On the trigonometric polynomial Ansatz for gravity water waves

DOI10.1080/00036811.2015.1064525zbMath1338.35345OpenAlexW2308154651WikidataQ58298349 ScholiaQ58298349MaRDI QIDQ2805646

Florian Kogelbauer

Publication date: 12 May 2016

Published in: Applicable Analysis (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1080/00036811.2015.1064525

zbMATH Keywords

Gerstner's wavewater waves with vorticitytrigonometric polynomial Ansatz

Mathematics Subject Classification ID

Water waves, gravity waves; dispersion and scattering, nonlinear interaction (76B15) Euler equations (35Q31)

Related Items (1)

Global diffeomorphism of the Lagrangian flow-map for equatorially-trapped internal water waves

Cites Work

• On the symmetry of periodic gravity water waves with vorticity.
• An exact solution for equatorial geophysical water waves with an underlying current
• Instability of equatorial water waves in the \(f\)-plane
• Short-wavelength instabilities of edge waves in stratified water
• The trajectories of particles in Stokes waves
• Instability of internal equatorial water waves
• On the deep water wave motion
• On Edge Waves in Stratified Water Along a Sloping Beach
• Nonlinear Water Waves with Applications to Wave-Current Interactions and Tsunamis
• An exact solution for geophysical equatorial edge waves over a sloping beach
• Lagrangian Fluid Dynamics
• Laboratory observations of mean flows under surface gravity waves
• Edge waves along a sloping beach
• Periodic Traveling Water Waves with Isobaric Streamlines
• The flow beneath a periodic travelling surface water wave
• On Gerstner's Water Wave

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