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A three-dimensional, two-way, parabolic equation model for acoustic backscattering in a cylindrical coordinate system

机译:圆柱坐标系中声学反向散射的三维双向抛物线方程模型

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摘要

A new PE model for solving three-dimensional, forward and backward sound propagation in a cylindrical coordinate system is presented. The model marches a wave field in the radial direction including the azimuthal diffraction effects, and solves for a backscattered field based on a three-dimensional, single scattering approach. A periodic sidewall boundary condition is applied for computations in a 360-degree sector, while an approximate sidewall boundary condition is used for calculation in a sector less than 360 degrees. These two sidewall boundary conditions are verified by the numerical results. The major drawback of using the cylindrical coordinate system, when the backscattering solution is valid within a limited area, is analyzed using a geometrical-optical interpretation. The model may be useful for studying three-dimensional backscattering phenomena comprising azimuthal diffraction effects.
机译:提出了一种新的PE模型,用于求解圆柱坐标系中的三维,前向和后向声音传播。该模型在包括方位角衍射效应的径向方向上行进一个波场,并基于三维单散射方法求解后向散射场。将周期性的侧壁边界条件应用于360度扇区中的计算,而将近似的侧壁边界条件用于小于360度扇区中的计算。数值结果验证了这两个侧壁边界条件。当反向散射解在有限的区域内有效时,使用圆柱坐标系的主要缺点是通过几何光学解释进行了分析。该模型对于研究包括方位角衍射效应的三维后向散射现象可能有用。

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