Loading on a vertical cylinder in multidirectional waves
Loading on a vertical cylinder in multidirectional waves
This paper presents laboratory measurements of local and total loading on an isolated vertical cylinder in irregular unidirectional and multidirectional waves. Maximum Keulegan-Carpenter numbers in individual waves were about 16, and maximum Reynolds numbers about 3 × 104. It is shown that in these conditions, existing theoretical and numerical models underestimate the reduction in loading on a cylinder due to wave spreading. Besides the changes that are predicted when Morison's equation is used with constant coefficients, there are hydrodynamic influences that contribute further force reductions. Comparisons with Dean's (1977) hybrid approach suggest that in the present conditions these reductions are in the region of 3 and 6 percent for a spreading function cos2s , with s = 8 and s = 2, respectively. Larger reductions can be expected at higher Keulegan-Carpenter numbers, though scale effects are likely to become more important in the drag-dominated regime.
151-158
Chaplin, J.R.
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Subbiah, K.
e8893cfa-ba26-488c-a82e-56e0aebdaa3f
Irani, M.
cc9edb16-ce9f-48c6-9118-69ce4a93975d
August 1995
Chaplin, J.R.
d5ed2ba9-df16-4a19-ab9d-32da7883309f
Subbiah, K.
e8893cfa-ba26-488c-a82e-56e0aebdaa3f
Irani, M.
cc9edb16-ce9f-48c6-9118-69ce4a93975d
Chaplin, J.R., Subbiah, K. and Irani, M.
(1995)
Loading on a vertical cylinder in multidirectional waves.
Journal of Offshore Mechanics and Arctic Engineering, 117 (3), .
(doi:10.1115/1.2827083).
Abstract
This paper presents laboratory measurements of local and total loading on an isolated vertical cylinder in irregular unidirectional and multidirectional waves. Maximum Keulegan-Carpenter numbers in individual waves were about 16, and maximum Reynolds numbers about 3 × 104. It is shown that in these conditions, existing theoretical and numerical models underestimate the reduction in loading on a cylinder due to wave spreading. Besides the changes that are predicted when Morison's equation is used with constant coefficients, there are hydrodynamic influences that contribute further force reductions. Comparisons with Dean's (1977) hybrid approach suggest that in the present conditions these reductions are in the region of 3 and 6 percent for a spreading function cos2s , with s = 8 and s = 2, respectively. Larger reductions can be expected at higher Keulegan-Carpenter numbers, though scale effects are likely to become more important in the drag-dominated regime.
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Published date: August 1995
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Local EPrints ID: 75398
URI: http://eprints.soton.ac.uk/id/eprint/75398
ISSN: 0892-7219
PURE UUID: 883295c4-3f9d-4a44-8948-f4510e50e34e
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Date deposited: 11 Mar 2010
Last modified: 14 Mar 2024 02:44
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Author:
K. Subbiah
Author:
M. Irani
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