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利用伽马分布增强对昼夜节律相位标记的余弦分析。

Enhancing cosinor analysis of circadian phase markers using the gamma distribution.

机构信息

Section of Geriatrics, Department of Medicine, Yale School of Medicine, 333 Cedar Street, New Haven, CT 06520, USA.

Section of Geriatrics, Department of Medicine, Yale School of Medicine, 333 Cedar Street, New Haven, CT 06520, USA.

出版信息

Sleep Med. 2022 Apr;92:1-3. doi: 10.1016/j.sleep.2022.01.015. Epub 2022 Feb 8.

Abstract

The cosinor model, in which a cosine curve is fitted to periodic data within a regression model, is a frequently used method for describing patterns of cyclical activity such as circadian rhythms. For circadian variables of interest (eg, melatonin and heart rate) that do not take on negative values, the assumption of normally distributed residuals required by the general linear model, which is most commonly used for cosinor analysis, may not be appropriate. Alternatively, a generalized linear model with the gamma distribution (GZLM-gamma) is specifically defined to accommodate non-negative outcomes. Herein, we demonstrate the improved fit and gains of efficiency in detection of circadian rhythm afforded by using the GZLM-gamma in cosinor models of heart rate, actigraphic activity, and urinary 6-sulfatoxymelatonin. Notably, this improved detection of circadian rhythm allows retention of additional patients for downstream analyses, further improving study power.

摘要

正弦模型是一种将余弦曲线拟合到回归模型中的周期性数据的方法,常用于描述周期性活动模式,如昼夜节律。对于没有负值的感兴趣的昼夜变量(例如褪黑素和心率),通常用于正弦分析的一般线性模型所要求的正态分布残差的假设可能并不合适。或者,可以专门使用具有伽马分布(GZLM-伽马)的广义线性模型来适应非负结果。在这里,我们展示了在心率、活动记录仪活动和尿 6-硫酸褪黑素的正弦模型中使用 GZLM-伽马时,对昼夜节律的检测的改进拟合度和效率增益。值得注意的是,这种对昼夜节律的检测的改进允许为下游分析保留更多的患者,从而进一步提高研究能力。

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本文引用的文献

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A SAS macro for modelling periodic data using cosinor analysis.使用余弦分析对周期性数据进行建模的 SAS 宏。
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