1. Predicting Extreme Wave Run-Up on Natural Beaches for Coastal Planning and Management
- Author
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Andrew A. Mather, G.G. Garland, and Derek D. Stretch
- Subjects
010504 meteorology & atmospheric sciences ,Meteorology ,010505 oceanography ,Iribarren number ,Ocean Engineering ,Storm ,Atmospheric sciences ,01 natural sciences ,Regression ,Natural (archaeology) ,Closure (computer programming) ,Modeling and Simulation ,Submarine pipeline ,Limit (mathematics) ,Geology ,0105 earth and related environmental sciences ,Civil and Structural Engineering ,Dimensionless quantity - Abstract
A simple empirical model is proposed for predicting extreme wave run-up on natural beaches during severe wave events (deep water wave heights H0 ≳8 m or return periods of about 50 years). The new model departs from traditional approaches that use the slope of the beach face βf and the Iribarren number ξ0 as parameters for predicting run-up and instead uses the distance offshore xh to water depth h to estimate a near-shore profile slope as S = h/xh, where the depth of closure is the proposed choice for h. Extreme run-up Rx is then expressed in terms of S as Rx/H0 = CS2/3. Observations from recent severe storm events in South Africa are used to estimate the dimensionless coefficient C≃7.5. The data are also compared with those of Holman [1986] and the results verify his regression equations and confirm they are valid for significant wave heights extending to 8.5 m for beach-face slopes around 0.1. The run-up predictions of Holman [1986], Nielsen and Hanslow [1991] and Stockdon et al. [2006] are compared to those of the proposed new model. The results suggest that the new model reduces the uncertainties in predicting wave run-up on natural beaches compared with previous models, and thus enables improved estimates of extreme wave run-up and the upper limit of beach change for coastal planning and management.
- Published
- 2011
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