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Low-frequency reverberation estimates based on elastic parabolic equation solutions for free-surface and ice-covered Arctic environments
A computational model of reverberation at low frequencies in an ice-covered environment is developed. The model is built on a full-field perturbation approach and includes elastic parabolic equation solutions for the acoustic field and its horizontal and vertical derivatives near water-ice and water...
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Main Authors: | , |
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Format: | Conference Proceeding |
Language: | English |
Citations: | Items that cite this one |
Online Access: | Request full text |
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Summary: | A computational model of reverberation at low frequencies in an ice-covered environment is developed. The model is built on a full-field perturbation approach and includes elastic parabolic equation solutions for the acoustic field and its horizontal and vertical derivatives near water-ice and water-air interfaces. Our previous work demonstrated that average reverberation intensity is sensitive to both elasticity and thickness of the ice at mid-frequencies, where the ice layer thickness is on the order of or larger than both compressional and shear wavelengths. Here we consider the case of smaller ice thicknesses (or lower frequencies). Reverberation estimates for rough free surface and those from rough ice-water interface with increasing ice layer thickness are compared to determine at what ice thicknesses and acoustic frequencies the long-range reverberation distinguishes between the two cases. To isolate effects of ice thickness, we assume roughness is the same in both environments. Ice thickness will be varied from a small fraction of a wavelength, where the ice layer is practically transparent, to moderately low where the ice presence causes noticeable changes in reverberation. Numerical examples for reverberation in a typical Arctic environment with upward refracting sound-speed profile are presented and discussed. |
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ISSN: | 1939-800X |
DOI: | 10.1121/2.0000990 |