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Bayesian Statistical Analysis of Circadian Oscillations in Fibroblasts

机译:成纤维细胞昼夜振荡的贝叶斯统计分析

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摘要

Precise determination of a noisy biological oscillator’s period from limited experimental data can be challenging. The common practice is to calculate a single number (a point estimate) for the period of a particular time course. Uncertainty is inherent in any statistical estimator applied to noisy data, so our confidence in such point estimates depends on the quality and quantity of the data. Ideally, a period estimation method should both produce an accurate point estimate of the period and measure the uncertainty in that point estimate. A variety of period estimation methods are known, but few assess the uncertainty of the estimates, and a measure of uncertainty is rarely reported in the experimental literature. We compare the accuracy of point estimates using six common methods, only one of which can also produce uncertainty measures. We then illustrate the advantages of a new Bayesian method for estimating period, which outperforms the other six methods in accuracy of point estimates for simulated data and also provides a measure of uncertainty. We apply this method to analyze circadian oscillations of gene expression in individual mouse fibroblast cells and compute the number of cells and sampling duration required to reduce the uncertainty in period estimates to a desired level. This analysis indicates that, due to the stochastic variability of noisy intracellular oscillators, achieving a narrow margin of error can require an impractically large number of cells. In addition, we use a hierarchical model to determine the distribution of intrinsic cell periods, thereby separating the variability due to stochastic gene expression within each cell from the variability in period across the population of cells.
机译:根据有限的实验数据准确确定嘈杂的生物振荡器的周期可能具有挑战性。通常的做法是为特定时间段的时间段计算单个数字(点估计)。不确定性是应用于噪声数据的任何统计估计器中固有的,因此我们对此类点估计的信心取决于数据的质量和数量。理想情况下,周期估算方法既应生成周期的精确点估算,又应测量该点估算中的不确定性。已知多种周期估计方法,但是很少评估估计的不确定性,并且在实验文献中很少报告不确定性的度量。我们使用六种常用方法比较点估计的准确性,其中只有一种也可以产生不确定性。然后,我们说明了一种新的贝叶斯方法估计周期的优势,该方法在模拟数据的点估计的准确性方面优于其他六种方法,并且还提供了不确定性的度量。我们应用此方法来分析单个小鼠成纤维细胞中基因表达的昼夜节律振荡,并计算所需的细胞数量和采样持续时间,以将周期估计的不确定性降低至所需水平。该分析表明,由于嘈杂的细胞内振荡器的随机变异性,要实现较窄的误差范围可能需要不切实际的大量单元。另外,我们使用分层模型来确定固有细胞周期的分布,从而将由于每个细胞内随机基因表达引起的变异性与整个细胞群体的周期性变异性分开。

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