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Published on: July 27, 2022
Use of a two-regression model for estimating energy expenditure in children
Scott E Crouter1, Magdalene Horton, David R Bassett
1University of Massachusetts Boston, Boston, MA 02125, USA. scott.crouter@umb.edu
Purpose:
The purpose of this study was to develop two new two-regression models (2RM), for use in children, that estimate energy expenditure (EE) using the ActiGraph GT3X: 1) mean vector magnitude (VM) counts or 2) vertical axis (VA) counts. The new 2RMs were also compared with existing ActiGraph equations for children.
Methods:
Fifty-seven boys and 52 girls (mean ± SD: age = 11 ± 1.7 yr, body mass index = 21.4 ± 5.5 kg·m(-2)) performed 30-min supine rest and 8 min of six different activities ranging from sedentary behaviors to vigorous physical activity. Eighteen activities were split into three routines with each routine performed by 38-39 participants. Seventy-seven participants were used for the development group, and 39 participants were used for the cross-validation group. During all testing, activity data were collected using an ActiGraph GT3X, worn on the right hip, and oxygen consumption was measured using a Cosmed K4b. All energy expenditure values are expressed as MET(RMR) (activity VO(2)/resting VO(2)).
Results:
For each activity, a coefficient of variation was calculated using 10-s epochs for the VA and VM to determine whether the activity was continuous walking/running or an intermittent lifestyle activity. Separate regression equations were developed for walking/running and intermittent lifestyle activity. In the cross-validation group, the VM and VA 2RMs were within 0.8 MET(RMR) of measured MET(RMR) for all activities except Sportwall and running (all P > 0.05). The other existing ActiGraph equations had mean errors ranging from 0.0 to 2.6 MET(RMR) for the activities.
Conclusions:
The new 2RMs for use in children with the ActiGraph GT3X provide a closer estimate of mean measured MET(RMR) than other currently available prediction equations. In addition, they improve the individual prediction errors across a wide range of activity intensities.
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