Memorias de investigación
Ponencias en congresos:
Subharmonic Waves With Oblique Vibration
Año:2015

Áreas de investigación
  • Matemáticas,
  • Fisica y ciencias del espacio,
  • Ingeniería mecánica, aeronaútica y naval

Datos
Descripción
Vertical vibrations of a perfectly flat horizontal free surface produce Faraday waves by a well-known subharmonic instability mechanism, triggered by an oscillating, spatially uniform vertical pressure gradient. In more general vibrating tanks and wavemakers, subharmonic forcing is non-uniform and the analysis more subtle. Nevertheless, a simplified two-dimensional amplitude equation has been recently derived by us (JFM 739(2014), 196) that provided the subharmonic instability threshold in horizontally vibrating containers, which match very well quantitatively with former experiments by Porter et al (Fluid Dyn. Res. 44(2012), 065501). Moreover, the equation also predicted the primary patterns, which were experimentally confirmed by Tinao et.al (Phys. Fluids 24 (2014), 022110). This equation can also be used in different configurations, such as in mixed horizontal/vertical vibrations and in cross-waves produced by immersed wavemakers, which were analyzed by Moisy et al (Phys. Fluids 24, (2012) 022110). An overview of cross-waves will be made using the above-mentioned amplitude equation, addressing issues such as obliqueness of the primary patterns, quasi-periodicity, and surface contamination, which is expected in experimental realizations using tap water.
Internacional
Si
Nombre congreso
Sixth International Symposium on Bifurcations and Instabilities in Fluid Dynamics
Tipo de participación
960
Lugar del congreso
Paris
Revisores
Si
ISBN o ISSN
00000000
DOI
Fecha inicio congreso
15/07/2015
Fecha fin congreso
17/07/2015
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1
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1
Título de las actas
Proceedings of the sixth international symposium on bifurcations and instabilities in fluid dynamics

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Participantes

Grupos de investigación, Departamentos, Centros e Institutos de I+D+i relacionados
  • Creador: Grupo de Investigación: Dinámica y estabilidad no lineal en ingeniería aeroespacial
  • Departamento: Matemática Aplicada a la Ingeniería Aeroespacial