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On the local properties of highly nonlinear unsteady gravity water waves. Part 1. Slowdown, kinematics and energetics
by
Banner, M L
, Peirson, W L
, Dias, F
, Allis, M
, Barthelemy, X
in
Amplitudes
/ Carrier waves
/ Kinematics
/ Potential energy
/ Slopes
/ Velocity distribution
/ Water waves
/ Wave tanks
2015
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On the local properties of highly nonlinear unsteady gravity water waves. Part 1. Slowdown, kinematics and energetics
by
Banner, M L
, Peirson, W L
, Dias, F
, Allis, M
, Barthelemy, X
in
Amplitudes
/ Carrier waves
/ Kinematics
/ Potential energy
/ Slopes
/ Velocity distribution
/ Water waves
/ Wave tanks
2015
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Do you wish to request the book?
On the local properties of highly nonlinear unsteady gravity water waves. Part 1. Slowdown, kinematics and energetics
by
Banner, M L
, Peirson, W L
, Dias, F
, Allis, M
, Barthelemy, X
in
Amplitudes
/ Carrier waves
/ Kinematics
/ Potential energy
/ Slopes
/ Velocity distribution
/ Water waves
/ Wave tanks
2015
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On the local properties of highly nonlinear unsteady gravity water waves. Part 1. Slowdown, kinematics and energetics
Paper
On the local properties of highly nonlinear unsteady gravity water waves. Part 1. Slowdown, kinematics and energetics
2015
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Overview
The kinematic properties of unsteady highly non-linear 3D wave groups have been investigated using a numerical wave tank. Although carrier wave speeds based on zero-crossing analysis remain within +-7% of linear theory predictions, crests and troughs locally undertake a systematic cyclical leaning from forward to backward as the crests/troughs transition through their maximum amplitude. Consequently, both crests and troughs slow down by approximately 15% of the linear velocity, in sharp contrast to the predictions of finite amplitude Stokes steady wavetrain theory. Velocity profiles under the crest maximum have been investigated and surface values in excess of 1.8 times the equivalent Stokes velocity can be observed. Equipartitioning between depth-integrated kinetic and potential energy holds globally on the scale of the wave group. However, equipartitioning does not occur at crests and troughs (even for low amplitude Stokes waves), where the local ratio of potential to total energy varies systemically as a function of wave steepness about a mean value of 0.67.
Publisher
Cornell University Library, arXiv.org
Subject
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