A hybrid wave propagation simulation technique for ocean acoustic problems

被引:19
|
作者
Robertsson, JOA [1 ]
Levander, A [1 ]
Holliger, K [1 ]
机构
[1] RICE UNIV, DEPT GEOL & GEOPHYS, HOUSTON, TX 77251 USA
关键词
D O I
10.1029/96JB00106
中图分类号
P3 [地球物理学]; P59 [地球化学];
学科分类号
0708 ; 070902 ;
摘要
Intermediate range bottom interacting deep ocean acoustic experiments (up to similar to 50 km offset in water depths exceeding 1 km using frequencies in the 100-500 Hz range) encompass a variety of different scales: the water column varies smoothly over many wavelengths, whereas the seafloor is rough at scales from 1 m to several kilometers. We present a general hybrid technique to solve the two-dimensional acoustic/viscoelastic equations for problems that include these different wave propagation regimes. This approach makes realistic large-scale computations tractable and assures high accuracy. The technique, which we call Hybrid Adaptive Regime Visco-Elastic Simulation Technique (HARVEST), consists of three parts. A Gaussian beam method is used to propagate the source wave field through a vertically varying water column to the scattering region near the seafloor. This extrapolated source wave field is inserted into a viscoelastic finite difference grid on which the complex acoustic/anelastic interaction of the wave field with the rough seafloor is computed. The backscattered wave field collected on hypothetical vertical and horizontal lines is then extrapolated by means of the Kirchhoff integral to a receiver array distant from the scattering locale. The fidelity of the method is demonstrated by comparison with solutions from a WKBJ approximation method and full finite difference simulations.
引用
收藏
页码:11225 / 11241
页数:17
相关论文
共 50 条
  • [21] Laboratory Physical Simulation of Acoustic Wave Propagation on the Shelf
    S. N. Gurbatov
    A. E. Bychkov
    P. N. Vyugin
    I. Yu. Gryaznova
    M. S. Deryabin
    V. V. Kurin
    A. I. Khilko
    Acoustical Physics, 2020, 66 : 384 - 389
  • [22] Simulation of the acoustic wave propagation using a meshless method
    Bajko, J.
    Niedoba, P.
    Cermak, L.
    Jicha, M.
    EXPERIMENTAL FLUID MECHANICS 2016 (EFM16 ), 2017, 143
  • [23] Simulation of acoustic wave propagation in nonclassical, nonlinear media
    Delsanto, PP
    Johnson, PA
    Ruffino, E
    Scalerandi, M
    NONLINEAR ACOUSTICS AT THE TURN OF THE MILLENNIUM, 2000, 524 : 275 - 278
  • [24] Acoustic wave propagation simulation by reduced order modelling
    Basir, Hadi Mahdavi
    Javaherian, Abdolrahim
    Shomali, Zaher Hossein
    Firouz-Abadi, Roohollah Dehghani
    Gholamy, Shaban Ali
    EXPLORATION GEOPHYSICS, 2018, 49 (03) : 386 - 397
  • [25] Laboratory Physical Simulation of Acoustic Wave Propagation on the Shelf
    Gurbatov, S. N.
    Bychkov, A. E.
    Vyugin, P. N.
    Gryaznova, I. Yu.
    Deryabin, M. S.
    Kurin, V. V.
    Khilko, A. I.
    ACOUSTICAL PHYSICS, 2020, 66 (04) : 384 - 389
  • [26] Ocean acoustic wave propagation and ray method correspondence: Internal wave fine structure
    Hegewisch, KC
    Cerruti, NR
    Tomsovic, S
    JOURNAL OF THE ACOUSTICAL SOCIETY OF AMERICA, 2005, 117 (03): : 1582 - 1594
  • [28] ACOUSTIC PROPAGATION IN A REFRACTING OCEAN WAVE-GUIDE WITH AN IRREGULAR INTERFACE
    EVANS, RB
    GILBERT, KE
    COMPUTERS & MATHEMATICS WITH APPLICATIONS, 1985, 11 (7-8) : 795 - 805
  • [29] STOCHASTIC-MODEL OF ACOUSTIC-WAVE PROPAGATION THROUGH THE OCEAN
    SUTTON, GR
    ADVANCES IN APPLIED PROBABILITY, 1979, 11 (02) : 306 - 307
  • [30] Acoustic propagation from a spiral wave front source in an ocean environment
    Hefner, Brian T.
    Dzikowicz, Benjamin R.
    JOURNAL OF THE ACOUSTICAL SOCIETY OF AMERICA, 2012, 131 (03): : 1978 - 1986