Numerical modelling of multi-directional irregular waves through breakwaters

被引:24
作者
Li, YS [1 ]
Liu, SX
Yu, YX
Lai, GZ
机构
[1] Hong Kong Polytech Univ, Dept Civil & Struct Engn, Hong Kong, Hong Kong, Peoples R China
[2] Dalian Univ Technol, State Key Lab Coastal & Offshore Engn, Dalian 116024, Peoples R China
基金
中国国家自然科学基金;
关键词
Boussinesq equations; multi-directional irregular waves; breakwaters;
D O I
10.1016/S0307-904X(00)00003-2
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
A numerical model based on the time domain solution of the Boussinesq equations using the finite element method is described in this paper. The propagation of multi-directional irregular waves in water of varying depth can be simulated using the present model and there are no limitations on the form of incident waves. The validity of the model had been demonstrated by Li et al. (cf. Y.S. Li et al., Numerical modelling of Boussinesq equations by finite element method, Coastal Engineering 37 (1999) 97-122) using several test cases where the incident wave is sinusoidal. In this paper, the propagation of multi-directional irregular wave over an elliptical shoal was first modelled to demonstrate the versatility of the finite element method. The multi-directional irregular wave diffraction around a semi-infinite breakwater and through a breakwater gap is then simulated to further validate the numerical model. Good agreements are observed between the numerical and experimental results. The results also show that the directional spreading of the incident waves has a significant effect on the wave diffraction and leads to a distinct diffraction contour compared with that of unidirectional waves. The computed results show that the model can be applied to solve practical engineering problems involving multi-directional irregular waves. (C) 2000 Elsevier Science Inc. All rights reserved.
引用
收藏
页码:551 / 574
页数:24
相关论文
共 27 条
[1]   ACCURACY OF SHORT-WAVE NUMERICAL-MODELS [J].
ABBOTT, MB ;
MCCOWAN, AD ;
WARREN, IR .
JOURNAL OF HYDRAULIC ENGINEERING-ASCE, 1984, 110 (10) :1287-1301
[2]   A formal derivation and numerical modelling of the improved Boussinesq equations for varying depth [J].
Beji, S ;
Nadaoka, K .
OCEAN ENGINEERING, 1996, 23 (08) :691-704
[3]   NUMERICAL-SIMULATION OF NONLINEAR-WAVE PROPAGATION OVER A BAR [J].
BEJI, S ;
BATTJES, JA .
COASTAL ENGINEERING, 1994, 23 (1-2) :1-16
[4]  
Berkhoff J.C.W., 1973, Coast. Engng, V1972, P471, DOI 10.1061/9780872620490.027
[5]   VERIFICATION OF NUMERICAL WAVE-PROPAGATION MODELS FOR SIMPLE HARMONIC LINEAR WATER-WAVES [J].
BERKHOFF, JCW ;
BOOY, N ;
RADDER, AC .
COASTAL ENGINEERING, 1982, 6 (03) :255-279
[6]  
BETTESS P, 1977, INT J NUMER METHODS, V10, P925
[7]   WAVE DIFFRACTION AROUND BREAKWATER [J].
BRIGGS, MJ ;
THOMPSON, EF ;
VINCENT, CL .
JOURNAL OF WATERWAY PORT COASTAL AND OCEAN ENGINEERING-ASCE, 1995, 121 (01) :23-35
[8]  
Coda Y., 1978, P 16 INT C COAST ENG, P628
[9]  
DINGEMANS M, 1997, ADV SERIES OCEAN E 1, V13
[10]  
DINGEMANS MW, 1997, ADV SERIES OCEAN E 2, V13