z-logo
Premium
Can a first‐order exponential decay model fit heart rate recovery after resistance exercise?
Author(s) -
BartelsFerreira Rhenan,
Sousa Élder D.,
Trevizani Gabriela A.,
Silva Lilian P.,
Nakamura Fábio Y.,
Forjaz Cláudia L. M.,
Lima Jorge Roberto P.,
Peçanha Tiago
Publication year - 2015
Publication title -
clinical physiology and functional imaging
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 0.608
H-Index - 67
eISSN - 1475-097X
pISSN - 1475-0961
DOI - 10.1111/cpf.12132
Subject(s) - medicine , goodness of fit , heart rate , intensity (physics) , exponential function , cardiology , mathematics , statistics , mathematical analysis , blood pressure , physics , quantum mechanics
Summary The time‐constant of postexercise heart rate recovery ( HRR τ ) obtained by fitting heart rate decay curve by a first‐order exponential fitting has being used to assess cardiac autonomic recovery after endurance exercise. The feasibility of this model was not tested after resistance exercise ( RE ). The aim of this study was to test the goodness of fit of the first‐order exponential decay model to fit heart rate recovery ( HRR ) after RE . Ten healthy subjects participated in the study. The experimental sessions occurred in two separated days and consisted of performance of 1 set of 10 repetitions at 50% or 80% of the load achieved on the one‐repetition maximum test [low‐intensity ( LI ) and high‐intensity ( HI ) sessions, respectively]. Heart rate ( HR ) was continuously registered before and during exercise and also for 10 min of recovery. A monoexponential equation was used to fit the HRR curve during the postexercise period using different time windows (i.e. 30, 60, 90, … 600 s). For each time window, (i) HRR τ was calculated and (ii) variation of HR explained by the model ( R 2 goodness of fit index) was assessed. The HRR τ showed stabilization from 360 and 420 s on LI and HI , respectively. Acceptable R 2 values were observed from the 360 s on LI ( R 2  > 0·65) and at all tested time windows on HI ( R 2  > 0·75). In conclusion, this study showed that using a minimum length of monitoring (~420 s) HRR after RE can be adequately modelled by a first‐order exponential fitting.

This content is not available in your region!

Continue researching here.

Having issues? You can contact us here
Accelerating Research

Address

John Eccles House
Robert Robinson Avenue,
Oxford Science Park, Oxford
OX4 4GP, United Kingdom