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1.
Sensors (Basel) ; 23(24)2023 Dec 15.
Article in English | MEDLINE | ID: mdl-38139682

ABSTRACT

BACKGROUND: Runners have high incidence of repetitive load injuries, and habitual runners often use smartwatches with embedded IMU sensors to track their performance and training. If accelerometer information from such IMUs can provide information about individual tissue loads, then running watches may be used to prevent injuries. METHODS: We investigate a combined physics-based simulation and data-based method. A total of 285 running trials from 76 real runners are subjected to physics-based simulation to recover forces in the Achilles tendon and patella ligament, and the collected data are used to train and test a data-based model using elastic net and gradient boosting methods. RESULTS: Correlations of up to 0.95 and 0.71 for the patella ligament and Achilles tendon forces, respectively, are obtained, but no single best predictive algorithm can be identified. CONCLUSIONS: Prediction of tissues loads based on body-mounted IMUs appears promising but requires further investigation before deployment as a general option for users of running watches to reduce running-related injuries.


Subject(s)
Achilles Tendon , Running , Running/injuries , Algorithms , Computer Simulation , Biomechanical Phenomena
2.
Biometrics ; 63(1): 252-8, 2007 Mar.
Article in English | MEDLINE | ID: mdl-17447951

ABSTRACT

This article is concerned with inference for a certain class of inhomogeneous Neyman-Scott point processes depending on spatial covariates. Regression parameter estimates obtained from a simple estimating function are shown to be asymptotically normal when the "mother" intensity for the Neyman-Scott process tends to infinity. Clustering parameter estimates are obtained using minimum contrast estimation based on the K-function. The approach is motivated and illustrated by applications to point pattern data from a tropical rain forest plot.


Subject(s)
Biometry , Models, Statistical , Computer Simulation , Lauraceae/chemistry , Monte Carlo Method , Poisson Distribution
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