Distributional data analysis of accelerometer data from the NHANES database using nonparametric survey regression models
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Abstract (arXiv)
Accelerometers enable an objective measurement of physical activity levels among groups of individuals in free-living environments, providing high-resolution detail about physical activity changes at different time scales. Current approaches used in the literature for analyzing such data typically employ summary measures such as total inactivity time or compositional metrics. However, at the conceptual level, these methods have the potential disadvantage of discarding important information from recorded data when calculating these summaries and metrics since these typically depend on cut-offs related to exercise intensity zones chosen subjectively or even arbitrarily. Furthermore, much of the data collected in these studies follow complex survey designs. Then, using specific estimation strategies adapted to a particular sampling mechanism is mandatory. The aim of this paper is two-fold. First, a new functional representation of a distributional nature accelerometer data is introduced to build a complete individualized profile of each subject's physical activity levels. Second, we extend two nonparametric functional regression models, kernel smoothing and kernel ridge regression, to handle survey data and obtain reliable conclusions about the influence of physical activity in the different analyses performed in the complex sampling design NHANES cohort and so, show representation advantages.
Key facts. Cited by 11 papers in the map (data through 7 Oct 2026). First posted on arXiv 2 Apr 2021.
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Citing papers per year: 2022: 3; 2023: 0; 2024: 2; 2025: 4; 2026: 2.
11 papers.
- 2022Kernel Biclustering algorithm in Hilbert Spacescited by 3
- 2024Screening for Diabetes Mellitus in the U.S. Population Using Neural Network Models and Complex Survey Designscited by 3
- 2024Uncertainty quantification in metric spacescited by 3
- 2022Hypothesis testing for matched pairs with missing data by maximum mean discrepancy: An application to continuous glucose monitoringcited by 2
- 2025Conformal and kNN Predictive Uncertainty Quantification Algorithms in Metric Spacescited by 2
- 2022Neural interval-censored survival regression with feature selectioncited by 1
- 2026Bayesian Multiple Multivariate Density-Density Regressioncited by 1
- 2025Continuous Temporal Learning of Probability Distributions via Neural ODEs with Applications in Continuous Glucose Monitoring Datacited by 0
- 2025Model-Free Kernel Conformal Depth Measures Algorithm for Uncertainty Quantification in Regression Models in Separable Hilbert Spacescited by 0
- 2025Fr'echet Geodesic Boostingcited by 0
- 2026Precision Physical Activity Prescription via Reinforcement Learning for Functional Actionscited by 0
- 2026Precision Physical Activity Prescription via Reinforcement Learning for Functional Actions19 May 2026
- 2026Bayesian Multiple Multivariate Density-Density Regression6 Jan 2026
- 2025Fr'echet Geodesic Boosting22 Sep 2025
- 2025Conformal and kNN Predictive Uncertainty Quantification Algorithms in Metric Spaces21 Jul 2025
- 2025Model-Free Kernel Conformal Depth Measures Algorithm for Uncertainty Quantification in Regression Models in Separable Hilbert Spaces10 Jun 2025
- 2025Continuous Temporal Learning of Probability Distributions via Neural ODEs with Applications in Continuous Glucose Monitoring Data13 May 2025
- 2024Uncertainty quantification in metric spaces8 May 2024
- 2024Screening for Diabetes Mellitus in the U.S. Population Using Neural Network Models and Complex Survey Designs28 Mar 2024
- 2022Kernel Biclustering algorithm in Hilbert Spaces7 Aug 2022
- 2022Neural interval-censored survival regression with feature selection14 Jun 2022
- 2022Hypothesis testing for matched pairs with missing data by maximum mean discrepancy: An application to continuous glucose monitoring3 Jun 2022