Comments on acoustic wave propagation in stratified media
In a layered system, the interface between two media presents an intrinsic inhomogeneity even when the materials are isotropic and homogeneous in the sense of continuum medium description of wave propagation. In terms of the rigid bonding (RB) model, the material parameters behave as piecewise conti...
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D.Ghitu Institute of Electronic Engineering and Nanotechnologies
2018
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oai:doaj.org-article:86d57239ba3b4a498ae87c728129787b2021-11-21T11:56:33ZComments on acoustic wave propagation in stratified media534.2222537-63651810-648Xhttps://doaj.org/article/86d57239ba3b4a498ae87c728129787b2018-07-01T00:00:00Zhttps://mjps.nanotech.md/archive/2018/article/71444https://doaj.org/toc/1810-648Xhttps://doaj.org/toc/2537-6365In a layered system, the interface between two media presents an intrinsic inhomogeneity even when the materials are isotropic and homogeneous in the sense of continuum medium description of wave propagation. In terms of the rigid bonding (RB) model, the material parameters behave as piecewise continuous functions with an abrupt change across the interface. Therefore, it is reasonable to expect that the wave experiences a singular potential at the border formed by the space derivatives of the material parameters. However, we prove that this potential is strictly cancelled due to continuity of the stress field. The equations governing acoustic wave propagation are derived by the partial wave decomposition method.Cojocaru, SergiuD.Ghitu Institute of Electronic Engineering and NanotechnologiesarticlePhysicsQC1-999ElectronicsTK7800-8360ENMoldavian Journal of the Physical Sciences, Vol 17, Iss 1-2, Pp 75-79 (2018) |
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Physics QC1-999 Electronics TK7800-8360 |
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Physics QC1-999 Electronics TK7800-8360 Cojocaru, Sergiu Comments on acoustic wave propagation in stratified media |
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In a layered system, the interface between two media presents an intrinsic inhomogeneity even when the materials are isotropic and homogeneous in the sense of continuum medium description of wave propagation. In terms of the rigid bonding (RB) model, the material parameters behave as piecewise continuous functions with an abrupt change across the interface. Therefore, it is reasonable to expect that the wave experiences a singular potential at the border formed by the space derivatives of the material parameters. However, we prove that this potential is strictly cancelled due to continuity of the stress field. The equations governing acoustic wave propagation are derived by the partial wave decomposition method. |
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Cojocaru, Sergiu |
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Cojocaru, Sergiu |
author_sort |
Cojocaru, Sergiu |
title |
Comments on acoustic wave propagation in stratified media |
title_short |
Comments on acoustic wave propagation in stratified media |
title_full |
Comments on acoustic wave propagation in stratified media |
title_fullStr |
Comments on acoustic wave propagation in stratified media |
title_full_unstemmed |
Comments on acoustic wave propagation in stratified media |
title_sort |
comments on acoustic wave propagation in stratified media |
publisher |
D.Ghitu Institute of Electronic Engineering and Nanotechnologies |
publishDate |
2018 |
url |
https://doaj.org/article/86d57239ba3b4a498ae87c728129787b |
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AT cojocarusergiu commentsonacousticwavepropagationinstratifiedmedia |
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1718419375982116864 |