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Robust SVD Method for Missing Value Estimation of DNA Microarrays

机译:鲁棒SVD方法缺少DNA微阵列的值估计

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A majority of DNA microarray datasets contain missing or corrupt values and it is critical to estimate these values accurately. These missing values are most often attributed to insufficient experimental resolution or the presence of foreign objects on the experimental slide's surface. To improve existing missing value estimation algorithms, this paper introduces and investigates the scalable singular value decomposition (SSVD) solver, which is an improvement upon the Jacobi singular value decomposition (SVD) approach. Experiments were conducted on a study comparing SSVD to the Jacobi and QR SVD methods against several legitimate microarray datasets. The robustness of SSVD is verified by subjecting it to several test cases containing 1-20% of missing values. For nearly all of the test cases across all configurations of missing value percentages, SSVD provides more accurate recovery results than Jacobi and SQ SVD. These numerical results strongly suggest SSVD is a robust and scalable solver.
机译:大多数DNA微阵列数据集包含缺失或损坏的值,准确估计这些值至关重要。这些缺失的值最常被归因于实验分辨率不足或在实验载玻片表面上存在异物。为了改善现有缺失值估计算法,本文介绍并调查可伸缩的奇异值分解(SSVD)求解器,这是对Jacobi奇异值分解(SVD)方法的改进。对比较SSVD到Jacobi和QR SVD方法的研究进行实验,针对若干合法的微阵列数据集。通过对含有1-20%的缺失值进行若干测试用例来验证SSVD的稳健性。对于几乎所有缺失值百分比配置的测试用例,SSVD提供比Jacobi和SQ SVD更准确的恢复结果。这些数值结果强烈建议SSVD是一种坚固且可伸缩的求解器。

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