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Keywords: boussinesq-type equation
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Proceedings Papers
Paper presented at the The 32nd International Ocean and Polar Engineering Conference, June 5–10, 2022
Paper Number: ISOPE-I-22-438
... ABSTRACT Many previous studies on hydroelasticity of floating plates assume uniform stiffness and deep waters. In this paper, we study a floating elastic plate with varying stiffness in shallow water over varying bathymetry. Boussinesq-type equations for flexural-gravity waves in shallow water...
Proceedings Papers
Paper presented at the The 30th International Ocean and Polar Engineering Conference, October 11–16, 2020
Paper Number: ISOPE-I-20-3243
... ABSTRACT Highly accurate Boussinesq-type equations in terms of velocity potential are used for the simulation of shallow-water sloshing in a rectangular tank. The finite difference method is used for the spatial discretization of derivatives. The total velocity potential is separated into two...
Proceedings Papers
Paper presented at the The Fifteenth International Offshore and Polar Engineering Conference, June 19–24, 2005
Paper Number: ISOPE-I-05-311
... ABSTRACT Ocean currents make wave motion very complicated, and their effects must be considered when treating nearshore wave problems. A Boussinesq-type equation was derived by Lin et al. (2004) to simulate complex wave transformations in the presence of currents. Compared with the Stokes-type...
Proceedings Papers
Paper presented at the The Fourteenth International Offshore and Polar Engineering Conference, May 23–28, 2004
Paper Number: ISOPE-I-04-329
... that Boussinesq-type equations can simulate the wave transformations in the presence of currents. INTRODUCTION As waves enter open shallow water, variation in the depth of the water causes shoaling and refraction. When a propagating wave encounters an obstruction such as a coastal structure, reflection...
Proceedings Papers
Paper presented at the The Seventh International Offshore and Polar Engineering Conference, May 25–30, 1997
Paper Number: ISOPE-I-97-394
... ABSTRACT In order to solve the Boussinesq-type equations developed by the author (1996), two finite difference methods were used: a Predictor-Corrector method and a ADI method. Comparisons of the numerical results of the two methods were made for a variety of cases, including the wave...
