Cluster Outer Points via Proximity Spaces

Q4 Earth and Planetary Sciences Iraqi Journal of Science Pub Date : 2024-02-29 DOI:10.24996/ijs.2024.65.2.23
Raghad Almohammed, L. .. Jabar
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引用次数: 0

Abstract

One of the most effective mathematical concepts for developing a clear picture of topological cluster proximity spaces is the follower points and the takeoff points. These are utilized in current study to construct three sets called the cluster outer set, the cluster disputed set and the cluster brim set denoted by , respectively. These three sets have divided the space into three separate pairs. On the other hand, the most important results, properties, and relationships between the sets were highlighted and studied.  
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通过邻近空间集群外点
在拓扑聚类邻近空间中,最有效的数学概念之一就是追随点和起飞点。本研究利用这两个点构建了三个集合,分别称为聚类外围集合、聚类争议集合和聚类边缘集合,分别用 , 表示。这三个集合将空间划分为三对独立的集合。另一方面,对集合之间最重要的结果、属性和关系进行了强调和研究。
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来源期刊
Iraqi Journal of Science
Iraqi Journal of Science Chemistry-Chemistry (all)
CiteScore
1.50
自引率
0.00%
发文量
241
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