Abstract

This study aims to provide a transferable methodology in the context of sport performance modelling, with a special focus to the generalisation of models. Data were collected from seven elite Short track speed skaters over a three months training period. In order to account for training load accumulation over sessions, cumulative responses to training were modelled by impulse, serial and bi-exponential responses functions. The variable dose-response (DR) model was compared to elastic net (ENET), principal component regression (PCR) and random forest (RF) models, while using cross-validation within a time-series framework. ENET, PCR and RF models were fitted either individually (M_{I}) or on the whole group of athletes (M_{G}). Root mean square error criterion was used to assess performances of models. ENET and PCR models provided a significant greater generalisation ability than the DR model (p = 0.018, p < 0.001, p = 0.004 and p < 0.001 for ENET_{I}, ENET_{G}, PCR_{I} and PCR_{G}, respectively). Only ENET_{G} and RF_{G} were significantly more accurate in prediction than DR (p < 0.001 and p < 0.012). In conclusion, ENET achieved greater generalisation and predictive accuracy performances. Thus, building and evaluating models within a generalisation enhancing procedure is a prerequisite for any predictive modelling.

Highlights

  • Mixed model analysis showed that both ENET and principal component regression (PCR) models lowered the differences in terms of prediction errors between the training and evaluation data set

  • We provided a transferable modelling methodology which relies on the evaluation of models generalisation ability in a context of sport performance modelling

  • The mathematical variable dose-response model along Elastic net, principal component regression and random forest models were cross-validated within a time series framework

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Summary

Introduction

A more statistical approach was used to investigate the effects of training load on performance by using principal component analysis and linear mixed models on different time f­rames[12] Such models infer parameters from all available data (i.e. combining subjects instead of by-subject model) but allow parameters to vary regarding the heterogeneity between athletes. While aforementioned studies aimed to describe the training load - performance relationships by estimating model parameters and by testing the model on a single data set, generalisation of models cannot be ensured. This challenges their usefulness in a predictive application. Because generalisation ability is not systemically appraised, practical and physiological interpretations drawn from some models may be incorrect and at least should be taken with caution

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