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Shrinkage Covariance Matrix Approach Based on Robust Trimmed Mean in Gene Sets Detection

机译:基于鲁棒修剪均值在基因集检测中的收缩协方差矩阵方法

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Microarray involves of placing an orderly arrangement of thousands of gene sequences in a grid on a suitable surface. The technology has made a novelty discovery since its development and obtained an increasing attention among researchers. The widespread of microarray technology is largely due to its ability to perform simultaneous analysis of thousands of genes in a massively parallel manner in one experiment. Hence, it provides valuable knowledge on gene interaction and function. The microarray data set typically consists of tens of thousands of genes (variables) from just dozens of samples due to various constraints. Therefore, the sample covariance matrix in Hotelling’s T~2 statistic is not positive definite and become singular, thus it cannot be inverted. In this research, the Hotelling’s T~2 statistic is combined with a shrinkage approach as an alternative estimation to estimate the covariance matrix to detect significant gene sets. The use of shrinkage covariance matrix overcomes the singularity problem by converting an unbiased to an improved biased estimator of covariance matrix. Robust trimmed mean is integrated into the shrinkage matrix to reduce the influence of outliers and consequently increases its efficiency. The performance of the proposed method is measured using several simulation designs. The results are expected to outperform existing techniques in many tested conditions.
机译:微阵列涉及将数千个基因序列放在合适的表面上的网格中。自发展以来,该技术已经提出了新颖的发现,并在研究人员之间取得了越来越长的关注。微阵列技术的广泛主要是由于其在一个实验中以大规模平行的方式执行成千上万基因的能力。因此,它为基因相互作用和功能提供了有价值的知识。由于各种约束,微阵列数据集通常由几十个样品的数万个基因(变量)组成。因此,Hotelling的T〜2统计中的样本协方差矩阵不是正定的并且变得单数,因此不能倒置。在这项研究中,Hotelling的T〜2统计量与收缩方法相结合,作为替代估计,以估计协方差矩阵检测重要基因集。收缩协方差矩阵的使用通过转换到改进的协方差矩阵的改进的偏差估计来克服了奇点问题。鲁棒修剪平均值集成到收缩矩阵中以减少异常值的影响,从而提高其效率。使用多个仿真设计测量所提出的方法的性能。结果预计将在许多测试条件下优于现有技术。

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