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Wavelet based seismic signal de-noising using Shannon and Tsallis entropy

机译:使用Shannon和Tsallis熵的基于小波的地震信号去噪

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摘要

Seismograms are the vital sources of information in seismic engineering. But, these records are always contaminated with noise which has to be removed before using them in seismic applications. Recently, wavelet based techniques proved to be very effective in de-noising by achieving high SNR. However, selection of the correct threshold plays a crucial role in deciding the SNR value. It is strange that only very few thresholders exist in seismic and non-seismic studies. In this paper, we have proposed a set of novel entropy based thresholders through 2 experiments. In experiment 1, we have proposed a Shannon entropy based algorithm which has produced 11.205 SNR. In experiment 2, we used Tsallis entropy which has moderately improved the result by providing 12.23 SNR. Existing thresholders like visu and normal shrink have managed to produce 10.19 and 10.07 SNR respectively. Through our experiments, we observed that for low frequency problems (σ = 0.27), the performance of both entropies matched appreciably. However, for high frequency (σ = 2.7) Tsallis produced slightly better SNR and is more feasible in detecting the occurrence of P and S waves by smoothing the accelerograms.
机译:地震图是地震工程中重要的信息来源。但是,这些记录始终被噪声污染,在地震应用中使用之前必须将其清除。最近,事实证明,基于小波的技术通过实现高SNR在降噪方面非常有效。但是,正确阈值的选择在确定SNR值方面起着至关重要的作用。奇怪的是,在地震和非地震研究中只有很少的阈值存在。在本文中,我们通过2个实验提出了一组新颖的基于熵的阈值器。在实验1中,我们提出了一种基于Shannon熵的算法,该算法产生了11.205 SNR。在实验2中,我们使用Tsallis熵,通过提供12.23 SNR适度地改善了结果。现有的阈值器(例如visu和normal收缩)已分别产生了10.19和10.07 SNR。通过我们的实验,我们观察到对于低频问题(σ= 0.27),两个熵的性能明显匹配。但是,对于高频(σ= 2.7),Tsallis产生的信噪比稍好,并且在通过平滑加速度图来检测P波和S波出现时更可行。

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