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ON THE GRADIENT-BASED ALGORITHM FOR MATRIX FACTORIZATION APPLIED TO DIMENSIONALITY REDUCTION

机译:基于矩阵分解的基于梯度的算法,应用于维数减少

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The high dimensionality of microarray data, the expressions of thousands of genes in a much smaller number of samples, presents challenges that affect the applicability of the analytical results. In principle, it would be better to describe the data in terms of a small number of metagenes, derived as a result of matrix factorisation, which could reduce noise while still capturing the essential features of the data. We propose a fast and general method for matrix factorization which is based on decomposition by parts that can reduce the dimension of expression data from thousands of genes to several factors. Unlike classification and regression, matrix decomposition requires no response variable and thus falls into category of unsupervised learning methods. We demonstrate the effectiveness of this approach to the supervised classification of gene expression data.
机译:微阵列数据的高维度,数千个基因在较少数量的样品中,呈现影响分析结果适用性的挑战。原则上,更好地描述少数群体的数据,导致矩阵分子化导出,这可以降低噪声,同时仍然捕获数据的基本特征。我们提出了一种快速和一般的方法,用于基于可以将表达数据的尺寸从数千个基因降低到几个因素的部分的分解方法。与分类和回归不同,矩阵分解不需要响应变量,因此属于无监督的学习方法的类别。我们展示了这种方法对基因表达数据的监督分类的有效性。

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