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Mathematical Models for Combined Refraction-Diffraction of Waves on Non-Uniform Current and Depth 被引量:35

Mathematical Models for Combined Refraction-Diffraction of Waves on Non-Uniform Current and Depth
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摘要 Two mathematical models for combined refraction-diffraction of regular and irregular waves on non-uniform current in water of slowly varying topography are presented in this paper. Model I is derived by wave theory and variational principle separately. It has two kinds of expressions including the dissipation term. Model n is based on the energy conservation equation with energy flux through the wave crest lines in orthogonal curvilinear coordinates and the wave kinematic conservation equation. The analysis and comparison and special cases of these two models are also given. Two mathematical models for combined refraction-diffraction of regular and irregular waves on non-uniform current in water of slowly varying topography are presented in this paper. Model I is derived by wave theory and variational principle separately. It has two kinds of expressions including the dissipation term. Model n is based on the energy conservation equation with energy flux through the wave crest lines in orthogonal curvilinear coordinates and the wave kinematic conservation equation. The analysis and comparison and special cases of these two models are also given.
出处 《China Ocean Engineering》 SCIE EI 1996年第4期433-454,共22页 中国海洋工程(英文版)
基金 This work was financially supported by the Science Foundation of National Education Committee of China
关键词 refraction-diffraction DISSIPATION wave action conservation eikonal equation time-dependent ild slope equation orthogonal curvilinear coordinates refraction-diffraction, dissipation, wave action conservation, eikonal equation, time-dependent ild slope equation, orthogonal curvilinear coordinates
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