1989
DOI: 10.1121/1.397590
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The effective depth of a Pekeris ocean waveguide, including shear wave effects

Abstract: Weston’s [J. Acoust. Soc. Am. 32, 647–654 (1960)] concept of the effective depth of a Pekeris-type shallow water waveguide has been extended to admit seabeds that support shear waves. The amended effective depth formula leads to estimates of normal mode phase speeds that are surprisingly accurate, without numerical iteration. Results for six hypothetical, though realistic, bottom types are compared with an ‘‘exact’’ normal mode model that includes shear wave effects and another normal mode model that does not.

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Cited by 28 publications
(12 citation statements)
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“…͑1͒, and the shear wave in the sediment is neglected, then one can obtain [26][27][28][29]75 Q͑f͒ = 0.0366…”
Section: A Frequency Dependence Of Bottom Reflection Loss At Small Gmentioning
confidence: 99%
“…͑1͒, and the shear wave in the sediment is neglected, then one can obtain [26][27][28][29]75 Q͑f͒ = 0.0366…”
Section: A Frequency Dependence Of Bottom Reflection Loss At Small Gmentioning
confidence: 99%
“…The term "effective depth" to describe this approximation was introduced by Buckingham. 21 Later, the effective depth technique has been used by Chapman et al 22 to describe approximately the reflection characteristics of various types of representative shear wave supporting bottom. The effective depth approximation was extended by Zhang and Tindle.…”
Section: Normal Modes Approachmentioning
confidence: 99%
“…Combining Eqs. (22) and (23) A new method for finding this curve more efficiently has been recently proposed. 25 …”
Section: Normal Modes Approachmentioning
confidence: 99%
“…D'Spain et al [29] developed an adiabatic normal-mode model to analyze broadband, matched-"eld-processing data collected in shallow water. The model incorporated the concept of &&e!ective depth'', which was "rst introduced by Weston [30] for a Pekeris waveguide and later extended by Chapman et al [31] to include shear waves. In essence, the phase change associated with the re#ection of a plane wave from a #uid}elastic interface at the bottom is equal to that from a pressure-release boundary that is o!set a distance below the true bottom.…”
Section: 222mentioning
confidence: 99%