurable set-valued mapping F : X - CC is e-bounded almost lower semicontinuos

这些研究是在如下环境和条件下进行的： H-1：X是n-维Banach空间(n＞1)中的有界闭凸集，且可测集值映射F：X→C_c是ε-有界几乎下半连续

The hypsometric curve and elevation frequency histogram of river basins can reflect evolution of topography and abundance distribution of land residual in river basins.

集水盆地的测高曲线与高程频分布形态，可反应该集水盆地的地形演育期与其内所残的土地体积分布态。

Zero-aliasing space compaction can be achieved only making use of the precomputed test set of core under test and its fault-free response, independent of any structural information and assumption about fault model.

本文提出了一种IP芯核测试响应空间压缩方法，只需利用被测芯核测试集及其无故障响应便可实现零混叠空间压缩，而与被测芯核结构信息和故障模型无关。

与可测集相关的网络解释 [注：此内容来源于网络，仅供参考]

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

Borel function; Borel measurable function","Borel：[可测]函数

1133,"bordered matrix","升阶矩阵" | 1134,"Borel function; Borel measurable function","Borel[可测]函数" | 1135,"Borel set; Borel measurable set","Borel[可测]集"

borel set：博雷尔集

博雷尔分层|Borel hierarchy | 博雷尔集|Borel set | 博雷尔可测函数|Borel measurable function

Borel set; Borel measurable set","Borel：[可测]集

1134,"Borel function; Borel measurable function","Borel[可测]函数" | 1135,"Borel set; Borel measurable set","Borel[可测]集" | 1136,"bornological space","囿空间"

l measurable function：勒贝格可测函数

l integral 勒贝格积分 | l measurable function 勒贝格可测函数 | l null set l零集

measurable mapping：可测映射

measurable function 可测函数 | measurable mapping 可测映射 | measurable set 可测集

measurable set：可测集

measurable mapping 可测映射 | measurable set 可测集 | measure 测度

product measurable set：积可测集

积集|product set | 积可测集|product measurable set | 积可测空间|product measurable space

measurable：可测的

所以,根据测度理论,样本空间中的集合分成两种:可测的(measurable)和不可测的. 我们只对可测集赋予测度或者概率. 特别留意,测度为零的集合也是可测的,叫做零测集. 所谓不可测集,就是那种测度既不是零,也不是非零,就是什么都不能是的集合.