基于深度迁移学习技术的心电信号分类检测冠心病

M. Abo-Zahhad, Ashraf Mohamed Ali Hassan
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引用次数: 1

摘要

将深度学习(DL)技术应用于心电图(ECGs)以识别心脏疾病的异常。本文讨论了卷积神经网络在冠心病检测中的应用,提取QRS复合物和误差信号特征。采用AlexNet、VGG19、ResNet50、GoogleNet和NasNetLarge预训练迁移学习模型,使用自适应矩估计(Adam)和随机动量梯度下降(SGDM)优化器进行训练、测试和验证。这里考虑了3类心脏病;即心律失常、心肌病和缺血。该方法旨在基于从MIT-BIH数据库收集的心电信号自动检测这些疾病。结果表明,Adam优化器在五种DL架构下的性能优于SGDM优化器。采用Adam的AlexNet对心律失常、缺血和心肌病的检测准确率分别为98.2%、95.9%和93.5%。ResNet-50和NasNetLarge使用相同的优化器,有98.0%,96。心律失常、缺血和心肌病的检测准确率分别为9%、92.3%、97.9%、95.7%和94.0%。此外,从干净的心电信号中减去QRS复合物在计算上优于基于连续小波变换方法的前沿方法。原因是与qrs -复减法相比,小波方法的计算成本较高,导致误差样本为整数。因此,平均执行时间大大缩短。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Classification of ECG Signals for Detecting Coronary Heart Diseases Using Deep Transfer Learning Techniques
Deep learning (DL) techniques were applied to ElectroCardioGrams (ECGs) for identifying abnormalities in heart diseases. The application of a convolutional neural network is discussed in this paper to perform the detection of coronary heart diseases by extracting QRS complexes and the error signal features. AlexNet, VGG19, ResNet50, GoogleNet, and NasNetLarge pretrained transfer learning models are adopted using the adaptive moment estimate (Adam) and stochastic gradient descent with momentum (SGDM) optimizers for training, testing, and validation. Here, 3 classes of heart diseases have been considered; namely arrhythmia, cardiomyopathy, and ischemia. The suggested method is aimed at automatically detecting these diseases based on ECG signals collected from MIT-BIH databases. The obtained results show that the Adam optimizer outperforms the SGDM optimizer for the five DL architectures. For AlexNet adopting Adam, the accuracy of detecting Arrhythmias, Ischaemia, and Cardiomyopathy is 98.2%, 95.9%, and 93.5% respectively. ResNet-50 and NasNetLarge with the same optimizer, have 98.0%, 96. 9%, 92.3 %, 97.9%, 95.7%, and 94.0 % accuracy in detecting Arrhythmias, Ischaemia, and Cardiomyopathy respectively. In addition, the subtraction of the QRS complexes from the clean ECG signal computationally outperforms the cutting-edge method based on using the continuous wavelet transform method. The reason is that the wavelet method is computationally expensive compared to the proposed QRS-complex subtraction method that results in integer error samples. So, the average execution time is significantly less.
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