Application of harmonic wavelets to processing oscillating hydroacoustic signals

Q2 Social Sciences
D. Klionskiy, D. Kaplun, V. V. Gulvanskiy, D. Bogaevskiy, S. Romanov, S. V. Kalincev
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引用次数: 3

Abstract

The paper is devoted to the application of specific functions called harmonic wavelets, which are aimed at processing a wide range of oscillating hydroacoustic signals including multiharmonic and transient signals. We provide basics of the harmonic wavelet transform and a two-stage algorithm for computing wavelet coefficients based on the discrete Fourier transform. We introduce a special efficiency factor of applying these wavelets to oscillating hydroacoustic signals. Application of harmonic wavelets is efficient for processing oscillating hydroacoustic signals since harmonic wavelets have similarities with these types of signals. In many cases the best basis is the basis that has high correlation with the investigated signals since signal representation in such a basis will require a small number of components. We devote special attention to a very important practical task — denoising of oscillating signals using special statistical criteria and wavelet-based thresholding.
谐波小波在水声振荡信号处理中的应用
本文研究了谐波小波的具体应用,该函数用于处理多种水声振荡信号,包括多谐波信号和瞬态信号。我们提供了谐波小波变换的基础知识和基于离散傅立叶变换计算小波系数的两阶段算法。我们引入了将这些小波应用于振荡水声信号的特殊效率因子。谐波小波与水声振荡信号有相似之处,因此对水声振荡信号的处理是有效的。在许多情况下,最好的基是与所研究的信号高度相关的基,因为这样的基中的信号表示将需要少量的分量。我们特别关注一个非常重要的实际任务-使用特殊的统计准则和基于小波的阈值对振荡信号进行去噪。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
Advances in Engineering Education
Advances in Engineering Education Social Sciences-Education
CiteScore
2.90
自引率
0.00%
发文量
8
期刊介绍: The journal publishes articles on a wide variety of topics related to documented advances in engineering education practice. Topics may include but are not limited to innovations in course and curriculum design, teaching, and assessment both within and outside of the classroom that have led to improved student learning.
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