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Compressed Sensing Recovery using Modified Newton Gradient Pursuit Algorithm and its Application to ECG with Denoising

机译:改进牛顿梯度追踪算法的压缩感知恢复及其在去噪ECG中的应用

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Compressed sensing (CS) is a novel sampling paradigm which states that with prior knowledge of the domain in which the signal is sparse, it is possible to reconstruct the signal with fewer measurements than required by the Nyquist Theorem. In this paper, we propose a novel iterative greedy algorithm called modified Newton Gradient Pursuit (m-NGP) for practical CS reconstruction. Empirical evidence suggests that this algorithm achieves improved performance with comparable computational complexity over the existing state of art greedy algorithms. The algorithm also does not require prior information about the sparsity, making it suitable in real world problems where exact sparsity information may not be available. Further, we demonstrate the advantages of our algorithm, in a practical scenario for recovering the denoised ECG signal from 25% compressive measurements. By using a suitable sparsifying dictionary, the noisy components due to base line wander (BW), power line interference (PLI) and high frequency noises can be removed from the signal. Our algorithm outperforms other greedy algorithms in recovering the ECG signal and is able to achieve a PSNR of 71.72 dB compared with 68.23 dB obtained using OMP for record 104 from the MIT-BIH Arrhythmia database corrupted with BW and PLI.
机译:压缩感测(CS)是一种新颖的采样范例,它指出,根据信号稀疏域的先验知识,可以比奈奎斯特定理所需的测量次数更少的信号来重构信号。在本文中,我们提出了一种新颖的迭代贪婪算法,称为改进的牛顿梯度追踪(m-NGP),用于实际的CS重建。经验证据表明,与现有技术水平的现有贪婪算法相比,该算法具有可比的计算复杂度,可提高性能。该算法还不需要有关稀疏性的先验信息,因此适用于可能无法获得确切稀疏性信息的现实世界中的问题。此外,在从25%压缩测量中恢复经过去噪的ECG信号的实际情况下,我们展示了算法的优势。通过使用适当的稀疏字典,可以从信号中消除由于基线漂移(BW),电源线干扰(PLI)和高频噪声引起的噪声成分。我们的算法在恢复ECG信号方面胜过其他贪婪算法,并且能够获得71.72 dB的PSNR,而使用OMP从MIT-BIH心律失常数据库中被BW和PLI破坏的记录104使用OMP获得的PSNR为68.23 dB。

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