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Aggregate Distance Based Clustering Using Fibonacci Series-FIBCLUS

机译:使用斐波那契数列-FIBCLUS的基于聚集距离的聚类

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This paper proposes an innovative instance similarity based evaluation metric that reduces the search map for clustering to be performed. An aggregate global score is calculated for each instance using the novel idea of Fibonacci series. The use of Fibonacci numbers is able to separate the instances effectively and, in hence, the intra-cluster similarity is increased and the inter-cluster similarity is decreased during clustering. The proposed FIBCLUS algorithm is able to handle datasets with numerical, categorical and a mix of both types of attributes. Results obtained with FIBCLUS are compared with the results of existing algorithms such as k-means, x-means expected maximization and hierarchical algorithms that are widely used to cluster numeric, categorical and mix data types. Empirical analysis shows that FIBCLUS is able to produce better clustering solutions in terms of entropy, purity and F-score in comparison to the above described existing algorithms.
机译:本文提出了一种创新的基于实例相似性的评估指标,该指标减少了要进行聚类的搜索图。使用斐波那契数列的新颖思想为每个实例计算总的总体得分。斐波那契数的使用能够有效地分离实例,因此,在聚类期间,集群内相似度增加,集群间相似度降低。提出的FIBCLUS算法能够处理具有数值,分类和两种类型的混合属性的数据集。将FIBCLUS获得的结果与现有算法(例如k均值,x均值期望最大化)和被广泛用于聚类数字,分类和混合数据类型的分层算法的结果进行比较。实证分析表明,与上述现有算法相比,FIBCLUS能够在熵,纯度和F分数方面产生更好的聚类解决方案。

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