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A degree approach to relationship among fuzzy convex structures, fuzzy closure systems and fuzzy Alexandrov topologies : Open Mathematics

机译:模糊凸结构,模糊封闭系统和模糊Alexandrov拓扑之间关系的程度方法:开放数学

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In this paper, by means of the implication operator → on a completely distributive lattice M, we define the approximate degrees of M-fuzzifying convex structures, M-fuzzifying closure systems and M-fuzzifying Alexandrov topologies to interpret the approximate degrees to which a mapping is an M-fuzzifying convex structure, an M-fuzzifying closure system and an M-fuzzifying Alexandrov topology from a logical aspect. Moreover, we represent some properties of M-fuzzifying convex structures as well as its relations with M-fuzzifying closure systems and M-fuzzifying Alexandrov topologies by inequalities.
机译:在本文中,借助蕴含算符→在完全分布格M上,我们定义了M模糊化凸结构,M模糊封闭系统和M模糊Alexandrov拓扑的近似度,以解释映射所对应的近似度。从逻辑的角度看,它是一个M-模糊凸结构,M-模糊封闭系统和M-模糊Alexandrov拓扑。此外,我们用不等式表示了M模糊凸结构的一些性质,以及它与M模糊封闭系统和M模糊Alexandrov拓扑的关系。

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