Energy Transfer and Reverse Flow Characteristics in the Interaction Process between Non-Breaking Solitary Wave and a Steep Seawall: A Case Study

Author:

Lin Chun-Yuan1,Huang Ching-Jer2,Hsu Tai-Wen34ORCID,Chen Chih-Hsin5

Affiliation:

1. Green Energy and Environment Research Laboratories, Industrial Technology Research Institute, Tainan 711010, Taiwan

2. Department of Hydraulic and Ocean Engineering, National Cheng Kung University, Tainan 70101, Taiwan

3. Department of Harbor and River Engineering, National Taiwan Ocean University, Keelung 202301, Taiwan

4. Centre of Excellence for Ocean Engineering, Nation Taiwan Ocean University, Keelung 202301, Taiwan

5. Arup Taiwan Limited, Taipei 110404, Taiwan

Abstract

This study utilized a two-dimensional numerical viscous wave tank to simulate the run-up and run-down processes of non-breaking solitary waves on a steep seawall. The research aimed to investigate the transformation between wave potential energy and kinetic energy, the evolution mechanisms of the wave and flow fields, and the correlation between the dynamic pressure gradient and the reverse flow near the sloping bed. The numerical model results were consistent with laboratory measurements of free surface elevations and flow velocity profiles, demonstrating the accuracy of the numerical model. This study focused on a solitary wave with a wave-height-to-water-depth ratio of 0.15, propagating on a representative seawall with a steep slope of 1:3 along the western coast of Taiwan. The simulation results indicate that the maximum run-up height occurs when the potential energy is at its highest. Undertow is caused by the adverse pressure gradient within the flow field, and the dynamic pressure on the sloping bed is directly proportional to the free surface elevation. Therefore, by observing the spatial changes in the free surface elevation, we can indirectly determine the occurrence time of undertow.

Funder

National Science and Technology Council (NSTC), Taiwan

Publisher

MDPI AG

Subject

Water Science and Technology,Aquatic Science,Geography, Planning and Development,Biochemistry

Reference51 articles.

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2. Johnson, R.S., and King, R.A. (1983). Nonlinear Waves in Fluids: Finite-Amplitude Waves, Instability and Turbulence, Springer.

3. Wazwaz, A.M. (2009). Partial Differential Equations and Solitary Waves Theory, Higher Education Press and Springer.

4. Hall, J., and Watts, J. (1953). Laboratory Investigation of the Vertical Rise of Solitary Waves on Impermeable Slopes, Beach Erosion Board, US Army Corps of Engineer, Tech. Memo.

5. The run-up of nonbreaking and breaking solitary waves;Zelt;Coast. Eng.,1991

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