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PDF(5622 KB)
基于二维卷积的连续血压预测系统
Continuous blood pressure prediction system based on two-dimensional convolution
针对生命体征信号数字化采集和连续血压预测等需求,设计并实现了一种基于二维卷积的连续血压预测系统。在系统硬件部分使用ESP32模组、AD8232模块和PulseSensor传感器,采集获得的人体心电图(ECG)和光电容积脉搏波(PPG)信号数据并通过MQTT协议传输至服务端处理。本文算法部分使用格拉米角差场(GADF)、二维卷积和模型剪枝技术,设计并训练了使用ECG和PPG信号预测人体连续血压的神经网络模型,并分别在开源数据集和自制数据集中测试了连续血压预测模型的性能。本文系统为重要体征信号采集和连续血压预测提供了一个有效的参考方案。
To address the demands of digital acquisition of vital signs signals and continuous blood pressure prediction,this paper designs and constructs a continuous blood pressure prediction system based on two-dimensional (2D) convolution.The system hardware adopts ESP32 module,AD8232 module and PulseSensor sensor to collect the human electrocardiography (ECG) and photoplethysmography (PPG) signal data,which are then transmitted to the server through the MQTT protocol for the consequent processing.Regarding the algorithms of this paper,a neural network model using ECG and PPG signals was designed and trained to predict continuous human blood pressure,employing the Gramian angular difference field (GADF),2D convolution,and model pruning techniques.The performance of the continuous blood pressure prediction model is verified on both classic open-source datasets and self-collected datasets.This system proposed in this paper provides a practical reference scheme for the vital signs signal acquisition and continuous blood pressure prediction.
体征信号采集 / 连续血压预测 / 格拉米角场 / 二维卷积 / 模型剪枝
vital sign signal acquisition / continue blood pressure prediction / Gramian angular field / 2D convolution / model pruning
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Continuous monitoring of blood pressure, an essential measure of health status, typically requires complex, costly, and invasive techniques that can expose patients to risks of complications. Continuous, cuffless, and noninvasive blood pressure monitoring methods that correlate measured pulse wave velocity (PWV) to the blood pressure via the Moens-Korteweg (MK) and Hughes Equations, offer promising alternatives. The MK Equation, however, involves two assumptions that do not hold for human arteries, and the Hughes Equation is empirical, without any theoretical basis. The results presented here establish a relation between the blood pressure and PWV that does not rely on the Hughes Equation nor on the assumptions used in the MK Equation. This relation degenerates to the MK Equation under extremely low blood pressures, and it accurately captures the results of in vitro experiments using artificial blood vessels at comparatively high pressures. For human arteries, which are well characterized by the Fung hyperelastic model, a simple formula between and PWV is established within the range of human blood pressures. This formula is validated by literature data as well as by experiments on human subjects, with applicability in the determination of blood pressure from PWV in continuous, cuffless, and noninvasive blood pressure monitoring systems.
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