Abstract

BackgroundCharacterisation of heart rate (HR) dynamics and their dependence on exercise intensity provides a basis for feedback design of automatic HR control systems. This work aimed to investigate whether the second-order models with separate Phase I and Phase II components of HR response can achieve better fitting performance compared to the first-order models that do not delineate the two phases.MethodsEleven participants each performed two open-loop identification tests while running at moderate-to-vigorous intensity on a treadmill. Treadmill speed was changed as a pseudo-random binary sequence (PRBS) to excite both the Phase I and Phase II components. A counterbalanced cross-validation approach was implemented for model parameter estimation and validation.ResultsComparison of validation outcomes for 22 pairs of first- and second-order models showed that root-mean-square error (RMSE) was significantly lower and fit (normalised RMSE) significantly higher for the second-order models: RMSE was 2.07 bpm ± 0.36 bpm vs. 2.27 bpm ± 0.36 bpm (bpm = beats per min), second order vs. first order, with p = 2.8 times 10^{-10}; fit was 54.5% pm 5.2% vs. 50.2% pm 4.8%, p = 6.8 times 10^{-10}.ConclusionSecond-order models give significantly better goodness-of-fit than first-order models, likely due to the inclusion of both Phase I and Phase II components of heart rate response. Future work should investigate alternative parameterisations of the PRBS excitation, and whether feedback controllers calculated using second-order models give better performance than those based on first-order models.

Highlights

  • Characterisation of heart rate (HR) dynamics and their dependence on exercise intensity provides a basis for feedback design of automatic HR control systems

  • Target heart rate profiles come in various forms such as high-intensity interval training (HIIT) that repeats high-intensity exercise connected by low-intensity recovery intervals; HIIT has potential to enhance cardiovascular health and fitness when compared to training at constant work rates

  • These are: (i) a Phase I component lasting ∼ 15 s with a relatively small-magnitude ventilatory response, but where HR can increase by about 50% of its total response [9]; (ii) a Phase II component between around 15 s and 3 min contributing the further increase of cardiopulmonary response; and (iii) if the applied exercise intensity exceeds the anaerobic threshold, a Phase III component is prolonged and rises slowly

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Summary

Introduction

Characterisation of heart rate (HR) dynamics and their dependence on exercise intensity provides a basis for feedback design of automatic HR control systems. The three components can each be modelled as single exponentials (firstorder systems) each with their own time delay, gain, and time constant [10] In addition to these primary dynamic responses, the phenomenon of heart rate variability (HRV) can be added to the model to represent the regulatory activities of the autonomic nervous system; in the context of feedback control of HR, HRV represents a broad-spectrum disturbance term [1]

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