基于KNN方法的相似归一化欧氏距离皮肤癌图像分类

Arif Ridho Lubis, S. Prayudani, Al-Khowarizmi, Y. Y. Lase, Y. Fatmi
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引用次数: 4

摘要

针对皮肤癌患者的最优分类测量的研究还非常缺乏,因此有必要针对KNN方法对皮肤癌患者图像进行分类,利用归一化欧几里得距离获得最优距离测量值的研究。用于对数字、图像、文本等各种类型的数据进行分类的方法是k -最近邻(KNN)方法。但是,KNN基本上接受数字数据,以便非数字数据将它们提取为数字。本文采用灰度共生矩阵(grey - level Co-occurrence matrix, GLCM)提取数据,从皮肤癌图像中获得数值数据,将皮肤癌患者图像分为恶性和良性图像进行分类。本文的GLCM过程将矩阵划分为对比、不相似、均匀性、能量、相关性和ASM。然后对过程进行分类,其中具有KNN的过程执行相同,通常使用欧几里得距离与归一化欧几里得距离进行比较。应用MAPE计算的精度技术对分类过程进行验证。本文用欧几里得距离测试得到的MAPE为0.71043036%,用归一化欧几里得距离测试得到的MAPE为0.3151053%。这表明使用归一化欧氏距离方法对KNN图像分类的相似性更优。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Similarity Normalized Euclidean Distance on KNN Method to Classify Image of Skin Cancer
Research on skin cancer patients in terms of optimal classification measurements is still very lacking, so it is necessary to do research that aims to get optimal values in distance measurements with normalized Euclidean distance on the KNN method to classify images of skin cancer patients. The method which is used to classify various types of data such as numbers, images, text is the K-Nearest Neighbor (KNN) method. Basically KNN, however, accepts numeric data so that data other than numeric extract them into numeric. As in this paper, the classifying images of Skin Cancer sufferers consisting of malignant and benign images is performed by extracting data with a Gray-Level Co-occurrence matrix (GLCM) to obtain numerical data from skin cancer images. The GLCM process in this paper makes the matrix be divided into contrast, dissimilarity, homogeneity, energy, correlation and ASM. Then the process is classified where the process with KNN performs the same which usually uses the Euclidean distance compared to the normalized Euclidean distance. The classification process also produces validation applying the accuracy technique calculated by MAPE. The results in this paper testing with Euclidean distance achieved MAPE of 0.71043036% by testing with Normalized Euclidean distance achieving MAPE of 0.3151053%. This showed the similarity in image classification using KNN is more optimal by using the normalized Euclidean distance approach.
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