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Radar propagation modeling using the boundary integral equations in a maritime environment with a duct

机译:在带导管的海洋环境中使用边界积分方程进行雷达传播建模

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One popular approach to solve the sea surface scattering and propagation in a ducting environment is the parabolic wave equation (PWE) method. An alternative method is the boundary integral equations (BIE) method. The implementation of the BIE in inhomogeneous media (ducting environments) is not straightforward, however, since the Green's function for such a medium is not usually known. In this paper, a closed-form approximation of the Green's function for a two-dimensional (2-D) ducting environment made up of a duct having a linear-square refractive index profile below a medium of constant refractive index, recently published, is used. This paper demonstrates how the BIE method can model the combined effects of surface roughness and medium inhomogeneity. Furthermore, it illustrates its capability of accurately predicting scattering in all directions including backscattering. Then, the PWE combined with the Split-Step Fourier (SSF) method is compared with this method.
机译:一种散开的探测环境中散射和传播的一种流行的方法是抛物面波动方程(PWE)方法。另一种方法是边界积分方程(BIE)方法。然而,在不均匀介质(管道环境)中的实施方式并不直接,因为这种介质的功能通常不知道。在本文中,由恒定折射率低于恒定折射率介质的管道的二维(2-D)管道环境的闭合形式近似,最近发表的恒定折射率下方的管道。用过的。本文演示了BIE方法如何模拟表面粗糙度和中间均匀性的组合效果。此外,它说明了其在所有方向上准确地预测散射的能力,包括反向散射。然后,将PW与该方法相结合的PWE与分离步骤傅立叶(SSF)方法进行比较。

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