Experimental and numerical study of the propagation of focused wave groups in the nearshore zone

被引:23
作者
Abroug, Iskander [1 ,2 ]
Abcha, Nizar [2 ]
Dutykh, Denys [3 ]
Jarno, Armelle [1 ]
Marin, Francois [1 ]
机构
[1] Normandie Univ, UNILEHAVRE, CNRS, UMR LOMC 6294, F-76600 Le Havre, France
[2] Normandie Univ, UNICAEN, UNIROUEN, CNRS,UMR M2C 6143, F-14000 Caen, France
[3] Univ Grenoble Alpes, Univ Savoie Mt Blanc, CNRS, LAMA, F-73000 Chambery, France
关键词
Focused wave groups; Frequency spectrum; Pierson-Moskowitz; JONSWAP; Nonlinear transfer; mPeregrine system; DEEP-WATER; ENERGY-DISSIPATION; BREAKING; EVOLUTION; GENERATION;
D O I
10.1016/j.physleta.2019.126144
中图分类号
O4 [物理学];
学科分类号
0702 ;
摘要
The propagation of focused wave groups in intermediate water depth and the shoaling zone is experimentally and numerically considered in this paper. The experiments are carried out in a two-dimensional wave flume and wave trains derived from Pierson Moskowitz and JONSWAP spectrum are generated. The peak frequency does not change during the wave train propagation for Pierson-Moskowitz waves; however, a downshift of this peak is observed for JONSWAP waves. An energy partitioning is performed in order to track the spatial evolution of energy. Four energy regions are defined for each spectrum type. A nonlinear energy transfer between different spectral regions as the wave train propagates is demonstrated and quantified. Numerical simulations are conducted using a modified Boussinesq model for long waves in shallow waters of varying depth. Experimental results are in satisfactory agreement with numerical predictions, especially in the case of wave trains derived from JONSWAP spectrum. (C) 2019 Elsevier B.V. All rights reserved.
引用
收藏
页数:13
相关论文
共 42 条
[1]  
[Anonymous], [No title captured]
[2]  
[Anonymous], [No title captured]
[3]  
BALDOCK TE, 1996, PHILOS T R SOT LON A, V354, P1
[4]   Wave breaking onset and strength for two-dimensional deep-water wave groups [J].
Banner, Michael L. ;
Peirson, William L. .
JOURNAL OF FLUID MECHANICS, 2007, 585 :93-115
[5]   On the shoreline boundary conditions for Boussinesq-type models [J].
Bellotti, G ;
Brocchini, M .
INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN FLUIDS, 2001, 37 (04) :479-500
[6]   DISINTEGRATION OF WAVE TRAINS ON DEEP WATER .1. THEORY [J].
BENJAMIN, TB ;
FEIR, JE .
JOURNAL OF FLUID MECHANICS, 1967, 27 :417-&
[7]   GAUSSIAN WAVE-PACKETS - A NEW APPROACH TO SEAKEEPING TESTS OF OCEAN STRUCTURES [J].
CLAUSS, GF ;
BERGMANN, J .
APPLIED OCEAN RESEARCH, 1986, 8 (04) :190-206
[8]   Inertial scaling of dissipation in unsteady breaking waves [J].
Drazen, David A. ;
Melville, W. Kendall ;
Lenain, Luc .
JOURNAL OF FLUID MECHANICS, 2008, 611 :307-332
[9]  
Duran A., 2018, Nonlinear Waves and Pattern Dynamics, P3
[10]   Modified shallow water equations for significantly varying seabeds [J].
Dutykh, Denys ;
Clamond, Didier .
APPLIED MATHEMATICAL MODELLING, 2016, 40 (23-24) :9767-9787