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A Comparative Study on Discrete Shmaliy Moments and Their Texture-Based Applications

机译:离散Shmaliy矩及其基于纹理的应用的比较研究

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In recent years, discrete orthogonal moments have attracted the attention of the scientific community because they are a suitable tool for feature extraction. However, the numerical instability that arises because of the computation of high-order moments is the main drawback that limits their wider application. In this article, we propose an image classification method that avoids numerical errors based on discrete Shmaliy moments, which are a new family of moments derived from Shmaliy polynomials. Shmaliy polynomials have two important characteristics: one-parameter definition that implies a simpler definition than popular polynomial bases such as Krawtchouk, Hahn, and Racah; a linear weight function that eases the computation of the polynomial coefficients. We use IICBU-2008 database to validate our proposal and include Tchebichef and Krawtchouk moments for comparison purposes. The experiments are carried out through 5-fold cross-validation, and the results are computed using random forest, support vector machines, naive Bayes, and k-nearest neighbors classifiers.
机译:近年来,离散正交矩吸引了科学界的关注,因为它们是特征提取的合适工具。但是,由于计算高阶矩而引起的数值不稳定性是限制其广泛应用的主要缺点。在本文中,我们提出了一种避免基于离散Shmaliy矩的数值误差的图像分类方法,离散Shmaliy矩是一种从Shmaliy多项式派生的矩新家族。 Shmaliy多项式具有两个重要特征:一参数定义比比Krawtchouk,Hahn和Racah等流行的多项式基础更简单的定义;线性权重函数,可简化多项式系数的计算。我们使用IICBU-2008数据库来验证我们的建议,并包括Tchebichef和Krawtchouk矩,以便进行比较。通过5倍交叉验证进行实验,并使用随机森林,支持向量机,朴素贝叶斯和k最近邻分类器计算结果。

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