4.5 Article

Prediction of sustained harmonic walking in the free-living environment using raw accelerometry data

期刊

PHYSIOLOGICAL MEASUREMENT
卷 39, 期 2, 页码 -

出版社

IOP PUBLISHING LTD
DOI: 10.1088/1361-6579/aaa74d

关键词

accelerometry; movement recognition; physical activity; walking quantification; wearable computing; free-living data

资金

  1. NIH [RC2AG036594]
  2. Pittsburgh Claude D. Pepper Older Americans Independence Center, Research Registry and Developmental Pilot [NIH P30 AG024826, NIH P30 AG024827]
  3. National Institute on Aging Professional Services [HHSN271201100605P]
  4. Intramural Research Program of the National Institute on Aging
  5. NIH from the National Institute of Neurological Disorders and Stroke [RO1 NS085211]
  6. NIH Grant from the National Institute of Mental Health [RO1 MH095836]
  7. NIH Grant from the National Heart, Lung and Blood Institute [1R01 HL123407]

向作者/读者索取更多资源

Objective: Using raw, sub-second-level accelerometry data, we propose and validate a method for identifying and characterizing walking in the free-living environment. We focus on sustained harmonic walking (SHW), which we define as walking for at least 10 s with low variability of step frequency. Approach: We utilize the harmonic nature of SHW and quantify the local periodicity of the tri-axial raw accelerometry data. We also estimate the fundamental frequency of the observed signals and link it to the instantaneous walking (step-to-step) frequency (IWF). Next, we report the total time spent in SHW, number and durations of SHW bouts, time of the day when SHW occurred, and IWF for 49 healthy, elderly individuals. Main results: The sensitivity of the proposed classification method was found to be 97%, while specificity ranged between 87% and 97% and the prediction accuracy ranged between 94% and 97%. We report the total time in SHW between 140 and 10 min d(-1) distributed between 340 and 50 bouts. We estimate the average IWF to be 1.7 steps-per-second. Significance: We propose a simple approach for the detection of SHW and estimation of IWF, based on Fourier decomposition.

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