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Wave interaction with a pair of thick barriers over a pair of trenches

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This article is published in Ships and Offshore Structures.The article was published on 2021-08-27 and is currently open access. It has received 1 citations till now.

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Numerical Analysis of Propeller Wake Evolution under Different Advance Coefficients

TL;DR: In this article , a large-eddy simulation (LES) with a computational domain of 48 million grids and an overset mesh technique was used to simulate the wake vortex system in an open-water configuration.
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Wave transformation by two-dimensional bathymetric anomalies with sloped transitions

TL;DR: In this paper, the reflection and transmission of normally incident waves by two-dimensional trenches and shoals of finite width with sloped transitions between the depth changes are studied, and three methods are developed using linearized potential theory.
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Edge waves along periodic coastlines. Part 2

TL;DR: In this article, the existence of edge waves along a periodic coastline consisting of a straight and vertical cliff face from which protrudes an infinite number of identical rectangular barriers, each extending throughout the water depth, is given based on a Galerkin approximation to an integral representation of the problem derived using the linear theory of water waves.
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On surface-wave diffraction by a trench

TL;DR: In this paper, the two-dimensional diffraction of a long surface wave by a deformation of the bottom is calculated through a conformal-mapping algorithm, and the result is applied to obtain the complex reflection coefficient for a rectangular trench.
Journal ArticleDOI

Water-wave scattering by thick vertical barriers

TL;DR: In this paper, the reflection coefficient of a normally incident surface wave train on an obstacle in the form of a thick vertical barrier of rectangular cross section in water of uniform finite depth is considered.
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Analytical Solution for Long-Wave Reflection by a Rectangular Obstacle with Two Scour Trenches

TL;DR: In this paper, a closed-form analytical solution in terms of the first and second kinds of Bessel functions is obtained, which finds two classic analytical solutions as its special cases, i.e., the wave reflection from a rectangular obstacle and from an infinite step.