Muhammad Jauhar Vikri, Roihatur Rohmah
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引用次数: 1

摘要

k-最近邻(k-NN)是一种流行的分类算法,被广泛用于解决分类案例。这是因为k-NN算法具有简单、易于解释、易于实现等优点。然而,k-NN算法缺乏受输入数据规模影响较大的分类结果,以及欧几里得算法对属性数据进行均匀处理,而不是根据每个数据属性的相关性进行分类。这将导致分类结果的减少。提高k-NN算法分类精度的一种方法是在测量欧氏距离时对其特征进行加权。将优化后的欧氏距离测量的指数函数作为距离测量方法应用到k-NN算法中。利用指数函数对k-NN的特征进行加权来提高k-NN方法的性能,将通过使用数据挖掘方法进行实验。然后将客观方法的性能结果与原来的k-NN方法和之前的k-NN加权研究方法进行比较。作为最近距离决定的结果,取到k- nn的最近距离将以k=5的值确定。实验结束后,将目标算法与k-NN、Wk-NN、DWk-NN算法进行比较。总体比较结果k-NN均值为85.87%,Wk-NN均值为86.98%,DWk-NN均值为88.19%,k-NN算法给出的指数函数权重值为90.17%。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Penerapan Fungsi Exponential Pada Pembobotan Fungsi Jarak Euclidean Algoritma K-Nearest Neighbor
– k-Nearest Neighbor (k-NN) is one of the popular classification algorithms and is widely used to solve classification cases. This is because the k-NN algorithm has advantages such as being simple, easy to explain, and easy to implement. However, the k-NN algorithm has a lack of classification results that are strongly influenced by the scale of input data and Euclidean which treats attribute data evenly, not according to the relevance of each data attribute. This causes a decrease in the classification results. One way to improve the classification accuracy performance of the k-NN algorithm is the method of weighting its features when measuring the Euclidean distance. The exponential function of the optimized Euclidean distance measurement is applied to the k-NN algorithm as a distance measurement method. Improving the performance of the k-NN method with the Exponential function for weighting features on k-NN will be carried out by experimentation using the Data Mining method. Then the results of the performance of the objective method will be compared with the original k-NN method and the previous k-NN weighting research method. As a result of the closest distance decision, taking the closest distance to k-NN will be determined with a value of k=5. After the experiment, the goal algorithm was compared with the k-NN, Wk-NN, and DWk-NN algorithms. Overall the comparison results obtained an average value of k-NN 85.87%, Wk-NN 86.98%, DWk-NN 88.19% and the k-NN algorithm given the weighting of the Exponential function obtained a value of 90.17%.
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