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Titlebook: Computational Ocean Acoustics; Finn B. Jensen,William A. Kuperman,Henrik Schmidt Textbook 2011Latest edition Springer Science+Business Med

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2364-4915 of color illustrations throughout.The only book to cover numSenior level/graduate level text/reference presenting state-of-the- art numerical techniques to solve the wave equation in heterogeneous fluid-solid media. Numerical models have become standard research tools in acoustic laboratories, and t
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Michael W. Berry,Azlinah Mohamed,Bee Wah YapPotomac River and Chesapeake Bay. Progress in the development of normal-mode methods is presented in an excellent summary given by Williams [3]. Numerical techniques now exist which can treat problems with an arbitrary number of fluid and viscoelastic layers.
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Unsupervised and Semi-Supervised Learningry long ranges, with or without lateral variations in the environment. However, the numerical efficiency of these approaches is obtained by sacrificing generality through the various assumptions and approximations applied.
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G. A. M. Vanaerschot,W. E. Colino form a directional receiver in isotropic noise. For this case, there is a gain of signal over noise as compared to a single omni-directional hydrophone because, when “aimed” in the direction of the signal, the receiver picks up all the signal but only a fraction of the isotropic noise.
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Signals in Noise,o form a directional receiver in isotropic noise. For this case, there is a gain of signal over noise as compared to a single omni-directional hydrophone because, when “aimed” in the direction of the signal, the receiver picks up all the signal but only a fraction of the isotropic noise.
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Ray Methods,re still used extensively in the operational environment where speed is a critical factor and environmental uncertainty poses much more severe constraints on the attainable accuracy. Furthermore, much of the insight derived from studying ray theory is important in interpreting the results of other models.
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Wavenumber Integration Techniques,the normal mode approach uses complex contour integration to reduce the integral representation to a sum of residues, whereas the wavenumber integration approach evaluates the integrals directly by numerical quadrature.
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