Extended energy-balance-equation wave model for multidirectional random wave transformation

Ocean Engineering

Volumn 32, Issue 8-9, 2005, Pages 961-985

  Mase, Hajime ^a   Oki, Kazuya ^a   Hedges, Terry S ^b   Li, Hua Jun ^c  

^a KYOTO UNIVERSITY   (Japan)

^b UNIVERSITY OF LIVERPOOL   (United Kingdom)

^c OCEAN UNIVERSITY OF CHINA   (China)

Author keywords

Energy balance equation; Multidirectional random waves; QUICK; Wave model; Wave transformation model

Indexed keywords

BREAKWATERS; DIFFRACTION; INTERPOLATION; KINEMATICS; MATHEMATICAL MODELS; REFLECTION; REFRACTION; WATER WAVES;

CONVECTIVE KINEMATICS; ENERGY-BALANCE-EQUATION WAVE MODEL; MULTIDIRECTIONAL RANDOM WAVE TRANSFORMATIONS; WAVE SHOALING;

OCEAN ENGINEERING;

ENERGY BALANCE; RANDOM WAVE; WAVE DIRECTION;

EID: 17044397658     PISSN: 00298018     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.oceaneng.2004.10.015     Document Type: Article

References (22)

1. N. Booij L.H. Holthuijsen R.C. Ris The 'SWAN' wave model for shallow water Proceedings of the 25th International Conference on Coastal Engineering 1996 ASCE New York pp. 668-676
2. N. Booij L.H. Holthuijsen N. Doorn A.T.M.M. Kieftenburg Diffraction in a spectral wave model Proceedings of the Third International Symposium Waves'97 1997 ASCE New York pp. 243-255
3. A. Chawla H.T. Özkan J.T. Kirby Spectral model for wave transformation and breaking over irregular bathymetry J. Waterways, Port, Coast., Ocean Eng., ASCE 124 4 1998 189-198
4. M.F. Gobbi J.T. Kirby Wave evolution over submerged sills: Tests of a high-order Boussinesq model Coast. Eng. 37 1999 57-96
5. L.H. Holthuijsen A. Herman N. Booij Phase-decoupled refraction-diffraction for spectral wave model Coast. Eng. 49 2003 291-305
6. J.M. Kaihatu J.T. Kirby Two-dimensional parabolic modeling of extended Boussinesq equations J. Waterway, Port, Coast. Ocean Eng., ASCE 124 2 1998 57-67
7. J.T. Kirby R.A. Dalrymple Modeling waves in surfzones and around islands J. Waterway, Port, Coast., Ocean Eng. 112 1 1986 78-93
8. B.P. Leonard A stable and accurate convective modelling procedure based on quadratic upstream interpolation Comput. Meth. Appl. Mech. Eng. 19 1979 59-98
9. P.A. Madsen R. Murray O.R. Sorensen A new form of the Boussinesq equations with improved linear dispersion characteristics Coast. Eng. 15 4 1991 371-388
10. P.A. Madsen O.R. Sorensen H.A. Schaffer Surf zone dynamics simulated by a Boussinesq type model. Part I: Model description and cross-shore motion of regular waves Coast. Eng. 32 1997a 255-287
11. P.A. Madsen O.R. Sorensen H.A. Schaffer Surf zone dynamics simulated by a Boussinesq type model. Part II: Surf beat and swash oscillations for wave groups and irregular waves Coast. Eng. 32 1997b 289-319
12. H. Mase Multidirectional random wave transformation model based on energy balance equation Coast. Eng. J. 43 4 2001 317-337
13. H. Mase T. Kitano Spectrum-based prediction model for random wave transformation over arbitrary bottom topography Coast. Eng. J. 42 1 2000 111-151
14. O. Nwogu A alternative form of the Boussinesq equations for nearshore wave propagation J. Waterway, Port, Coast., Ocean Eng., ASCE 119 6 1993 618-638
15. D.H. Peregrine Long waves on a beach J. Fluid Mech. 27 4 1967 815-827
16. A.C. Radder On the parabolic equation method for water wave propagation J. Fluid Mech. 95 1 1979 159-176
17. D.T. Resio A steady-state wave model for coastal applications Proceedings of the 21st International Conference on Coastal Engineering 1988 ASCE New York pp. 929-940
18. F.J. Rivero A.S. Arcilla E. Carci An analysis of diffraction in spectral wave models Proceedings of the Third International Symposium on Waves'97 1997 ASCE New York pp. 431-435
19. T. Takayama N. Ikeda T. Hiraishi Wave transformation calculation considering wave breaking and reflection Rept. Port Harbor Res. Inst. 30 1 1991 21-67
20. E.B. Thornton R.T. Guza Transformation of wave height distribution J. Geophys. Res. 88 C10 1983 5925-5938
21. WAMDI group, 1988 WAMDI group The WAM model - a third generation ocean wave prediction model J. Phys. Oceanogr. 18 1988 1775-1810
22. G. Wei J.T. Kirby S.T. Grilli R. Subramanya A fully nonlinear Boussinesq model for surface waves. Part 1: Highly nonlinear unsteady waves J. Fluid Mech. 29 1995 471-492