All Issue

2016 Vol.35, Issue 4
31 July 2016. pp. 243-252
Abstract
References
1
1.D. D. Ellis and J. R. Preston, “An initial model-data comparison of reverberation and clutter from a near-shore site in the Gulf of Mexico,” in Proc. Mtgs. Acoust. 19, 070007-1~9 (2013).
2
2.F. S. Henyey and D. Tang, “Reverberation clutter induced by nonlinear internal waves in shallow water,” J. Acoust. Soc. Am. 134, EL289-EL293 (2013).
3
3.C. H. Harrison, “Closed-form expressions for ocean reverberation and signal excess with mode stripping and Lambert’s law,” J. Acoust. Soc. Am. 114, 2744-2756 (2003).
4
4.C. H. Harrison, “Closed form bistatic reverberation and target echoes with variable bathymetry and sound speed,” IEEE J. Oceanic Eng. 30, 660-675 (2005).
5
5.R. E. Keenan, “An introduction to GRAB eigenrays and CASS reverberation and signal excess.” in OCEANS 2000 MTS/IEEE Conference and Exhibition. 1065-1070, (2000).
6
6.Y. M. Choo, W. J.  Seong and W. Y. Hong, “Modeling and Analysis of Monostatic Seafloor Reverberation from Bottom Consisting of Two Slopes,” J. Computational Acoust. 22, 1450005-1~15 (2014).
7
7.K. H. Lee, Y. M. Chu and W. J. Seong,   “Geometrical ray- bundle reverberation modeling,” J. Computational Acoust. 21, 1350011-1~17 (2013).
8
8.J. F. Lingevitch and K. D. LePage, “Parabolic equation simulations of reverberation statistics from non-Gaussian- distributed bottom roughness,” IEEE J. Oceanic Eng. 35, 199-208 (2010).
9
9.M. J. Isakson, B. Goldsberry, and N.P. Chotiros, “A three- dimensional, longitudinally-invariant finite element model for acoustic propagation in shallow water waveguides,” J. Acoust. Soc. Am. 136, EL206-EL211 (2014).
10
10.H. P. Bucker and H. E. Morris, “Normal‐Mode Reverberation in Channels or Ducts,” J. Acoust. Soc. Am. 44, 827-828 (1968).
11
11.R. Zhang and G. Jin, “Normal-mode theory of average reverberation intensity in shallow water,” J. Sound  Vib. 119, 215-223 (1987).
12
12.D. D. Ellis, “A Shallow-Water Normal-Mode Reverberation Model,” J. Acoust. Soc. Am. 97, 2804-2814 (1995).
13
13.J. R. Preston and D. D. Ellis, “Report on a normal mode and Matlab based reverberation model,” DRDC Atlantic TM 2006-290, 2008.
14
14.S. T. Oh, S. H. Cho, D. H. Kang and K. J. Park,  “Low-frequency normal mode reverberation model” (in Korean), J. Acoust. Soc. Kr. 34, 184-191 (2015).
15
15.J. R. Preston and D. D. Ellis, “A Matlab and normal mode based adiabatic range-dependent reverberation model,” in 4th International Conference and Exhibition on UAM: Technologies & Results, 667-674 (2011).
16
16.K. D. LePage, “Bistatic reverberation modeling for range‐dependent waveguides,” J. Acoust. Soc. Am. 112, 2253-2254 (2002).
17
17.R. B. Evans, “A coupled mode solution for acoustic propagation in a waveguide with stepwise depth variations of a penetrable bottom,” J. Acoust. Soc. Am. 74, 188-195 (1983).
18
18.M. B. Porter, F. B. Jensen and C. M. Ferla, “The problem of energy conservation in one-way models,” J. Acoust. Soc. Am. 89, 1058-1067 (1991).
19
19.J. S. Perkins and E. I. Thorsos, “Overview of the reverberation modeling workshops,” J. Acoust. Soc. Am. 122, 3074-3074 (2007).
Information
  • Publisher :The Acoustical Society of Korea
  • Publisher(Ko) :한국음향학회
  • Journal Title :The Journal of the Acoustical Society of Korea
  • Journal Title(Ko) :한국음향학회지
  • Volume : 35
  • No :4
  • Pages :243-252
  • Received Date : 2016-03-12
  • Revised Date : 2016-05-09
  • Accepted Date : 2016-07-07