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AbstractA model is presented for predicting the behaviour of waves in a harbour of constant depth with reflecting walls made up of rectangular segments. Each convex corner of the harbour wall is treated as a source of diffracted waves, of strengths linearly related to the local incident wave field. A representation of these diffracted waves as superpositions of decaying sinusoidal waves is obtained. Within the harbour waves are propagated according to a parabolic finite difference equation, and the system may be solved within a fixed number of iterations proportional to the number of corners. The method is applied to some simple harbour geometries, with satisfactory results.
AbstractA model is presented for predicting the behaviour of waves in a harbour of constant depth with reflecting walls made up of rectangular segments. Each convex corner of the harbour wall is treated as a source of diffracted waves, of strengths linearly related to the local incident wave field. A representation of these diffracted waves as superpositions of decaying sinusoidal waves is obtained. Within the harbour waves are propagated according to a parabolic finite difference equation, and the system may be solved within a fixed number of iterations proportional to the number of corners. The method is applied to some simple harbour geometries, with satisfactory results.
Wave diffraction in step-walled harbours
Gorman, R.M. (author)
Coastal Engineering ; 18 ; 39-61
1991-11-27
23 pages
Article (Journal)
Electronic Resource
English
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