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Shock-capturing Boussinesq-type model for nearshore wave processes
Authors:Volker Roeber  Kwok Fai Cheung  Marcelo H. Kobayashi
Affiliation:1. Department of Ocean and Resources Engineering, University of Hawaii, Honolulu, Hawaii, USA;2. Department of Mechanical Engineering, University of Hawaii, Honolulu, Hawaii, USA
Abstract:This paper describes the formulation and validation of a nearshore wave model for tropical coastal environment. The governing Boussinesq-type equations include the conservative form of the nonlinear shallow-water equations for shock capturing. A Riemann solver supplies the inter-cell flux and bathymetry source term, while a Godunov-type scheme integrates the evolution variables in time. The model handles wave breaking through momentum conservation with energy dissipation based on an eddy viscosity concept. The computed results show very good agreement with laboratory data for wave propagation over a submerged bar, wave breaking and runup on plane beaches as well as wave transformation over fringing reefs. The model accurately describes transition between supercritical and subcritical flows as well as development of dispersive waves in the processes.
Keywords:Boussinesq-type equations   Breaking waves   Fringing reefs   Godunov-type schemes   Nonlinear shallow-water equations   Momentum conservation
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