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Laboratory experiments on counter-propagating collisions of solitary waves. Part 2. Flow field

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Title Laboratory experiments on counter-propagating collisions of solitary waves. Part 2. Flow field
Names Chen, Yongshuai (creator)
Zhang, Eugene (creator)
Yeh, Harry (creator)
Date Issued 2014-08-19 (iso8601)
Note This is the publisher’s final pdf. The published article is copyrighted by Cambridge University Press and can be found at: http://journals.cambridge.org/action/displayJournal?jid=FLM.
Abstract In the companion paper (Chen & Yeh, J. Fluid Mech., vol. 749, 2014, pp. 577–596),
collisions of counter-propagating solitary waves were studied experimentally by
analysing the measured water-surface variations. Here we study the flow fields
associated with the collisions. With the resolved velocity data obtained in the
laboratory, the flow fields are analysed in terms of acceleration, vorticity, and
velocity-gradient tensors in addition to the velocity field. The data show that flow
acceleration becomes maximum slightly before and after the collision peak, not in
accord with the linear theory which predicts the maximum acceleration at the collision
peak. Visualized velocity-gradient-tensor fields show that fluid parcels are stretched
vertically prior to reaching the state of maximum wave amplitude. After the collision
peak, fluid parcels are stretched in the horizontal direction. The boundary-layer
evolution based on the vorticity generation and diffusion processes are discussed. It is
shown that flow separation occurs at the bed during the collision. The collision creates
small dispersive trailing waves. The formation of the trailing waves is captured by
observing the transition behaviour of the velocity-gradient-tensor field: the direction
of stretching of fluid parcels alternates during the generation of the trailing waves.
Genre Article
Topic boundary layer separation
Identifier Chen, Y., Zhang, E., & Yeh, H. (2014). Laboratory experiments on counter-propagating collisions of solitary waves. Part 2. Flow field. Journal of Fluid Mechanics, 755, 463-484. doi:10.1017/jfm.2014.427

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