Parabolic-equation-theory-based gain calculation method for caustic line convergence region under deep sea complete sound track
A parabolic equation and caustics technology, applied in the processing of the detected response signal, the use of sonic/ultrasonic/infrasonic waves to analyze fluids, and the use of sonic/ultrasonic/infrasonic waves for material analysis, etc.
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[0065] Analyzing the Munk profile, a typical deep-sea sound velocity profile, the sound velocity expression of the Munk profile is:
[0066] c(z)=c 0 {1+ε[e -η -(1-η))) (1)
[0067] Among them, η=2(z-z 0 ) / B, z 0 Is the depth of the channel axis, B is the waveguide width, c 0 Is the minimum value of sound velocity, and ε is the magnitude of deviation from the minimum value. For a typical Munk model, the parameters are: B=1000m, z 0 =1000m, c 0 =1500m / s, ε=0.57×10 -2 . Sound velocity profile like figure 1 Shown.
[0068] The sound source depth is 300m, and an environment with a sea depth of 6000m is selected for simulation. The signal is filtered at one-third octave of the center frequency of 200Hz, using RAM parabolic equation sound field calculation software, the frequency range is 178-224Hz, and the step is 1Hz Long, calculate the sound field separately at each frequency point, then use formula (5) to calculate the frequency average sound intensity, and then calculate the freque...
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