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Chatjigeorgiou, Ioannis K., Korobkin, Alexander A. 
ORCID: https://orcid.org/0000-0003-3605-8450 and Cooker, Mark J.
(2016)
Three-dimensional steep wave impact on a vertical cylinder.
Journal of Hydrodynamics, 28 (4).
pp. 523-533.
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Abstract
In the present study we investigate the 3-D hydrodynamic slamming problem on a vertical cylinder due to the impact of a steep wave that is moving with a steady velocity. The linear theory of the velocity potential is employed by assuming inviscid, incompressible fluid and irrotational flow. As the problem is set in 3-D space, the employment of the Wagner condition is essential. The set of equations we pose, is presented as a mixed boundary value problem for Laplace's equation in 3-D. Apart from the mixed-type of boundary conditions, the problem is complicated by considering that the region of wetted surface of the cylinder is a set whose boundary depends on the vertical coordinate on the cylinder up to the free-surface. We make some simple assumptions at the start but otherwise we proceed analytically. We find closed-form relations for the hydrodynamic variables, namely the time dependent potential, the pressure impulse, the shape of the wave front (from the contact point to beyond the cylinder) and the slamming force.
| Item Type: | Article |
|---|---|
| Uncontrolled Keywords: | 3-d impact,violent slamming,impulse pressure, integral equations |
| Faculty \ School: | Faculty of Science > School of Mathematics (former - to 2024) |
| UEA Research Groups: | Faculty of Science > Research Groups > Centre for Interdisciplinary Mathematical Research (former - to 2017) Faculty of Science > Research Groups > Fluid and Solid Mechanics (former - to 2024) Faculty of Science > Research Groups > Fluids & Structures Faculty of Science > Research Groups > Sustainable Energy |
| Related URLs: | |
| Depositing User: | Pure Connector |
| Date Deposited: | 24 Sep 2016 00:57 |
| Last Modified: | 07 Nov 2024 12:39 |
| URI: | https://ueaeprints.uea.ac.uk/id/eprint/60335 |
| DOI: | 10.1016/S1001-6058(16)60657-1 |
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