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Analysis of random nonlinear water waves: the Stokes–Woodward techniqueLa technique de Stokes–Woodward pour l'analyse de vagues aléatoires non linéaires
Authors:Tanos Elfouhaily  Maminirina Joelson  Stéphan Guignard  Hubert Branger  Donald R Thompson  Bertrand Chapron  Douglas Vandemark
Institution:1. Centre national de la recherche scientifique (CNRS), institut de recherche sur les phénomènes hors equilibre (IRPHE), Marseille, France;2. The Johns Hopkins University, Applied Physics Laboratory, 11100 Johns Hopkins Road, Laurel, MD 20723-6099, USA;3. Département d''océanographie spatiale, IFREMER, centre de Brest, BP 70, 29280 Plouzané, France;4. NASA Goddard Space Flight Center, Laboratory for Hydrospheric Processes, Wallops Island, VA 23337, USA
Abstract:A generalization of the Woodward's theorem is applied to the case of random signals jointly modulated in amplitude and frequency. This yields the signal spectrum and a rather robust estimate of the bispectrum. Furthermore, higher order statistics that quantify the amount of energy in the signal due to nonlinearities, e.g., wave–wave interaction in the case of water waves, can be inferred. Considering laboratory wind generated water waves, comparisons between the presented generalization and more standard techniques allow to extract the spectral energy due to nonlinear wave–wave interactions. It is shown that our analysis extends the domain of standard spectral estimation techniques from narrow-band to broad-band processes. To cite this article: T. Elfouhaily et al., C. R. Mecanique 331 (2003).
Keywords:Fluid mechanics  Mode coupling  Wave–wave interaction  Horizontal asymmetry  Vertical asymmetry  Bispectrum  Amplitude modulation  Frequency modulation  Mécaniques des fluides  Couplage de mode  Interaction vague–vague  Dissymétrie verticale  Dissymétrie horisontale  Bispectre  Modulation d'amplitude  Modulation de fréquence
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