使用循环统计分析可穿戴传感器在月经周期中记录的生理信号。

Frontiers in network physiology Pub Date : 2023-10-19 eCollection Date: 2023-01-01 DOI:10.3389/fnetp.2023.1227228
Krystal Sides, Grentina Kilungeja, Matthew Tapia, Patrick Kreidl, Benjamin H Brinkmann, Mona Nasseri
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引用次数: 0

摘要

本研究旨在使用循环统计来确定代表月经周期双相模式的生理信号中最显著的特征,循环统计是解释周期性数据的适当分析方法。该结果可以根据经验用于确定月经阶段。在排卵期受试者中观察到不均匀的模式,在频域中,平均温度、心率(HR)、搏动间期(IBI)、皮肤电活动的平均强直分量(EDA)和EDA相位分量的信号幅度面积(SMA)具有显著的周期性(p0.05)。相反,非排卵周期的分布更均匀(p>0.05)。排卵周期和非排卵周期在温度、IBI和EDA方面有显著差异(p0.05),但在平均HR方面没有差异。所选特征用于训练自回归综合移动平均(ARIMA)模型,使用受试者至少一个周期的数据,以预测信号在最后一个周期中的行为。通过每天迭代重新训练算法,预测第二天的平均温度、HR、IBI和EDA张力值,均方根误差(RMSE)分别为0.13±0.07(C°)、1.31±0.34(bpm)、0.016±0.005(s)和0.17±0.17(μs)。
本文章由计算机程序翻译,如有差异,请以英文原文为准。

Analyzing physiological signals recorded with a wearable sensor across the menstrual cycle using circular statistics.

Analyzing physiological signals recorded with a wearable sensor across the menstrual cycle using circular statistics.

Analyzing physiological signals recorded with a wearable sensor across the menstrual cycle using circular statistics.

Analyzing physiological signals recorded with a wearable sensor across the menstrual cycle using circular statistics.

This study aims to identify the most significant features in physiological signals representing a biphasic pattern in the menstrual cycle using circular statistics which is an appropriate analytic method for the interpretation of data with a periodic nature. The results can be used empirically to determine menstrual phases. A non-uniform pattern was observed in ovulating subjects, with a significant periodicity (p<0.05) in mean temperature, heart rate (HR), Inter-beat Interval (IBI), mean tonic component of Electrodermal Activity (EDA), and signal magnitude area (SMA) of the EDA phasic component in the frequency domain. In contrast, non-ovulating cycles displayed a more uniform distribution (p>0.05). There was a significant difference between ovulating and non-ovulating cycles (p<0.05) in temperature, IBI, and EDA but not in mean HR. Selected features were used in training an Autoregressive Integrated Moving Average (ARIMA) model, using data from at least one cycle of a subject, to predict the behavior of the signal in the last cycle. By iteratively retraining the algorithm on a per-day basis, the mean temperature, HR, IBI and EDA tonic values of the next day were predicted with root mean square error (RMSE) of 0.13 ± 0.07 (C°), 1.31 ± 0.34 (bpm), 0.016 ± 0.005 (s) and 0.17 ± 0.17 (μS), respectively.

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CiteScore
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