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The Connectedness Relative to a Sub-base in the L-Fuzzy Topological Space

机译:相对于L-模糊拓扑空间中子基板的连通性

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The upper approximation set and the lower approximation set, which are the two most important concepts in the theory of covering generalized rough sets can be respectively represented by the relative interior and relative closure relative to sub-base in the L-fuzzy topological space. On the other hand, in general topology, there are different ways to describe connectivity of a subset, may be the K. Fan's theorem is the most interesting one. In this paper, we shall define the concept of connectedness relative to sub base of the L-fuzzy topology in this way. Such connectedness is weaker than that of the L-fuzzy topology, but hey share many similar properties. These properties are in fact the generalization of the connectedness.
机译:上层近似集和下层近似集是覆盖广义粗糙集的理论中两个最重要的概念,分别可以用L模糊拓扑空间中相对于子基的相对内部和相对封闭性来表示。另一方面,在一般拓扑中,有不同的方法来描述子集的连通性,例如K。Fan定理是最有趣的一个。在本文中,我们将以这种方式定义相对于L模糊拓扑的子基础的连通性概念。这样的连接性比L-模糊拓扑的连接性弱,但是它们具有许多相似的特性。这些属性实际上是连接性的概括。

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