Why can steep short waves occur at a ship waterline and how to filter them in a practical way?
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Publication:2022866
DOI10.1016/j.euromechflu.2020.05.006zbMath1477.76021OpenAlexW3028281128MaRDI QIDQ2022866
Ren-Chuan Zhu, Francis Noblesse, Chen-Jun Yang, Huiyu Wu, Jiayi He, Wei Li
Publication date: 30 April 2021
Published in: European Journal of Mechanics. B. Fluids (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.euromechflu.2020.05.006
filterwave profilecutoff wavelengthhydrodynamic liftshoulder wavesmall Froude numbersteep short ship wavewave drag force
Related Items (4)
Practical evaluation of flows due to arbitrary singularity distributions in the 3D theory of ship motions in regular waves at \(0.3 \leq \tau \) ⋮ An alternative linear flow model and boundary integral flow representation for ship motions in regular waves ⋮ Boundary-integral representation sans waterline integral for flows around ships steadily advancing in calm water ⋮ Diffraction-radiation of regular water waves and irregular frequencies: a straightforward flow-modeling approach and analysis
Cites Work
- The Neumann-Michell theory of ship waves
- Evaluation of ship waves at the free surface and removal of short waves
- Practical mathematical representation of the flow due to a distribution of sources on a steadily advancing ship hull
- Interference effects on the Kelvin wake of a monohull ship represented via a continuous distribution of sources
- Stationary phase and numerical evaluation of far-field and near-field ship waves
- Errors due to a practical Green function for steady ship waves
- Interference effects on the Kelvin wake of a catamaran represented via a hull-surface distribution of sources
- Nonlinear corrections of linear potential-flow theory of ship waves
- Influence of Froude number and submergence depth on wave patterns
- Boundary integral representations of steady flow around a ship
- Neumann-Michell theory of short ship waves
- Numerical implementation and validation of the Neumann-Michell theory of ship waves
- Froude number, hull shape, and convergence of integral representation of ship waves
- Viscous effects on the fundamental solution to ship waves
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