2006
DOI: 10.1016/j.advwatres.2005.09.010
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Velocity distribution in combined wave–current flows

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Cited by 27 publications
(12 citation statements)
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“…When waves are superimposed in the same direction of the current there is a significant reduction of the mean horizontal velocity in the upper half of the water column, while when waves have opposite direction of the current the vertical shear of horizontal velocity increases. Yang et al (2006) has stated that the cause for this behavior is due to not only the wave induced Reynolds stresses, but also to the non uniformity of the flow and secondary currents.…”
Section: Discussionmentioning
confidence: 99%
“…When waves are superimposed in the same direction of the current there is a significant reduction of the mean horizontal velocity in the upper half of the water column, while when waves have opposite direction of the current the vertical shear of horizontal velocity increases. Yang et al (2006) has stated that the cause for this behavior is due to not only the wave induced Reynolds stresses, but also to the non uniformity of the flow and secondary currents.…”
Section: Discussionmentioning
confidence: 99%
“…Several analytical 1D wave-current models and boundary layer theories have been proposed to reproduce the quasi-Eulerian current response observed in the laboratory experiments detailed above. Relying on either the surface distortion of the depth dependent eddy-viscosities (Huang and Mei, 2003), parameterization of wave induced second order stresses (You, 1996), or a mixing length hypothesis (Yang et al, 2006) they are capable of roughly replicating measured vertical velocity profiles. More recently, Olabarrieta et al (2010) proposed a 3D non hydrostatic Eulerian wave-current model using a one equation eddy viscosity turbulence closure able to mimic the current response to waves from the laboratory experiments.…”
Section: Comparison To Wave-current Models and Boundary Layer Theoriesmentioning
confidence: 99%
“…But Perry et al [16] analyzed many available experimental data and found this may not be true for flow with ribs or grooves, in which the friction factor is always influenced by the Reynolds number. Actually the resistance of the vegetated open channel includes two parts [17], i.e., skin resistance and form drag. The form drag is closely related the vortex volume near the vegetation [11] and the expression of the skin friction f sk was proposed by Yang et al [18].…”
Section: A the Total Resistance Determined By Skin Resistance And Fomentioning
confidence: 99%