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Research on the Attenuation Characteristics of High-Frequency Elastic Waves in Rock-Like Material

In order to study the frequency-dependent attenuation characteristics of high-frequency elastic waves in rock-like materials, we conducted high-frequency elastic wave attenuation experiments on marble, granite, and red sandstone rods, and investigated the frequency dependence of the attenuation coef...

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Autores principales: Liu, Xiling, Xiong, Feng, Xie, Qin, Yang, Xiukun, Chen, Daolong, Wang, Shaofeng
Formato: Online Artículo Texto
Lenguaje:English
Publicado: MDPI 2022
Materias:
Acceso en línea:https://www.ncbi.nlm.nih.gov/pmc/articles/PMC9570857/
https://www.ncbi.nlm.nih.gov/pubmed/36233946
http://dx.doi.org/10.3390/ma15196604
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author Liu, Xiling
Xiong, Feng
Xie, Qin
Yang, Xiukun
Chen, Daolong
Wang, Shaofeng
author_facet Liu, Xiling
Xiong, Feng
Xie, Qin
Yang, Xiukun
Chen, Daolong
Wang, Shaofeng
author_sort Liu, Xiling
collection PubMed
description In order to study the frequency-dependent attenuation characteristics of high-frequency elastic waves in rock-like materials, we conducted high-frequency elastic wave attenuation experiments on marble, granite, and red sandstone rods, and investigated the frequency dependence of the attenuation coefficient of high-frequency elastic waves and the frequency dependence of the attenuation of specific frequency components in elastic waves. The results show that, for the whole waveform packet of the elastic wave signal, the attenuation coefficient and the elastic wave frequency have an approximate power relationship, with the exponents of this power function being 0.408, 0.420, and 0.384 for marble, granite, and red sandstone, respectively, which are close to 1/2 the exponent value obtained theoretically by the Kelvin–Voigt viscoelastic model. However, when the specific frequency components are tracked during the elastic wave propagation, the exponents of the power relationship between the attenuation coefficient and frequency are 0.982, 1.523, and 0.860 for marble, granite, and red sandstone, respectively, which indicate that the relationship between the attenuation coefficient and frequency is rock-type dependent. Through the analysis of rock microstructure, we demonstrate that this rock-type-dependent relationship is mainly caused by the scattering attenuation component due to the small wavelength of the high-frequency elastic wave. Therefore, the scattering attenuation component may need to be considered when the Kelvin–Voigt model is used to describe high-frequency elastic wave attenuation in rock-like materials. The results of this research are of good help for further understanding the attenuation characteristics of high-frequency elastic waves in rock-like materials.
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spelling pubmed-95708572022-10-17 Research on the Attenuation Characteristics of High-Frequency Elastic Waves in Rock-Like Material Liu, Xiling Xiong, Feng Xie, Qin Yang, Xiukun Chen, Daolong Wang, Shaofeng Materials (Basel) Article In order to study the frequency-dependent attenuation characteristics of high-frequency elastic waves in rock-like materials, we conducted high-frequency elastic wave attenuation experiments on marble, granite, and red sandstone rods, and investigated the frequency dependence of the attenuation coefficient of high-frequency elastic waves and the frequency dependence of the attenuation of specific frequency components in elastic waves. The results show that, for the whole waveform packet of the elastic wave signal, the attenuation coefficient and the elastic wave frequency have an approximate power relationship, with the exponents of this power function being 0.408, 0.420, and 0.384 for marble, granite, and red sandstone, respectively, which are close to 1/2 the exponent value obtained theoretically by the Kelvin–Voigt viscoelastic model. However, when the specific frequency components are tracked during the elastic wave propagation, the exponents of the power relationship between the attenuation coefficient and frequency are 0.982, 1.523, and 0.860 for marble, granite, and red sandstone, respectively, which indicate that the relationship between the attenuation coefficient and frequency is rock-type dependent. Through the analysis of rock microstructure, we demonstrate that this rock-type-dependent relationship is mainly caused by the scattering attenuation component due to the small wavelength of the high-frequency elastic wave. Therefore, the scattering attenuation component may need to be considered when the Kelvin–Voigt model is used to describe high-frequency elastic wave attenuation in rock-like materials. The results of this research are of good help for further understanding the attenuation characteristics of high-frequency elastic waves in rock-like materials. MDPI 2022-09-23 /pmc/articles/PMC9570857/ /pubmed/36233946 http://dx.doi.org/10.3390/ma15196604 Text en © 2022 by the authors. https://creativecommons.org/licenses/by/4.0/Licensee MDPI, Basel, Switzerland. This article is an open access article distributed under the terms and conditions of the Creative Commons Attribution (CC BY) license (https://creativecommons.org/licenses/by/4.0/).
spellingShingle Article
Liu, Xiling
Xiong, Feng
Xie, Qin
Yang, Xiukun
Chen, Daolong
Wang, Shaofeng
Research on the Attenuation Characteristics of High-Frequency Elastic Waves in Rock-Like Material
title Research on the Attenuation Characteristics of High-Frequency Elastic Waves in Rock-Like Material
title_full Research on the Attenuation Characteristics of High-Frequency Elastic Waves in Rock-Like Material
title_fullStr Research on the Attenuation Characteristics of High-Frequency Elastic Waves in Rock-Like Material
title_full_unstemmed Research on the Attenuation Characteristics of High-Frequency Elastic Waves in Rock-Like Material
title_short Research on the Attenuation Characteristics of High-Frequency Elastic Waves in Rock-Like Material
title_sort research on the attenuation characteristics of high-frequency elastic waves in rock-like material
topic Article
url https://www.ncbi.nlm.nih.gov/pmc/articles/PMC9570857/
https://www.ncbi.nlm.nih.gov/pubmed/36233946
http://dx.doi.org/10.3390/ma15196604
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