Application of Warping Transform for the Analysis of the Acoustic Mode Coupling due to a Local Inhomogeneity in Shallow Water

IF 1.1 4区 物理与天体物理 Q3 PHYSICS, MULTIDISCIPLINARY Physics of Wave Phenomena Pub Date : 2023-12-28 DOI:10.3103/S1541308X23060067
A. A. Lunkov, M. A. Shermeneva
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Abstract

The possibility of observing the mode coupling effect, caused by a local inhomogeneity, is studied for a long-range stationary acoustic track between a single sound source and a single receiver in a shallow-water waveguide. This effect manifests itself in the form of oscillations of normal mode amplitudes in the frequency domain and can be used to localize inhomogeneities. An analytical formula linking the oscillation period of the first-mode amplitude with the distance to the inhomogeneity is proposed. Numerical experiments with a model inhomogeneity in the form of a local bottom rise show that the frequency dependence of the mode amplitude can be selected not only at a vertical line array but also at a single receiver, with the use of warping transform. In this case, the receiver depth should correspond to zero of the second-mode vertical profile. The dependence of the mode amplitude oscillations on the local inhomogeneity size is discussed.

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应用翘曲变换分析浅水局部非均质性引起的声学模式耦合
摘要 针对浅水波导中单个声源和单个接收器之间的长距离静止声迹,研究了观察由局部不均匀性引起的模式耦合效应的可能性。这种效应在频域中表现为正常模式振幅的振荡,可用于定位不均匀性。我们提出了一个分析公式,将一模振幅的振荡周期与非均质物的距离联系起来。用局部底部隆起形式的模型非均质物进行的数值实验表明,不仅可以在垂直线阵列上选择一模振幅的频率依赖性,而且还可以在单个接收器上利用翘曲变换选择一模振幅的频率依赖性。在这种情况下,接收器深度应对应于第二模式垂直剖面的零点。讨论了模式振幅振荡与局部不均匀性大小的关系。
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来源期刊
Physics of Wave Phenomena
Physics of Wave Phenomena PHYSICS, MULTIDISCIPLINARY-
CiteScore
2.50
自引率
21.40%
发文量
43
审稿时长
>12 weeks
期刊介绍: Physics of Wave Phenomena publishes original contributions in general and nonlinear wave theory, original experimental results in optics, acoustics and radiophysics. The fields of physics represented in this journal include nonlinear optics, acoustics, and radiophysics; nonlinear effects of any nature including nonlinear dynamics and chaos; phase transitions including light- and sound-induced; laser physics; optical and other spectroscopies; new instruments, methods, and measurements of wave and oscillatory processes; remote sensing of waves in natural media; wave interactions in biophysics, econophysics and other cross-disciplinary areas.
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