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Far-Field Ship Waves

Heinrich Söding, TU Hamburg-Harburg

Open publisher page 5 citations

Abstract

The wave field of ships computed by a Rankine panel method is ‘extrapolated’ up to large distances from the ship. For deep water or shallow water of constant depth, a Fourier analysis of the waves within a small ‘analysis rectangle’ allows to determine the waves at other locations where the linear free-surface condition holds. The method is applicable also for a curved ship path. For shallow water of variable depth, a mild-slope wave propagation equation is solved by a finite-difference method separately for various wave frequencies.

About this research paper

What this paper is about

The wave field of ships computed by a Rankine panel method is ‘extrapolated’ up to large distances from the ship. For deep water or shallow water of constant depth, a Fourier analysis of the waves within a small ‘analysis rectangle’ allows to determine the waves at other locations where the linear free-surface condition holds. The method is applicable also for a curved ship path. For shallow water of variable depth, a mild-slope wave propagation equation is solved by a finite-difference method separately for various wave frequencies.

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Available abstract

The wave field of ships computed by a Rankine panel method is ‘extrapolated’ up to large distances from the ship. For deep water or shallow water of constant depth, a Fourier analysis of the waves within a small ‘analysis rectangle’ allows to determine the waves at other locations where the linear free-surface condition holds. The method is applicable also for a curved ship path. For shallow water of variable depth, a mild-slope wave propagation equation is solved by a finite-difference method separately for various wave frequencies.

Key concepts: Waves and shallow water, Degree Rankine, Rectangle, Free surface, Geology, Constant (computer programming), Surface wave, Wind wave

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