Rogue wave observation in a water wave tank.

By A. Chabchoub, Norbert Hoffmann, Nail Akhmediev. Physical Review Letters, 2011

1,028 citations recorded by the source corpus.

Subfields: Oceanography, Statistical and Nonlinear Physics

View Paper: https://www.semanticscholar.org/paper/348eda07c064236dcc91796f2f1152536f40536b

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In Oceanography

In Statistical and Nonlinear Physics

Citations in the corpus

The Darboux transformation of the Kundu–Eckhaus equation (2015, neutral): “been successfully conducted in nonlinear fibres [35], in water wave tanks [36], and in plasmas [37] during 2010 and 2011, respectively.”
Long‐Time Asymptotics for the Focusing Nonlinear Schrödinger Equation with Nonzero Boundary Conditions at Infinity and Asymptotic Stage of Modulational Instability (2015, background): “The equation has also been suggested as a model for rogue waves [24, 68].”
Recent progress in investigating optical rogue waves (2013, neutral): “‘original’ environment [42].”
A Robust Inverse Scattering Transform for the Focusing Nonlinear Schrödinger Equation (2017, neutral): “Rogue waves have been produced in wave-tank experiments [11].”
Super Rogue Waves: Observation of a Higher-Order Breather in Water Waves (2012, background): “Soon after, it was observed in a water-wave tank [16] and a few months later it was observed in multicomponent plasma [17].”
Superregular breathers in optics and hydrodynamics: Omnipresent modulation instability beyond simple periodicity (2015, background): “Previous experiments, which have been conducted in the same facility, have already shown that at this distance and by choosing small amplitude carrier, the reflective waves do not have any significant influence on the dynamics of NLSE-localized structures [25,29].”
Multi-soliton, multi-breather and higher order rogue wave solutions to the complex short pulse equation (2015, positive): “Besides the experimental observation in optical fibers, the RWs have also been observed in water-wave tanks [11] and plasmas [12].”
Rogue waves and their generating mechanisms in different physical contexts (2013, methodology): “As far as we know, the Peregrine solution with steepness 0.1 has been produced only recently in a short wave tank in the Hamburg University of Technology [59].”
Nonhomogeneous Boundary-Value Problems for One-Dimensional Nonlinear Schr\"odinger Equations (2015, background): “A particularly interesting application of nonlinear Schrödinger (NLS henceforth) equations has been their use in attempting to explain the somewhat mysterious formation of rogue waves in the ocean and in optical propagation (see [6], [7] , [31] and [62]).”
On Oceanic Rogue Waves (2015, background): “If dissipation is negligible and the wave steepness is small, quasi-resonant interactions are effective in reshaping the wave spectrum, inducing nonlinear focusing via modulation instability before breaking occurs (Onorato et al. (2009); Chabchoub et al. (2011, 2012)).”
Instabilities, breathers and rogue waves in optics (2014, background): “e NLSE, there will always be multiple surface waves underneath this envelope. The recent work studying rogue waves in optics in the MI and breather regime has motivated similar water wave experiments [112,113], even to the extent of testing the resistance of scale models of maritime vessels to parti”