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机构地区:[1]State Key Laboratory of Ocean Engineering,Shanghai Jiao Tong University [2]Shanghai Water Planning and Design Research Institute [3]Shanghai Academy of Environmental Sciences
出 处:《China Ocean Engineering》2010年第1期15-28,共14页中国海洋工程(英文版)
基 金:supported by the National Natural Science Foundation of China (Grant No.40676053);theNational High Technology Research and Development Program of China (863 Program,Grant No.2006AA09A107);the Science and Technology Committee of Shanghai (Grant Nos.08DZ1203005 and 07DZ22027)
摘 要:On the basis of the new type Boussinesq equations (Madsen et al., 2002), a set of equations explicitly including the effects of currents on waves are derived. A numerical implementation of the present equations in one dimension is described. The numerical model is tested for wave propagation in a wave flume of uniform depth with current present. The present numerical results are compared with those of other researchers. It is validated that the present numerical model can reasonably reflect the nonlinear influences of currents on waves. Moreover, the effects of inputting different incident boundary conditions on the calculated results are studied.On the basis of the new type Boussinesq equations (Madsen et al., 2002), a set of equations explicitly including the effects of currents on waves are derived. A numerical implementation of the present equations in one dimension is described. The numerical model is tested for wave propagation in a wave flume of uniform depth with current present. The present numerical results are compared with those of other researchers. It is validated that the present numerical model can reasonably reflect the nonlinear influences of currents on waves. Moreover, the effects of inputting different incident boundary conditions on the calculated results are studied.
关 键 词:Boussirtesq-type equations numerical model wave-current interaction dispersion relation incident bound-ary cortdhion
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