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A Universal Scaling Relation for Defining Power Spectral Bands in Mammalian Heart Rate Variability Analysis

机译:在哺乳动物心率变异性分析中定义功率谱带的通用比例关系

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摘要

>Background: Power spectral density (PSD) analysis of the heartbeat intervals in the three main frequency bands [very low frequency (VLF), low frequency (LF), and high frequency (HF)] provides a quantitative non-invasive tool for assessing the function of the cardiovascular control system. In humans, these frequency bands were standardized following years of empirical evidence. However, no quantitative approach has justified the frequency cutoffs of these bands and how they might be adapted to other mammals. Defining mammal-specific frequency bands is necessary if the PSD analysis of the HR is to be used as a proxy for measuring the autonomic nervous system activity in animal models.>Methods: We first describe the distribution of prominent frequency peaks found in the normalized PSD of mammalian data using a Gaussian mixture model while assuming three components corresponding to the traditional VLF, LF and HF bands. We trained the algorithm on a database of human electrocardiogram recordings (n = 18) and validated it on databases of dogs (n = 17) and mice (n = 8). Finally, we tested it to predict the bands for rabbits (n = 4) for the first time.>Results: Double-logarithmic analysis demonstrates a scaling law between the GMM-identified cutoff frequencies and the typical heart rate (HRm): fVLF-LF = 0.0037⋅HRm0.58, fLF-HF = 0.0017⋅HRm1.01 and fHFup = 0.0128⋅HRm0.86. We found that the band cutoff frequencies and Gaussian mean scale with a power law of 1/4 or 1/8 of the typical body mass (BMm), thus revealing allometric power laws.>Conclusion: Our automated data-driven approach allowed us to define the frequency bands in PSD analysis of beat-to-beat time series from different mammals. The scaling law between the band frequency cutoffs and the HRm can be used to approximate the PSD bands in other mammals.
机译:>背景:对三个主要频段[非常低频(VLF),低频(LF)和高频(HF)]的心跳间隔进行功率谱密度(PSD)分析,可提供定量用于评估心血管控制系统功能的非侵入性工具。在人类中,这些频段是经过多年的经验证据标准化的。但是,没有定量方法证明这些频带的频率截止以及它们如何适应其他哺乳动物是合理的。如果将HR的PSD分析用作测量动物模型中自主神经系统活动的代理,则必须定义哺乳动物特定的频带。>方法:我们首先描述突出频率的分布假设使用与传统VLF,LF和HF频段相对应的三个分量,则使用高斯混合模型在归一化的哺乳动物数据PSD中找到最大峰值。我们在人心电图记录数据库(n = 18)上训练了该算法,并在狗(n = 17)和小鼠(n = 8)的数据库上对其进行了验证。最后,我们对其进行了测试,以首次预测兔(n = 4)的条带。>结果:双对数分析显示了GMM识别的截止频率与典型心率之间的比例定律。 (HRm):fVLF-LF =0.0037⋅<数学xmlns:mml =“ http://www.w3.org/1998/Math/MathML” id =“ M1”溢出=“ scroll”> HR m 0.58 ,fLF-HF =0.0017⋅ HR m 1.01 和fHFup =0.0128⋅ HR m 0.86 。我们发现带截止频率和高斯平均标度的幂定律为典型体重(BMm)的1/4或1/8,从而揭示了异速幂定律。>结论:驱动方法使我们能够定义来自不同哺乳动物的搏动时间序列的PSD分析中的频带。频带截止频率与HRm之间的比例定律可用于近似其他哺乳动物的PSD频带。

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