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arXiv math/0301292math.PR
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估计不确定性、尺度和间歇性之前的平滑:应用于短心率信号

Smoothing Before Estimating Uncertainty, Scaling, and Intermittency: Application to Short Heart Rate Signals

David R. Bickel

摘要:

时间序列的三个方面是不确定性(在给定的时间尺度上的分散性)、缩放(时间尺度依赖性)和不确定性(改变动态的倾向)。离散度的简单度量是平均绝对偏差和标准差;标度指数描述离散度如何随时间尺度变化。间歇性被定义为两个标度指数之间的差异。在取移动平均值后,这些测量给出了描述性信息,即使是短心率记录。对于此数据,分散性和不稳定性比标度指数表现得更好。

英文摘要:

Three aspects of time series are uncertainty (dispersion at a given time scale), scaling (time-scale dependence), and intermittency (inclination to change dynamics). Simple measures of dispersion are the mean absolute deviation and the standard deviation; scaling exponents describe how dispersions change with the time scale. Intermittency has been defined as a difference between two scaling exponents. After taking a moving average, these measures give descriptive information, even for short heart rate records. For this data, dispersion and intermittency perform better than scaling exponents.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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