A PROCESS-BASED NUMERICAL MODEL OF SHOREFACE PROFILE EVOLUTION
ICCE 2022
PDF

How to Cite

A PROCESS-BASED NUMERICAL MODEL OF SHOREFACE PROFILE EVOLUTION. (2023). Coastal Engineering Proceedings, 37, papers.70. https://icce-ojs-tamu.tdl.org/icce/article/view/12784

Abstract

The paper presents an effective integrated framework and process-based dynamics in the form of new software that successfully models the whole shore-face zone seamlessly from relative deep water to and across the surf zone to the beach. As an advance on other available models, it simulates both erosion with bar development and beach recovery after erosion events, with shoreward bar migration and beach accretion. It incorporates analytical descriptors of the hydrodynamic and morphological processes, including simplified empirical relationships that describe the forcing of waves and currents and the sedimentation responses that change the profile. The model represents the surf zone wave roller and its effects in driving undertow. The simple bed load formulation of Ribberink and Al-Salem (1990) based on u_bar^3 is used for sand transport, incorporating the effects of wave asymmetry, acceleration skewness, boundary layer streaming and Stokes drift, with the coefficient increased to account for suspension transport in the surf zone. Importantly, bar migration rather than diffusion is achieved by management of acceleration skewness as the wave passes over the bar crest. It is shown by validation to simulate profile evolution satisfactorily in a manner and at time-scales consistent with measured data, for both small scale laboratory and long term prototype modal and storm conditions. The model caters for water level variations due to tide, storm surge and/or sea level rise. It may be used to assess beach nourishment deposition at the beach berm, lower shore-face or across the surf zone.

PDF

References

Atkinson, A. 2018. Laboratory beach profile dynamics and responses to changing water levels with and without nourishment. PhD thesis, University of Queensland.

Dally, W. R. and R. G. Dean. 1984. Suspended sediment transport and beach profile evolution. Journal of Waterway, Port, Coastal and Ocean Engineering, 110(1), 15-33.

Dally, W. R. and C. A. Brown. 1995. A modeling investigation of the breaking wave roller with application to cross-shore currents. Journal of Geophysical Research, Vol 100, No C12, 24,873-24,883.

Fenton, J. 1988. The numerical solution of steady water wave problems. Computers and Geosciences 14, 357–368.

Kraus, N. C. and M. Larson. 1988. Beach profile change measured in the tank for large waves, 1956-1957 and 1962. Technical Report CERC-88-6, US Army Corps of Engineers, Washington.

Nielsen, P. and D. Callaghan. 2003. Shear stress and sediment transport calculations for sheet flow under waves. Coastal Engineering, Vol 47, N03, 347-354.

Nielsen, P. 2009. Coastal and estuarine processes. Advanced Series on Ocean Engineering, Vol 29, World Scientific.

Patterson, D. 2013. Modelling as an aid to understand the evolution of Australia’s central east coast in response to late Pleistocene-Holocene and future sea level change. PhD thesis, University of Queensland.

Patterson, D. and P. Nielsen. 2016. Depth, bed slope and wave climate dependence of long term average sand transport across the lower shoreface. Coastal Engineering, 117, 113-125.

Ribberink, J.S. and A. Al Salem. 1990. Bed forms, sediment concentration and sediment transport in simulated wave conditions. Proc 22nd ICCE, ASCE, 2318-2331.

Roelvink, J. A. (1988). Large scale cross-shore transport tests. Report H596 prepared by Delft Hydraulics, February.

Sato, S., M. B. Kabiling and H. Suzuki. (1992). Prediction of near bottom velocity history by a non-linear dispersive wave model. Coastal Engineering in Japan, Vol 35, No1, 67-82.

Svendsen, I. A. 1984. Mass flux and undertow in a surf zone. Coastal Engineering, Vol 8, 347-365.

Vellinga, P. 1983. Predictive computational model for beach and dune erosion during storm surges. Delft Hyd. Lab. Pub 294.

Creative Commons License

This work is licensed under a Creative Commons Attribution 4.0 International License.

Copyright (c) 2023 Dean Patterson, Peter Nielsen, David Calaghan, Tom Baldock