NUMERICAL MODELING OF THE INTERACTIONS BETWEEN NONLINEAR WAVES AND ARBITRARILY FLEXIBLE VEGETATION
ICCE 2016 Cover Image
PDF

Keywords

Wave-vegetation interaction
Flexible vegetation
Surface wave dissipation
Boussinesq modeling

How to Cite

NUMERICAL MODELING OF THE INTERACTIONS BETWEEN NONLINEAR WAVES AND ARBITRARILY FLEXIBLE VEGETATION. (2017). Coastal Engineering Proceedings, 1(35), waves.32. https://doi.org/10.9753/icce.v35.waves.32

Abstract

Coastal wetlands are among the natural features with the capability to dissipate wave energy and reduce storm damage. Inadequate representation of wave and vegetation characteristics in numerical models may reduce their capability in predicting wave processes over wetlands. Previous numerical wave models have typically applied simplifications on vegetation behavior. For instance, vegetation stems were usually assumed to be rigid or semi-flexible and thus extreme stem deflections could not be captured. In this study, a time-domain nonlinear numerical model based on extended Boussinesq formulation is developed and coupled with a numerical model for vegetation blade dynamics that allows for arbitrary flexibility. Comparison with analytical and laboratory experiments show that the coupled model can adequately predict flow as well as vegetation blade dynamics without the need for any parameter tuning. The model is then used to obtain wave-induced forces on a stem and vegetation blade orientation. Model results indicate that the variation of the vegetative drag coefficient with wave frequency is non-monotonic.
PDF

References

Abdelrhman, M. A., 2007. Modeling coupling between eelgrass zostera marina and water flow. Marine Ecology Progress Series 338, 81-96.

Anderson, M. E., Smith, J., 2014.Wave attenuation by flexible, idealized salt marsh vegetation. Coastal Engineering 83, 82-92.

Asano, T., Deguchi, H., Kobayashi, N., 1992. Interaction between water waves and vegetation. In:COASTAL ENGINEERING CONFERENCE. Vol. 3. ASCE AMERICAN SOCIETY OF CIVIL ENGINEERS, pp. 2710-2710.

Augustin, L. N., Irish, J. L., Lynett, P., 2009. Laboratory and numerical studies of wave damping by emergent and near-emergent wetland vegetation. Coastal Engineering 56 (3), 332-340.

Barko, J. W., Gunnison, D., Carpenter, S. R., 1991. Sediment interactions with submersed macrophyte growth and community dynamics. Aquatic Botany 41 (1), 41-65.

Blackmar, P. J., Cox, D. T., Wu, W.-C., 2013. Laboratory observations and numerical simulations of wave height attenuation in heterogeneous vegetation. Journal of Waterway, Port, Coastal, and Ocean

Engineering 140 (1), 56-65.

Bradley, K., Houser, C., 2009. Relative velocity of seagrass blades: Implications for wave attenuation in low-energy environments. Journal of Geophysical Research: Earth Surface 114 (F1).

Chen, S.-N., Sanford, L. P., Koch, E. W., Shi, F., North, E. W., 2007. A nearshore model to investigate the effects of seagrass bed geometry on wave attenuation and suspended sediment transport. Estuaries

and Coasts 30 (2), 296-310.

Dalrymple, R. A., Kirby, J. T., Hwang, P. A., 1984. Wave diffraction due to areas of energy dissipation. Journal of Waterway, Port, Coastal, and Ocean Engineering 110 (1), 67-79.

Dixon, K. R., Florian, J. D., 1993. Modeling mobility and effects of contaminants in wetlands. Environmental toxicology and chemistry 12 (12), 2281-2292.

Dubi, A., Torum, A., 1996. Wave energy dissipation in kelp vegetation. Coastal Engineering Proceedings 1 (25).

Jadhav, R. S., Chen, Q., Smith, J. M., 2013. Spectral distribution of wave energy dissipation by salt marsh vegetation. Coastal Engineering 77, 99-107.

Knutson, P. L., Brochu, R. A., Seelig, W. N., Inskeep, M., 1982. Wave damping inspartina alterniflora marshes. Wetlands 2 (1), 87-104.

Kobayashi, N., Raichle, A. W., Asano, T., 1993. Wave attenuation by vegetation. Journal of Waterway, Port, Coastal, and Ocean Engineering 119 (1), 30-48.

Loder, N., Irish, J. L., Cialone, M., Wamsley, T., 2009. Sensitivity of hurricane surge to morphological parameters of coastal wetlands. Estuarine, Coastal and Shelf Science 84 (4), 625-636.

Luhar, M., Nepf, H., 2016.Wave-induced dynamics of flexible blades. Journal of Fluids and Structures 61, 20-41.

Ma, G., Kirby, J. T., Su, S.-F., Figlus, J., Shi, F., 2013. Numerical study of turbulence and wave damping induced by vegetation canopies. Coastal Engineering 80, 68-78.

Maza, M., Lara, J. L., Losada, I. J., 2013. A coupled model of submerged

vegetation under oscillatory flow using navier-stokes equations. Coastal Engineering 80, 16-34.

Mendez, F. J., Losada, I. J., 2004. An empirical model to estimate the propagation of random breaking and nonbreaking waves over vegetation fields. Coastal Engineering 51 (2), 103-118.

Neumeier, U., Ciavola, P., 2004. Flow resistance and associated sedimentary processes in a spartina maritima salt-marsh. Journal of Coastal Research, 435-447.

Nwogu, O., 1993. Alternative form of boussinesq equations for nearshore wave propagation. J.Waterw. Port C-ASCE 119, 618-638.

Peregrine, D. H., 1967. Long waves on a beach. J. Fluid Mech. 27, 815-827.

Suzuki, T., Zijlema, M., Burger, B., Meijer, M. C., Narayan, S., 2012. Wave dissipation by vegetation with layer schematization in swan. Coastal Engineering 59 (1), 64-71.

Utter, B., Denny, M., 1996. Wave-induced forces on the giant kelp macrocystis pyrifera (agardh): field test of a computational model. The Journal of experimental biology 199 (12), 2645-2654.

Wei, G., Kirby, J. T., 1995. Time-dependent numerical code for extended boussinesq equations. J. Waterway Port Coastal Ocean Engng 121, 251-261.

Wei, G., Kirby, J. T., Grilli, S. T., Subramanya, R., 1995. A fully nonlinear boussinesq model for surface waves. part 1. highly nonlinear unsteady waves. J. Fluid Mech. 294, 71-92.

Wei, G., Kirby, J. T., Sinha, A., 1999. Generation of waves in boussinesq models using a source function method. Coastal Engineering 36 (4), 271-299.

Zeller, R. B.,Weitzman, J. S., Abbett, M. E., Zarama, F. J., Fringer, O. B., Koseff, J. R., 2014. Improved parameterization of seagrass blade dynamics and wave attenuation based on numerical and laboratory

experiments. Limnology and Oceanography 59 (1), 251-266.

Zhu, L., Chen, Q., 2015. Numerical modeling of surface waves over submerged flexible vegetation. Journal of Engineering Mechanics 141 (8), A4015001.

Authors retain copyright and grant the Proceedings right of first publication with the work simultaneously licensed under a Creative Commons Attribution License that allows others to share the work with an acknowledgement of the work's authorship and initial publication in this Proceedings.