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Analysis and Ranking of the Acoustic Disturbance Potential of ...

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Report No. 6945<br />

BRN Systems <strong>and</strong> Technologies Corporation<br />

The greatest loss occurs at high frequencies <strong>and</strong> in <strong>the</strong> region near shore<br />

where <strong>the</strong> depth is reduced to 20 m. In this case a TL <strong>of</strong> 22 dB is observed<br />

for both <strong>the</strong> 315 Hz <strong>and</strong> 1 kHz b<strong>and</strong>s, with a value <strong>of</strong> about 18 dB at 100 Hz.<br />

Since <strong>the</strong> propagation at 100 Hz is apparently not influenced very much by<br />

ei<strong>the</strong>r <strong>the</strong> upward slope or by <strong>the</strong> change in SVP conditions over <strong>the</strong> 10 km<br />

range examined in <strong>the</strong> modeling procedure, it it likely that a significant<br />

amount <strong>of</strong> low frequency acoustic energy is reaching <strong>the</strong> near shore area by<br />

bottom refracted transmission in <strong>the</strong> water-saturated sediments. As shown by<br />

<strong>the</strong> model results for <strong>the</strong> very shallow Case 1 geometry, it is necessary for<br />

marine mammals to be very near shore to gain significant shielding from loud<br />

low frequency <strong>of</strong>fshore sources.<br />

4.3 Air-To-Water Transmission<br />

Of <strong>the</strong> several papers available in <strong>the</strong> literature concerning transmission<br />

<strong>of</strong> sound from air into water, most do not consider <strong>the</strong> effect <strong>of</strong> shallow water<br />

conditions. Urick (1972) presents a discussion <strong>of</strong> <strong>the</strong> effect <strong>and</strong> reports data<br />

showing <strong>the</strong> difference in <strong>the</strong> underwater signature <strong>of</strong> an aircraft overflight<br />

for deep <strong>and</strong> shallow conditions. No analysis is presented which would permit<br />

estimation <strong>of</strong> <strong>the</strong> effective TL underwater for shallow water multipath<br />

transmission conditions. Young (1973) presents an analysis which, while<br />

directed at deep water applications, derives an equivalent underwater source<br />

for an aircraft overflight which can be used for direct path underwater<br />

received level estimates. Unfortunately, for <strong>the</strong> aircraft - marine mammal<br />

encounter geometry relevent to this study, <strong>the</strong> usual sound transmission<br />

involves both direct <strong>and</strong> bottom reflected paths. Because <strong>of</strong> this, it was<br />

necessary to develop an analytical model to help predict <strong>the</strong> total acoustic<br />

exposure level for marine mammals in shallow water near <strong>the</strong> path <strong>of</strong> an<br />

aircraft overflight (Malme <strong>and</strong> Smith 1988).<br />

The model, which was developed for both this study <strong>and</strong> <strong>the</strong> related LGL<br />

study <strong>of</strong> pinniped response to aircraft noise (Johnson et al. 1988), provides<br />

for calculation <strong>of</strong> <strong>the</strong> acoustic energy at an underwater receiver contributed<br />

by both <strong>the</strong> direct sound field <strong>and</strong> a depth-averaged reverberant sound field.<br />

The direct sound field is produced by sound transmitted into <strong>the</strong> water along a<br />

direct refracted path from <strong>the</strong> airborne source to <strong>the</strong> underwater receiver.<br />

The reverberant sound field is produced by sound reflecting from <strong>the</strong> bottom<br />

<strong>and</strong> surface as.it travels outward from <strong>the</strong> region directly under <strong>the</strong><br />

aircraft. An analysis developed by P.W. Smith, Jr. based on an earlier study<br />

<strong>of</strong> shallow water sound propagation (Smith 1974) is used to predict <strong>the</strong><br />

horizontally propagating sound field produced by <strong>the</strong> reflected sound energy.<br />

Figure 4.8 shows <strong>the</strong> geometry <strong>and</strong> parameters used in developing <strong>the</strong><br />

air-water transmission model. As depicted in <strong>the</strong> figure, sound from an<br />

elevated source in air is refracted upon transmission into water because <strong>of</strong><br />

<strong>the</strong> difference in sound speeds in <strong>the</strong> two media. A virtual source location is<br />

formed which is <strong>the</strong> apparent location <strong>of</strong> <strong>the</strong> source for <strong>the</strong> sound path in<br />

water. Because <strong>of</strong> <strong>the</strong> large difference in sound speeds between air <strong>and</strong> water<br />

(a ratio <strong>of</strong> about 0.23) <strong>the</strong> direct sound path is totally reflected for grazing<br />

angles less than 77 degrees. For smaller grazing angles sound reaches an<br />

underwater observation point only by scattering from wave crests on <strong>the</strong>

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