Modeling wave attenuation by salt marshes in Jamaica Bay, New York, using a new rapid wave model

被引:23
|
作者
Marsooli, Reza [1 ]
Orton, Philip M. [1 ]
Mellor, George [2 ]
机构
[1] Stevens Inst Technol, Davidson Lab, Hoboken, NJ 07030 USA
[2] Princeton Univ, Atmospher & Ocean Sci Program, Princeton, NJ 08544 USA
关键词
VEGETATION; PROPAGATION; DISSIPATION; MITIGATION; BREAKING; EMERGENT;
D O I
10.1002/2016JC012546
中图分类号
P7 [海洋学];
学科分类号
0707 ;
摘要
Using a new rapid-computation wave model, improved and validated in the present study, we quantify the value of salt marshes in Jamaica Bay-a highly urbanized estuary located in New York City-as natural buffers against storm waves. We augment the MDO phase-averaged wave model by incorporating a vegetation-drag-induced energy dissipation term into its wave energy balance equation. We adopt an empirical formula from literature to determine the vegetation drag coefficient as a function of environmental conditions. Model evaluation using data from laboratory-scale experiments show that the improved MDO model accurately captures wave height attenuation due to submerged and emergent vegetation. We apply the validated model to Jamaica Bay to quantify the influence of coastal-scale salt marshes on storm waves. It is found that the impact of marsh islands is largest for storms with lower flood levels, due to wave breaking on the marsh island substrate. However, the role of the actual marsh plants, Spartina alterniflora, grows larger for storms with higher flood levels, when wave breaking does not occur and the vegetative drag becomes the main source of energy dissipation. For the latter case, seasonality of marsh height is important; at its maximum height in early fall, S. alterniflora causes twice the reduction as when it is at a shorter height in early summer. The model results also indicate that the vegetation drag coefficient varies 1 order of magnitude in the study area, and suggest exercising extra caution in using a constant drag coefficient in coastal wetlands.
引用
收藏
页码:5689 / 5707
页数:19
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