一种有效的基于小波的心电信号有损压缩方法

M. Sabarimalai Manikandan, S. Dandapat
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引用次数: 4

摘要

噪声会降低任何心电图(ECG)压缩算法的率失真性能。在失真驱动的有损编码方法中,比特流被截断,其比特率对应于使用百分比均方根差(PRD)测量的保证用户定义的失真水平。在许多有损压缩方法中,在进行阈值化或量化时可能隐式地进行噪声滤波。在这种情况下,噪声降低指定失真水平的压缩比。本文提出了一种基于分层树集分割(SPIHT)编码算法和基于小波能量的加权PRDs (WEWPRDs)准则的有效的含噪心电信号小波有损压缩方法。PRDs测量原始信号和压缩信号的小波子带系数的归一化均方根差。基于小波能量特征的动态权重代表了用于区分不同频率子带,特别是噪声对应子带的子带的实际贡献。WEWPRDs准则似乎是所有子带信号失真量的正确表示,并且对某些波段的不显著误差具有鲁棒性。因此,这一准则可以更好地衡量编码器的率失真(R-D)性能。对广泛使用的MIT-BIH心律失常(mita)数据库中的多个噪声记录的实验表明,该方案优于PRD和基于小波的加权PRD (WWPRD)测量准则的方案。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
An effective wavelet-based lossy compression of noisy ECG signals
Noise degrades the rate-distortion performance of any electrocardiogram (ECG) compression algorithm. In distortion driven lossy coding approach, the bit stream is truncated at the bit rate that corresponds to a guaranteed user defined distortion level measured using the percentage root mean square difference (PRD). In many lossy compression methods, noise filtering may be implicitly done when performing the thresholding or/and quantization. In such a case, noise decreases the compression ratio for the specified distortion level. In this paper, we propose an effective wavelet-based lossy compression of noisy ECG signals based on the set partitioning in hierarchical trees (SPIHT) coding algorithm and novel wavelet energy based weighted PRDs (WEWPRDs) criterion. The PRDs measures normalized root mean squared difference between wavelet subband coefficients of the original and compressed signals. The dynamic weights based on wavelet energy feature represent the actual contribution of the subbands that are used to discriminate different frequency subbands, particularly subbands corresponding to noise. The WEWPRDs criterion appears to be a correct representation of the amount of signal distortion at all subbands and robust to insignificant errors in some bands. Thus, this criterion leads to a better measure of the rate-distortion (R-D) performance of the coder. Experiments on several noisy records from the widely used MIT-BIH arrhythmia (mita) database show that the proposed scheme outperforms PRD and wavelet based weighted PRD (WWPRD) measurement criteria based schemes.
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