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Identification of heart rate dynamics during treadmill exercise: comparison of first- and second-order models

机译:踏车锻炼期间心率动力学的识别:第一和二阶模型的比较

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Characterisation 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. Eleven 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. Comparison 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 $$p = 2.8 imes 10^{-10}$$ ; fit was $$54.5% pm 5.2$$ % vs. $$50.2% pm 4.8$$ %, $$p = 6.8 imes 10^{-10}$$ . Second-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.
机译:心率(HR)动力学的表征及其对运动强度的依赖性为自动HR控制系统的反馈设计提供了基础。这项工作旨在调查HR响应的单独阶段I和HRS II组件的二阶模型是否可以达到更好的拟合性能,而不是不列举两个阶段的一阶模型。 11个参与者每个都在跑步机上以中等到剧烈的强度运行时进行了两个开环识别测试。跑步机速度被改变为伪随机二进制序列(PRB),以激发A相I和II层组件。为模型参数估计和验证实施了平衡交叉验证方法。 22对第一和二阶模型的验证结果的比较表明,对于二阶型号,根本平方误差(RMSE)显着降低(归一化RMSE)显着更高:RMSE为2.07?BPM± 0.36?BPM与2.27?BPM±0.36?BPM(BPM =每分钟节拍),二阶与第一顺序,$$ p = 2.8 times 10 ^ { - 10} $$; FIT $$ 54.5 % PM 5.2 $$%与$$ 50.2 % PM 4.8 $$%,$$ p = 6.8 times 10 ^ { - 10} $$。二阶型号的优于一阶型号,可能是由于含有心率反应的I II和II期组分的含量,这可能比一阶型号更好。未来的工作应调查PRBS激励的替代参数,以及使用二阶模型计算的反馈控制器是否比基于一阶模型的性能更好。

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