1) 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
2) Signed fuzzy measure
广义Fuzzy测度
3) signed fuzzy number-valued measures
广义Fuzzy数值测度
1.
In this paper, we define a kind of signed fuzzy number-valued measures on the fuzzy set, which is based on an additive fuzzy measure introduced by Dan Butnariu and the theories of fuzzy limit and fuzzy distance of fuzzy numbers discussed by Zhang Guang-quan.
butnariu构造的可加Fuzzy 测度和张广全先生建立的Fuzzy极限和Fuzzy距离理论基础上,提出了一类Fuzzy集合上广义Fuzzy数值测度,定义了广义Fuzzy数值测度的正、负集,探讨了二者的关系和性质,进而得到了广义Fuzzy数值测度关于Fuzzy集合的哈恩分解存在的充要条件。
4) generalized Fuzzy inverse
广义Fuzzy可逆
5) Product λ-additive fuzzy measure
乘积λ-可加Fuzzy测度
6) generalized Fuzzy inverse matrix
广义Fuzzy可逆阵
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