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Theoretical analysis of warping operators for non-ideal shallow water waveguides

机译:非理想浅水波导翘曲算子的理论分析

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Signals propagating in waveguides can be decomposed into normal modes that exhibit dispersive characteristics. Based on the dispersion analysis, the warping transformation can be used to improve the modal separability. Different from the warping transformation defined using an ideal waveguide model, an improved warping operator is presented in this paper based on the beam-displacement ray-mode (BDRM) theory, which can be adapted to low-frequency signals in a general shallow water waveguide. For the sake of obtaining the warping operators for the general waveguides, the dispersion formula is first derived. The approximate dispersion relation can be achieved with adequate degree of accuracy for the waveguides with depth-dependent sound speed profiles (SSPs) and acoustic bottoms. Performance and accuracy of the derived formulas for the dispersion curves are evaluated by comparing with the numerical results. The derived warping operators are applied to simulations, which show that the non-linear dispersion structures can be well compensated by the proposed warping operators. VC 2014 Acoustical Society of America.
机译:在波导中传播的信号可以分解为具有色散特性的正常模式。基于色散分析,可以使用翘曲变换来改善模态可分离性。与使用理想波导模型定义的翘曲变换不同,本文基于光束位移射线模式(BDRM)理论提出了一种改进的翘曲算子,该模型可以适应一般浅水波导中的低频信号。为了获得一般波导的翘曲算子,首先推导了色散公式。对于具有与深度相关的声速曲线(SSP)和声波底部的波导,可以以足够的精度实现近似的色散关系。通过与数值结果进行比较来评估所得出公式的色散曲线的性能和准确性。将导出的翘曲算子应用于仿真,结果表明所提出的翘曲算子可以很好地补偿非线性色散结构。 VC 2014美国声学学会。

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