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Mid-frequency sound propagation through internal waves at short range with synoptic oceanographic observations
1.J. X. Zhou, X. Z. Zhang, and P. H. Rogers, “Resonant interaction of sound waves with internal solitons in the coastal zone,” J. Acoust. Soc. Am. 90, 2042–2054 (1991).
2.R. H. Headrick, J. F. Lynch, J. N. Kemp, A. E. Newhall, K. von der Heydt, J. Apel, M. Badiey, C.-S. Chiu, S. Finette, M. Orr, B. Pasewark, A. Turgot, S. Wolf, and D. Tielbuerger, “Acoustic normal mode fluctuation statistics in the 1995 SWARM internal wave scattering experiment,” J. Acoust. Soc. Am. 107, 201–220 (2000).
3.M. Badiey, Y. Mu, J. Lynch, J. Apel, and S. Wolf, “Temporal and azimuthal dependence of sound propagation in shallow water with internal waves,” IEEE J. Ocean. Eng. 27, 117–129 (2002).
4.M. Badiey, B. G. Katsnelson, J. F. Lynch, S. Pereselkov, and W. L. Siegmann, “Measurement and modeling of three-dimensional sound intensity variations due to shallow-water internal waves,” J. Acoust. Soc. Am. 117, 613–625 (2005).
5.B. J. Uscinski, Elements of Wave Propagation in Random Media (McGraw–Hill, New York, 1977), pp. 69–77.
6.P. H. Dahl, J. W. Choi, N. J. Williams, and H. C. Graber, “Field measurements and modeling of attenuation from near-surface bubbles for frequencies ,” J. Acoust. Soc. Am. 124, EL163–EL169 (2008).
8.E. L. Shroyer, J. N. Moum, and J. D. Nash, “Observations of polarity reversal in shoaling non-linear internal waves,” J. Phys. Oceanogr. , in press (2008).
9.F. S. Henyey, D. Tang, K. L. Williams, R.-C. Lien, K. M. Becker, R. L. Culver, P. C. Gabel, J. E. Lyons, and T. C. Weber, “Effect of non-linear internal waves on mid-frequency acoustic propagation on the continental shelf,” J. Acoust. Soc. Am. 119, 3345 (2006).
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Preliminary results are presented from an analysis of mid-frequency acoustic transmission data collected at range during the Shallow Water 2006 Experiment. The acoustic data were collected on a vertical array immediately before, during, and after the passage of a nonlinear internal wave on 18 August, 2006. Using oceanographic data collected at a nearby location, a plane-wave model for the nonlinear internal wave’s position as a function of time is developed. Experimental results show a new acoustic path is generated as the internal wave passes above the acoustic source.
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