基于时间卷积网络的高效ppg心率监测

A. Burrello, D. J. Pagliari, Pierangelo Maria Rapa, Matilde Semilia, Matteo Risso, T. Polonelli, M. Poncino, L. Benini, S. Benatti
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引用次数: 9

摘要

光电容积脉搏波(PPG)传感器允许无创和舒适的心率(HR)监测,适用于紧凑型腕戴设备。不幸的是,运动伪影(MAs)严重影响监测精度,导致皮肤到传感器界面的高度可变性。为了解决这一问题,已经引入了几种数据融合技术,将PPG信号与惯性传感器数据相结合。到目前为止,商业和研究解决方案都是计算效率高,但不是很健壮,或者强烈依赖于手动调整的参数,这导致了较差的泛化性能。在这项工作中,我们通过提出一种基于ppg的人力资源估计的计算轻量级但鲁棒的基于深度学习的方法来解决这些限制。具体来说,我们推导了一组不同的时间卷积网络用于人力资源估计,利用神经架构搜索。此外,我们还引入了一种自适应算法ActPPG,该算法根据MAs的数量在多个HR估计器中进行选择,以提高能源效率。我们在两个基准数据集上验证了我们的方法,在PPG-Dalia上实现了每分钟3.84次的平均绝对误差,优于之前的技术水平。此外,我们将我们的模型部署在低功耗商用微控制器(STM32L4)上,在复杂性与精度空间中获得了丰富的Pareto最优解集。
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Embedding Temporal Convolutional Networks for Energy-efficient PPG-based Heart Rate Monitoring
Photoplethysmography (PPG) sensors allow for non-invasive and comfortable heart rate (HR) monitoring, suitable for compact wrist-worn devices. Unfortunately, motion artifacts (MAs) severely impact the monitoring accuracy, causing high variability in the skin-to-sensor interface. Several data fusion techniques have been introduced to cope with this problem, based on combining PPG signals with inertial sensor data. Until now, both commercial and reasearch solutions are computationally efficient but not very robust, or strongly dependent on hand-tuned parameters, which leads to poor generalization performance. In this work, we tackle these limitations by proposing a computationally lightweight yet robust deep learning-based approach for PPG-based HR estimation. Specifically, we derive a diverse set of Temporal Convolutional Networks for HR estimation, leveraging Neural Architecture Search. Moreover, we also introduce ActPPG, an adaptive algorithm that selects among multiple HR estimators depending on the amount of MAs, to improve energy efficiency. We validate our approaches on two benchmark datasets, achieving as low as 3.84 beats per minute of Mean Absolute Error on PPG-Dalia, which outperforms the previous state of the art. Moreover, we deploy our models on a low-power commercial microcontroller (STM32L4), obtaining a rich set of Pareto optimal solutions in the complexity vs. accuracy space.
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