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Quality Controlled ECG Compression using Discrete Cosine Transform (DCT) and Laplacian Pyramid (LP)

机译:使用离散余弦变换(DCT)和Laplacian金字塔(LP)的质量控制的ECG压缩

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This paper introduces a new quality controlled Discrete Cosine transform (DCT) and Laplacian Pyramid based compression method for electrocardiogram (ECG) signal. The ECG signal is transformed using DCT and Laplacian Pyramid. The transformed coefficients are thresholded using the bisection algorithm in order to match the predefined user specified percentage root mean square difference (PRD) within the tolerance. Then, the binary lookup table is made to store the position map for zero and non-zero coefficients (NZC). The NZC are quantized by Max-Lloyd quantizer followed by Arithmetic coding. Lookup table is encoded by Huffman coding. The results are presented on different ECG signals of varying characteristic. The results show that DCT gives better performance at low PRD. The results show that Laplacian Pyramid provides better CR over 2.5 PRD value on the normal rhythm (MIT-BIH 117) as compared to DCT, whereas on abnormal rhythm (MIT-BIH 232) the behavior of the transforms is opposite.
机译:本文介绍了一种新的质量控制离散余弦变换(DCT)和基于Laplacian金字塔的心电图(ECG)信号的压缩方法。使用DCT和Laplacian金字塔转换ECG信号。使用双分算法阈值阈值的变换系数,以匹配公差内的预定义用户指定的百分比均方差(PRD)。然后,进行二进制查找表以存储零和非零系数(NZC)的位置图。 NZC通过MAX-LLOYD量化器量化,然后进行算术编码。查找表由Huffman编码编码。结果显示在不同特性的不同ECG信号上。结果表明,DCT在低PRD下提供了更好的性能。结果表明,与DCT相比,拉普拉斯金字塔在正常节律(MIT-BIH 117)上提供了更好的CR超过2.5的PRD值,而在异常节律(MIT-BIH 232)上变化相反。

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