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Data-Driven Smoothness Enhanced Variance Ratio Test to Unearth Responsive Genes in O-Time Normalized Time-Course Microarray Data

机译:数据驱动的平滑度增强方差比测试,用于O时间归一化时程微阵列数据中的地球响应基因

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Discovering responsive or differentially expressed genes in time-course microarray studies is an important step before further interpretation is carried out. The statistical challenge in this task is due to high prevalence of situations in which the following settings are true: (1) none or insufficiently fewer repeats; (2) 0-time or starting point reference; and, (3) undefined or unknown pattern of response. One simple and effective criterion that comes for rescue is smoothness criterion which assumes that a responsive gene exhibits a smooth pattern of response whereas a non-responsive gene exhibits a non-smooth response. Smoothness of response may be gauranteed if the expression is sufficiently sampled and it can be measured in terms of first order or serial autocorrelation of gene expression time-course using Durbin-Watson (DW) test. But, the DW-test ignores variance of the response which also plays an important role in the discovery of responsive genes while variance alone is not appropriate because of nonuniform noise variance across genes. Hence, we propose a novel Data-driven Smoothness Enhanced Variance Ratio Test (dSEVRaT) which effectively combines smoothness and variance of gene expression time-course. We demonstrate that dSEVRaT does significantly better than DW-test as well as other tests on both simulated data and real data. Further, we demonstrate that dSEVRaT can address both 0-time normalized data and the other data equally well.
机译:在进行进一步解释之前,在时程微阵列研究中发现反应性或差异表达的基因是重要的一步。此任务中的统计挑战是由于以下情况成立的情况普遍存在:(1)没有重复或重复次数不足; (2)0次或起点参考; (3)不确定或未知的响应模式。拯救的一个简单有效的标准是平滑度标准,该标准假定反应性基因表现出平滑的反应模式,而非反应性基因表现出非平滑的反应。如果对表达进行了足够的采样,则可以保证响应的平滑度,并且可以使用Durbin-Watson(DW)测试按照基因表达时程的一阶或序列自相关来测量。但是,DW检验忽略了响应方差,这在发现响应基因中也起着重要作用,而单独的方差是不合适的,因为基因间的噪声差异不均匀。因此,我们提出了一种新颖的数据驱动的平滑度增强方差比测试(dSEVRaT),该测试有效地结合了基因表达时程的平滑度和方差。我们证明dSEVRaT在模拟数据和真实数据上的性能明显优于DW测试以及其他测试。此外,我们证明了dSEVRaT可以很好地处理0倍归一化数据和其他数据。

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