Clustering analysis in social network using Covering Based Rough Set

A. Mitra, S. R. Satapathy, S. Paul
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引用次数: 19

Abstract

This paper focuses on solving the problem of classification and clustering in social network by using Rough Set. When the data set consists of missing or uncertain data then the Rough set is proved to be an efficient tool. To solve a problem under the domain of social network, the problem must satisfy the fundamental property of rough set i.e., the attribute of the problem must holds true for equivalence relation. Hence, before implementing rough set to the specific problem of social network, it must be redefined in a way that properties of transitive, symmetric and reflexive should holds true. In this paper, we have studied on the concept of Fiksel's societal network and used it for redefining the social network problem in terms of equivalence relationships. Further, we had defined the Social network in terms of graph theory and mathematical relations. We had proceeded further in defining the Fiksel's societal network and social network with respect to rough set. Fiksel had defined the social network in terms of structural equivalence. We have discussed on the limitation of Rough set and observed that use of Covering Based Rough Set as an extension of Pawlak's rough set seems to be a better alternative. There are six types of covering based rough set. To keep continuity in this paper, we have mentioned about Covering based rough sets. Covering based rough set extends from partitioning in rough sets to covering of the universe and is flexible, when compared with rigid equivalence relation.
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基于覆盖粗糙集的社交网络聚类分析
本文主要研究利用粗糙集方法解决社会网络中的分类聚类问题。当数据集包含缺失数据或不确定数据时,粗糙集被证明是一种有效的工具。要解决社会网络域下的问题,该问题必须满足粗糙集的基本性质,即该问题的属性必须对等价关系成立。因此,在将粗糙集应用于社交网络的具体问题之前,必须对粗糙集进行重新定义,使其具有传递性、对称性和自反性。本文研究了菲克塞尔社会网络的概念,并用它从等价关系的角度重新定义了社会网络问题。此外,我们从图论和数学关系的角度定义了社交网络。我们进一步对菲克塞尔社会网络和粗糙集社会网络进行了定义。菲克塞尔从结构对等的角度定义了社会网络。我们已经讨论了粗糙集的局限性,并观察到使用基于覆盖的粗糙集作为Pawlak粗糙集的扩展似乎是一个更好的选择。基于覆盖的粗糙集有六种类型。为了保持本文的连续性,我们提到了基于覆盖的粗糙集。基于覆盖的粗糙集从粗糙集的划分扩展到对全域的覆盖,与刚性等价关系相比具有灵活性。
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