Numerical Study of Effects of Complex Topography on Surface-Piercing Wave-Body Interactions

Xi Zhang , Xiangyin Meng , Yunfei Du

Journal of Marine Science and Application ›› 2018, Vol. 17 ›› Issue (4) : 550 -563.

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Journal of Marine Science and Application ›› 2018, Vol. 17 ›› Issue (4) : 550 -563. DOI: 10.1007/s11804-018-00057-3
Research Article

Numerical Study of Effects of Complex Topography on Surface-Piercing Wave-Body Interactions

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Abstract

In this paper, wave-body interactions under the effects of complex topography are investigated numerically by a two-phase incompressible Reynolds-Averaged Navier-Stokes (RANS) solver in OpenFOAM. A submerged bottom-standing structure is distributed below the floating body, and the effects of the water depth and top width of the submerged structure on wave-body interactions are studied. The results show that the submerged structure can affect wave loads and roll motion. The vertical force can be amplified on the fixed body when the water depth of the submerged structure is smaller than half of the water depth of the body. The top width significantly affects the vertical force when the top width is smaller than the incident wave length and larger than the body width. For the free-rolling body, roll amplitude can be increased when the ratio of the incident wave length to the water depth of the submerged structure is large enough. On the resonance condition, roll amplitude is slightly reduced by the submerged structure. The effects of the top width on roll amplitude are remarkable when special conditions are fulfilled.

Keywords

Wave-body interactions / Complex topography / Wave loads / Roll motion / OpenFOAM

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Xi Zhang, Xiangyin Meng, Yunfei Du. Numerical Study of Effects of Complex Topography on Surface-Piercing Wave-Body Interactions. Journal of Marine Science and Application, 2018, 17(4): 550-563 DOI:10.1007/s11804-018-00057-3

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References

[1]

Beji S, Battjes JA. Experimental investigation of wave propagation over a bar. Coast Eng, 1993, 19(1–2): 151-162

[2]

Bhattacharjee J, Guedes Soares C. Wave interaction with a floating rectangular box near a vertical wall with step type bottom topography. Journal of Hydrodynamics Series B, 2010, 22(5): 91-96

[3]

Bhattacharjee J, Guedes Soares C. Oblique wave interaction with a floating structure near a wall with stepped bottom. Ocean Eng, 2011, 38(13): 1528-1544

[4]

Carrica PM, Wilson RV, Noack RW, Stern F. Ship motions using single-phase level set with dynamic overset grids. Comput Fluids, 2007, 36(9): 1415-1433

[5]

Chang HK, Liou JC. Long wave reflection from submerged trapezoidal breakwaters. Ocean Eng, 2007, 34(1): 185-191

[6]

Craig W, Guyenne P, Nicholls DP, Sulem C. Hamiltonian long–wave expansions for water waves over a rough bottom. Proc R Soc Lond Ser A, 2005, 461(2055): 839-873

[7]

Davies AG, Heathershaw AD. Surface-wave propagation over sinusoidally varying topography. J Fluid Mech, 1984, 144: 419-443

[8]

Heathershaw AD. Seabed-wave resonance and sand bar growth. Nature, 1982, 296(5855): 343-345

[9]

Hur DS, Lee KH, Choi DS. Effect of the slope gradient of submerged breakwaters on wave energy dissipation. Engineering Applications of Computational Fluid Mechanics, 2011, 5(1): 83-98

[10]

Jacobsen NG, Fuhrman DR, Fredsøe J. A wave generation toolbox for the open-source CFD library: OpenFOAM®. Int J Numer Methods Fluids, 2012, 70(9): 1073-1088

[11]

Jasak H, Tukovic Z (2006) Automatic mesh motion for the unstructured finite volume method. Transactions of FAMENA 30:(2) 1–20

[12]

Jiang ZY, Cui J, Gao Y, Liu J, Zhao Y. Experimental study and numerical simulation on the slow-drift oscillation of a semi-submersible in irregular waves. Ship Technology Research, 2016, 63(1): 26-37

[13]

Jung KH, Chang KA, Jo HJ. Viscous effect on the roll motion of a rectangular structure. J Eng Mech, 2006, 132(2): 190-200

[14]

Kim T, Kim Y. Numerical analysis on floating-body motion responses in arbitrary bathymetry. Ocean Eng, 2013, 62: 123-139

[15]

Koley S, Sarkar A, Sahoo T. Interaction of gravity waves with bottom-standing submerged structures having perforated outer-layer placed on a sloping bed. Appl Ocean Res, 2015, 52: 245-260

[16]

Koo W (2003) Fully-nonlinear wave-body interactions by a 2D potential numerical wave tank. Doctoral dissertation, Texas A&M University. Texas A&M University. Available electronically from http://oaktrust.library.tamu.edu/handle/1969.1/1118. Accessed 17 Nov 2018

[17]

Koo WC, Kim MH. Fully nonlinear wave-body interactions with surface-piercing bodies. Ocean Eng, 2007, 34(7): 1000-1012

[18]

Liu Y, Li HJ. Iterative multi-domain BEM solution for water wave reflection by perforated caisson breakwaters. Engineering Analysis with Boundary Elements, 2017, 77: 70-80

[19]

Liu Y, Yue DKP. On generalized Bragg scattering of surface waves by bottom ripples. J Fluid Mech, 1998, 356: 297-326

[20]

Liu YN, Molin B, Kimmoun O. Experimental and numerical study of the effect of variable bathymetry on the slow-drift wave response of floating bodies. Appl Ocean Res, 2011, 33(3): 199-207

[21]

Ma QW, Yan S. QALE-FEM for numerical modelling of non-linear interaction between 3D moored floating bodies and steep waves. Int J Numer Methods Eng, 2009, 78(6): 713-756

[22]

Mei CC. Resonant reflection of surface water waves by periodic sandbars. J Fluid Mech, 1985, 152: 315-335

[23]

Mei CC, Liu PL. Surface waves and coastal dynamics. Annu Rev Fluid Mech, 1993, 25(1): 215-240

[24]

Porter R, Porter D. Scattered and free waves over periodic beds. J Fluid Mech, 2003, 483: 129-163

[25]

Rahman MA, Womera SA. Experimental and numerical investigation on wave interaction with submerged breakwater. Journal of Water Resources and Ocean Science, 2013, 2(6): 155-164

[26]

Seah RKM, Yeung RW (2003) Sway and roll hydrodynamics of cylindrical sections. International Journal of Offshore and Polar Engineering 13(04). https://doi.org/10.17736/10535381

[27]

Ubbink O (1997) Numerical prediction of two fluid systems with sharp interfaces. PhD Thesis, Imperial College, London

[28]

Weller HG, Tabor G, Jasak H, Fureby C. A tensorial approach to computational continuum mechanics using object-oriented techniques. Comput Phys, 1998, 12(6): 620-631

[29]

Wilson RV, Carrica PM, Stern F. Unsteady RANS method for ship motions with application to roll for a surface combatant. Comput Fluids, 2006, 35(5): 501-524

[30]

Yan SQ (2006) Numerical simulation of nonlinear response of moored floating structures to sleep waves. Ph.D. thesis, City University London, London, pp 179–183

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