CLUSTERING LARGE APPLICATION USING METAHEURISTICS (CLAM) FOR GROUPING DISTRICTS BASED ON PRIMARY SCHOOL DATA ON THE ISLAND OF SUMATRA

Naura Ghina As-shofa, Vemmie Nastiti Lestari
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Abstract

. K-medoids is one of the partitioning methods with the medoid as its center cluster, where medoid is the most centrally located object in a cluster, which is robust to outliers. The k-medoids algorithm used in this study is Clustering Large Application Using Metaheuristics (CLAM), where CLAM is a development of the Clustering Large Application based on Randomized Search (CLARANS) algorithm in improving the quality of cluster analysis by using hybrid metaheuristics between Tabu Search (TS) and Variable Neighborhood Search (VNS). In the case study, the best cluster analysis method for classifying sub-districts on the island of Sumatra based on elementary school availability and elementary school process standards is the CLAM method with k=6, num local = 2, max neighbor = 154, tls = 50 and set radius = 100-10:5. It can be seen that based on the overall average silhouette width value, the CLAM method is better than the CLARANS method.
基于苏门答腊岛小学数据的聚类大型应用--使用元搜索法(CLAM)进行地区分组
.K-medoids 是以中间值为中心簇的分区方法之一,其中中间值是簇中位置最中心的对象,对异常值具有鲁棒性。本研究中使用的 k-medoids 算法是使用元启发式算法的大型应用聚类(CLAM),其中 CLAM 是基于随机搜索的大型应用聚类(CLARANS)算法的发展,通过使用介于塔布搜索(Tabu Search,TS)和可变邻域搜索(Variable Neighborhood Search,VNS)之间的混合元启发式算法来提高聚类分析的质量。在案例研究中,根据苏门答腊岛上小学的可用性和小学过程标准对分区进行分类的最佳聚类分析方法是 k=6、num local = 2、max neighbor = 154、tls = 50 和 set radius = 100-10:5 的 CLAM 方法。可以看出,从整体平均轮廓宽度值来看,CLAM 方法优于 CLARANS 方法。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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