基于小波树模型的心电信号压缩感知

Zhicheng Li, Yang Deng, Hong Huang, S. Misra
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引用次数: 5

摘要

压缩感知(CS)是一种新颖的压缩方法,它可以重建远低于奈奎斯特采样率的稀疏信号。虽然一些小波基可以很好地逼近心电信号,但噪声仍然会影响心电小波分解,降低信号重构的有效性。本文提出了一种基于不同小波族的MITBIH[1]心律失常心电信号重构方法。我们的方法由两个步骤组成。首先利用压缩排序和选择算法(CSSA)抑制噪声对心电信号的影响,得到稀疏信号对原始心电信号进行估计和替换,然后利用压缩排序和选择算法对滤波后的信号进行压缩和传输。结果由百分比均方根差(PRD)、均方误差(MSE)、峰值信噪比(PSNR)和相关系数(CoC)等指标进行评价。以4:1的压缩比对这些重构结果进行综合比较。这些结果表明,与其他小波族和大多数现有结果相比,Symlets和Daubechies小波族在所有参数上都具有更好的性能。
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ECG signal compressed sensing using the wavelet tree model
Compressed Sensing (CS) is a novel approach of compressing, which can reconstruct a sparse signal much below Nyquist rate of sampling. Though ECG signals can be well approximated by some wavelet basis, the noise still influences the ECG wavelet decomposition and also reduces the effectiveness of the signal reconstruction. In this note, we present a compressed sensing method to reconstruct ECG signals in MITBIH [1] arrhythmia based on different wavelet families. Our approach is composed of two steps. The first step is to use Condensing Sort and Select Algorithm (CSSA) to dampen the impact of the noise for ECG signals and get sparse signals to estimate and replace raw ECG signals, and then, the second step is to use CS method to compress and transfer those filtered signals. The result is evaluated by some indices like Percentage Root Mean Square Difference (PRD), Mean Square Error (MSE), Peak Signal To Noise Ratio (PSNR), and Correlation Coefficient (CoC). These reconstructed results are comprehensively compared by 4:1 compression ratio. These results indicate that Symlets and Daubechies wavelet families have better performance for all parameters compared to other wavelet families and most of existing results.
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