TECHNICAL PAPERS
Oct 15, 2004

Longshore Sediment Transport by Nonlinear Waves and Currents

Publication: Journal of Waterway, Port, Coastal, and Ocean Engineering
Volume 130, Issue 6

Abstract

A time-dependent model for obliquely incident nonlinear waves is developed and applied to predict longshore current and sediment transport. The wave model is based on the Boussinesq equations for breaking and nonbreaking waves. Wave breaking is introduced by adopting the surface roller concept. Longshore current velocity is calculated using the time-averaged alongshore momentum equation, including the effects of the cross-shore circulation on the dispersion of momentum. The wave module provides the longshore current and the sediment transport modules with all required hydrodynamic information such as radiation stress, bottom velocity, undertow velocity, and eddy viscosity coefficient. The Dibajnia and Watanabe formula is adopted to predict sheet-flow transport; whereas, for the suspended load, an energetics approach is used. Model results are compared with experimental data as well as with the Kamphuis and Costal Engineering Research Center formulas for the total alongshore sediment transport rate.

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References

1.
Briand, M.-H. G., Kamphuis, J. W. (1993). “Sediment transport in the surf zone: A quasi 3-D numerical model.” Coastal Eng., 20, 135–156.
2.
Chen, Q., Dalrymple, R. A., Kirby, J. T., Kennedy, A. B., and Haller, M. C. (1999). “Boussinesq modelling of a rip current system.” J. Geophys. Res., 104(C9), 20617–20637.
3.
De Vriend, H. J., and Stive, M. J. F. (1987). “Quasi-3D modelling of nearshore currents.” Coastal Eng., 11, 565–601.
36.
Dibajnia, M., and Watanabe, A. (1993). “Sheet flow under nonlinear waves and currents.” Proc., Coastal Engineering 1992, ASCE, New York, 2015–2028.
4.
Dibajnia, M. (1995). “Sheet flow transport formula extended and applied to horizontal plane problems.”Coast. Eng. Japan, 38(2), 179–194.
5.
Dibajnia, M., and Watanabe, A. (1998). “Transport rate under irregular sheet flow conditions.” Coastal Eng., 35, 167–183.
6.
Dibajnia, M., Moriya, T., and Watanabe, A. (2001). “A representative wave model for estimation of nearshore local transport rate.”Coastal Eng., 43(1), 1–38.
7.
Dingemans, M.W. (1997). “Water wave propagation over uneven bottoms: 2. Non-linear wave propagation.” Advanced series on ocean engineering, Vol. 13, World Scientific, River Edge, N.J.
8.
Jonsson, I.G. (1966). “Wave boundary layers and friction factors.” Proc., 10th Int. Conf. on Coastal Engineering, 127–148.
9.
Kaczmarek, L.M., Harris, J.M., O’Connor, B.A. (1994). “Modelling movable bed roughness and friction for spectral waves.” Proc., 24th Int. Conf. on Coastal Engineering, 300–314.
10.
Kamphuis, J. W. (1991). “Alongshore sediment transport rate.” J. Waterw., Port, Coastal, Ocean Eng., 117(6), 624–640.
11.
Karambas, Th. V. (1996). “Nonlinear wave energy modelling in the surf zone.”Nonlinear Processes Geophys., 3, 127–134.
12.
Karambas, Th. V. (1999). “A unified model for periodic non linear dispersive wave in intermediate and shallow water.” J. Coastal Res., 15(1), 128–139.
13.
Karambas, Th. V., and Koutitas, C. (2002). “Surf and swash zone morphology evolution induced by nonlinear waves.” J. Waterw., Port, Coastal, Ocean Eng., 128(3), 102–113.
14.
Kobayashi, N., Karjadi, E. A., and Johnson, B. D. (1997). “Dispersion effects on longshore currents in surf zones.” J. Waterw., Port, Coastal, Ocean Eng., 123(5), 240–248.
15.
Leont’yev, I. O. (1999). “Modelling of morphological changes due to coastal structures.” Coastal Eng., 38, 143–166.
