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Nearest neighbors and correlation dimension for dimensionality estimation. Application to factor analysis of real biological time series data

机译:用于维数估计的最近邻居和相关维数。在真实生物时间序列数据的因子分析中的应用

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摘要

Determining the number of components in dimensionality reduction techniques is still one of the open problems of research on data analysis. These methods are often used in knowledge extraction of mul-tivariate great dimensional data, but very often the number of components is assumed to be known. One of the classical methods to estimate this dimensionality is based on the Principal Components Analysis (PCA) eigenvalues [1, 2]. However, this method supposes that the model is linear and the signals are Gaussian. To be able to consider non-linear and non-Gaussian cases, we propose in this paper "measure based methods" as nearest neighbors dimension and correlation dimension. The comparaison between the three methods is evaluated both with simulated data and with real biological data, which are gene expression time series. The main goal of this study is to estimate the minimum number of factors.
机译:确定降维技术中的组件数量仍然是数据分析研究的未解决问题之一。这些方法通常用于多变量大维数据的知识提取中,但是通常假定组件的数量已知。估计维数的经典方法之一是基于主成分分析(PCA)特征值[1,2]。但是,此方法假设模型是线性的,信号是高斯的。为了能够考虑非线性和非高斯情况,我们在本文中提出“基于度量的方法”作为最近邻维和相关维。三种方法之间的比较是通过模拟数据和真实生物学数据(即基因表达时间序列)进行评估的。这项研究的主要目的是估计最少数量的因素。

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