HYBRID MODEL FOR NONLINEAR TRANSFORMATION OF RANDOM WAVES
Author:
Affiliation:
1. JAPAN SOCIETY OF CIVIL ENGINEERS
2. Univ. of Delaware
Publisher
Japan Society of Civil Engineers
Link
https://www.jstage.jst.go.jp/article/jscej1984/1993/479/1993_479_91/_pdf
Reference21 articles.
1. 1) Peregrine, D. H.: Long waves on a beach, Jour. Fluid Mech., Vol. 27, pp. 815-827, 1967.
2. 2) Abbott, M. B., H. M. Petersen, and O. Skovgaard: On the numerical modelling of short waves in shallow water, Jour. Hydraulic Res., Vol. 16, No. 3, pp. 173-204, 1978.
3. 3) Karambas, Th. V. and C. Koutis: A breaking wave propagation model based on the Boussinesq equations, Coastal Eng., Vol. 18, pp. 1-19, 1992.
4. 4) McCowan, A. D. and D. R. Blackman: The extension of Boussinesq-type equations to modelling short waves in deep water, Proc. 9th Australasian Conf. on Coastal and Ocean Eng., pp. 412-416, 1989.
5. 5) Madsen, P. A., R. Murray and OR. Sørensen: A new form of the Boussinesq equations with improved linear dispersion characteristics, Coastal Eng., Vol. 15, pp. 371-388, 1991.
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