16.
Madsen, P., Sorensen, O., and Schäffer, H. (1997). “Surf zone dynamics simulated by a Boussinesq type model. Part I. Model description and cross-shore motion of regular waves.” Coastal Eng., 32, 255–287.
17.
Masselink, G., Hughes, M. G. (1998). “Field investigation of sediment transport in the swash zone.” Cont. Shelf Res., 18, 1179–1199.
18.
Nielsen, P. (1992). “Coastal bottom boundary layers and sediment transport.” Advanced series on ocean engineering, Vol. 4, World Scientific, River Edge, N.J., 324.
19.
Nielsen, P. (2002). “Shear stress and sediment transport calculations for swash zone modeling.” Coastal Eng., 45, 53–60.
20.
Rakha, K. A. (1998). “A Quasi-3D phase-resolving hydrodynamic and sediment transport model.” Coastal Eng., 34, 277–311.
21.
Rakha, K. A., Deigaard, R., and Broker, I. (1997). “A phase-resolving cross shore transport model for beach evolution.” Coastal Eng., 31, 231–261.
22.
Ribberink, J. S. (1998). “Bed-load transport for steady flows and unsteady oscillatory flows.” Coastal Eng., 34, 59–82.
23.
Roelvink, J. A., and Stive, M. J. F. (1989). “Bar-generating cross-shore flow mechanics on a beach.” J. Geophys. Res., 91(C4), 4785–4800.
24.
Schäffer, H. A., Madsen, P. A., and Deigaard, R. (1993). “A Boussinesq model for waves breaking in shallow water.” Coastal Eng., 20, 185–202.
25.
Sørensen, O. R., Schäffer, H. A., Madsen, P. A. (1998). “Surf zone dynamics simulated by a Boussinesq type model. Part III. Wave-induced horizontal nearshore circulations.” Coastal Eng., 33, 155–176.
26.
Svendsen, I. A., and Putrevu, U. (1994). “Nearshore mixing and dispersion.” Proc. R. Soc. London, 445, 561–576.
27.
Thornton, E. B., and Guza, R. T. (1986). “Surf zone longshore currents and random waves: field data and models.” J. Phys. Oceanogr., 16, 1165–1178.
28.
Veeramony, J., and Svendsen, I. A. (2000). “The flow in surf-zone waves.” Coastal Eng., 39, 93–122.
29.
Visser, P.J. (1985). “Uniform longshore current measurements and calculations.” Proc., Coastal Engineering 1984, ASCE, New York, 2192–2207.
30.
Visser, P. J. (1991). “Laboratory measurements of uniform longshore currents.” Coastal Eng., 15, 563–593.
31.
Wang, P., Smith, E. R., and Ebersole, B. A. (2002). “Large-scale laboratory measurements of longshore sediment transport under spilling and plunging breakers.”J. Coastal Res., 18(1), 118–135.
32.
Watanabe, A., and Dibajnia, M. (1996). “Mathematical models for waves and beach profiles in surf and swash zones.” Proc., Coastal Engineering 1996, ASCE, Reston, Va., 3104–3114.
33.
Wei, G., and Kirby, T. (1995). “Time-dependent numerical code for extended Boussinesq equations.” J. Waterw., Port, Coastal, Ocean Eng., 121(5), 251–261.
34.
Wei, G., Kirby, J. T., and Sinha, A. (1999). “Generation of waves in Boussinesq models using a source function method.” Coastal Eng., 36, 271–299.
35.
Zou, Z. L. (1999). “Higher order Boussinesq equations.” Coastal Eng., 26, 767–792.

Information & Authors

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Published In

Go to Journal of Waterway, Port, Coastal, and Ocean Engineering
Journal of Waterway, Port, Coastal, and Ocean Engineering
Volume 130Issue 6November 2004
Pages: 277 - 286

History

Published online: Oct 15, 2004
Published in print: Nov 2004

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Authors

Affiliations

Theophanis V. Karambas
Associate Professor, Univ. of the Aegean, Dept. of Marine Sciences, Mytilini, 81100, Greece. E-mail: [email protected]
Ekaterini K. Karathanassi
Civil Engineer, MSc, 4 Theophilou, Thessaloniki, 54633, Greece.

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