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1)  fuzzy additivity
fuzzy可加性
2)  I-fuzzy Separability
I-fuzzy可分性
3)  fuzzy countable compactness
fuzzy可数紧性
4)  signed additive fuzzy measure
广义可加fuzzy测度
1.
This is subsequent of , by using the theory of additive fuzzy measure and signed additive fuzzy measure , we prove the Radon_Nikodym Theorem and Lebesgue decomposition Theorem of signed additive fuzzy measure.
本文在 [1 ,2 ]的基础上证明了广义可加fuzzy测度的Radon_Nikodym定理和Lebesgue分解定理 ,从而完善了可加fuzzy测度的理
2.
In this paper, we introduce the concept of signed additive fuzzy measure on a class of fuzzy sets, then, on certain condition, a series of decomposition theorems of signed additive fuzzy measure are proved.
本文首先引入Fuzzy集类上 (广义 )可加Fuzzy测度的有关概念 ,然后给出Fuzzy集上关于可加Fuzzy测度的Fuzzy积分及有关定理 ,最后在一定条件下给出广义可加Fuzzy测度的一系列分解定
5)  I-fuzzy first countability
I-fuzzy第一可数性
1.
In this paper,the concepts of I-fuzzy first countability,I-fuzzy second countability and I-fuzzy density are introduced based on the R-neighborhood structure and the relations of these concepts are discussed.
在I-fuzzy拓扑空间中利用R-邻域系给出了I-fuzzy第一可数性、I-fuzzy第二可数性、I-fuzzy稠密性等概念,并进一步讨论了它们之间的关系。
6)  I-fuzzy second countability
I-fuzzy第二可数性
1.
In this paper,the concepts of I-fuzzy first countability,I-fuzzy second countability and I-fuzzy density are introduced based on the R-neighborhood structure and the relations of these concepts are discussed.
在I-fuzzy拓扑空间中利用R-邻域系给出了I-fuzzy第一可数性、I-fuzzy第二可数性、I-fuzzy稠密性等概念,并进一步讨论了它们之间的关系。
补充资料:可加性


可加性
additivin ;

可加性[additi讨ty;娜刃.,助oell,],亦称加性 量的下述性质二当把一个整体以任何与式划分为若干部分时,一个量对应于整体的值等于这个量对应于各部分的值之和.例如,体积的可加性指的是:整个物体的体积等于它的各组成部分的体积之和见加性函数(add一tiven一nction);可数加性集函数(count:、bly-additlve sct伯nCtlon)
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