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Wavelet denoising and segmentation for non-stationary signals: a reinterpretation of an iterative algorithm and application to phonoenterography

机译:非平稳信号的小波去噪和分割:迭代算法的重新解释和对声学定位的应用

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摘要

This communication deals with wavelet-based denoising techniques of non-stationary signals, in order to extractudinformative events. The practical application concerns physiological bowel sounds processing, with a view to medicaluddiagnosis and monitoring. This work continues and develops a recent publication placed in the same frameworkud[14].udThe method for separating the stationary part from the non-stationary part of a signal presented by Hadjileontiadisudet al. [15, 14] stems from a denoising algorithm introduced by Coifman and Wickerhauser [6, 7]. This methodudinvolves two user-tuned parameters. We propose a novel version of this algorithm, based on a fixed-point interpretation.udThis modification allows to eliminate one of the parameters and to determine an inferior limit for theudsecond, depending on the probability distribution of the wavelet coefficients. This revisited version also improvesudsignificantly the computational efficiency. We present the results and compare them with other denoising algorithms,udboth on simulated signals and on real bowel sounds.
机译:此通信处理非平稳信号的基于小波的去噪技术,以便提取具有启发性的事件。实际应用涉及生理性肠音处理,以期进行医学诊断和监测。这项工作继续进行,并开发了放在同一框架中的最新出版物 ud [14]。 ud由Hadjileontiadis udet等人提出的将信号的固定部分与非平稳部分分离的方法。 [15,14]源于Coifman和Wickerhauser [6,7]引入的去噪算法。此方法 ud涉及两个用户调整的参数。我们基于定点解释提出了该算法的一种新颖版本。 ud此修改允许消除参数之一并确定 udsecond的下限,具体取决于小波系数的概率分布。再次访问该版本还显着提高了计算效率。我们介绍了结果,并将其与其他降噪算法进行比较,包括模拟信号和真实肠鸣音。

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