Gain Calculation Method of Caustics Convergence Region in Deep Sea Complete Sound Channel Based on Parabolic Equation Theory
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] The Munk profile, a typical sound velocity profile in the deep sea, is analyzed, and 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 . The sound velocity profile is as figure 1 shown.
[0068] The depth of the sound source is 300m, and the environment with a sea depth of 6000m is selected for simulation. The signal is filtered with a one-third octave band of the center frequency of 200Hz. Using RAM parabolic equation sound field calculation software, the frequency range is 178-224Hz, with a step of 1Hz Long, the sound field is calculated at each frequency point, and then the frequency average sound intensity is calculate...
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