2002
DOI: 10.1175/1520-0485(2002)032<1779:neotbo>2.0.co;2
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Numerical Experiments on the Breaking of Solitary Internal Wavesover a Slope–Shelf Topography

Abstract: A theoretical study of the transformation of large amplitude internal solitary waves (ISW) of permanent form over a slope-shelf topography is considered using as basis the Reynolds equations. The vertical fluid stratification, amplitudes of the propagating ISWs, and the bottom parameters were taken close to those observed in the Andaman and Sulu Seas. The problem was solved numerically. It was found that, when an intense ISW of depression propagates from a deep part of a basin onto the shelf with water depth H… Show more

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Cited by 227 publications
(199 citation statements)
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References 49 publications
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“…It is now about 3 km long, spanning depths of 130-140 m. The slope of the wave front is less than it was at t = 42 h and in the centre of the wave the thermocline is almost parallel to the bottom (between 65.5 and 67.5 km). This is a well-know feature of shoaling waves when the thermocline is close to the bottom (Vlasenko and Hutter, 2002;Orr and Mignerey, 2003;Lamb and Nguyen, 2009). The rear of the wave is much steeper and behind the leading depression the thermocline has been raised above its equilibrium position (x = 66 km).…”
Section: Resultsmentioning
confidence: 86%
See 1 more Smart Citation
“…It is now about 3 km long, spanning depths of 130-140 m. The slope of the wave front is less than it was at t = 42 h and in the centre of the wave the thermocline is almost parallel to the bottom (between 65.5 and 67.5 km). This is a well-know feature of shoaling waves when the thermocline is close to the bottom (Vlasenko and Hutter, 2002;Orr and Mignerey, 2003;Lamb and Nguyen, 2009). The rear of the wave is much steeper and behind the leading depression the thermocline has been raised above its equilibrium position (x = 66 km).…”
Section: Resultsmentioning
confidence: 86%
“…Helfrich and Melville (1986) and Helfrich (1992) considered the breaking criteria for a two-layered system. Vlasenko and Hutter (2002) performed simulations, in a continuously stratified fluid, of breaking solitary waves on slope-shelf topography and determined a parametrisation for the location of wave breaking for stratifications and bathymetry based on observations in the Andaman and Sulu seas.…”
Section: K G Lamb and A Warn-varnas: Shoaling Internal Solitary Wavesmentioning
confidence: 99%
“…This paper will consider observational results from a single linear mooring line approximately normal to the continental shelf break and will not attempt to address the two-dimensional results. Ultimately, the wave energy must be dissipated on the Chinese continental shelf via friction, refraction, wave breaking, and radial spreading [27], [35], [37]. These processes are better described by the ASIAEX Low-Cost (LOCO) Moorings located further onshore and are the focus of other ASIAEX papers [2], [4].…”
Section: E Internal Wavesmentioning
confidence: 99%
“…This is because the soliton peaks were pushed up by the shoaling bottom and became broader also, since the soliton width is inversely proportional to its vertical displacement. An explanation of the wave widening and deformation in terms of linear wave speed changes for a thermocline transition from near-surface to near-bottom depth can be found in the literature [37], [44]. Essentially, the nonlinear processes no longer counteract the varying linear wave speed computed throughout the wave to allow a wave of permanent form, and the trough and shoulders of the wave diverge as the bathymetry shoals.…”
Section: Wave Transformation In Shallow Watermentioning
confidence: 99%
“…In our case, there are two elevation waves created behind the original depression wave (Figure 1). The ISW evolution in this phase has been studied by numerical method several times [Knickerbocker and Newell, 1980;Liu et al, 1998;Vlasenko and Hutter, 2002].…”
Section: Conversion Processmentioning
confidence: 99%