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Alexey Slunyaev
Researcher at National Research University – Higher School of Economics
Publications - 91
Citations - 2588
Alexey Slunyaev is an academic researcher from National Research University – Higher School of Economics. The author has contributed to research in topics: Rogue wave & Nonlinear system. The author has an hindex of 25, co-authored 85 publications receiving 2309 citations. Previous affiliations of Alexey Slunyaev include Nizhny Novgorod State Technical University & Russian Academy of Sciences.
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Rogue Waves in the Ocean
TL;DR: In this paper, the authors present deterministic and statistical approaches for studying the behavior of Rogue Waves in Waters of Infinite and Finite Depths and Shallow-Water Rogue Waves, respectively.
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Observation of a hierarchy of up to fifth-order rogue waves in a water tank.
Amin Chabchoub,Norbert Hoffmann,Miguel Onorato,Alexey Slunyaev,A. Sergeeva,Efim Pelinovsky,Nail Akhmediev +6 more
TL;DR: Experimental observations of the hierarchy of rational breather solutions of the nonlinear Schrödinger equation (NLS) generated in a water wave tank confirm the theoretical predictions of their existence, but results for the higher-order solutions do not directly explain the formation of giant oceanic rogue waves.
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A High-Order Nonlinear Envelope Equation for Gravity Waves in Finite-Depth Water
TL;DR: In this article, a third-order nonlinear envelope equation is derived for surface waves in finite-depth water by assuming small wave steepness, narrow-band spectrum, and small depth as compared to the modulation length.
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Rogue waves - towards a unifying concept?: Discussions and debates
Victor P. Ruban,Yuji Kodama,Michael S. Ruderman,John M. Dudley,Roger Grimshaw,Peter V. E. McClintock,Miguel Onorato,C. Kharif,Efim Pelinovsky,Tarmo Soomere,Georg Lindgren,Nail Akhmediev,Alexey Slunyaev,Daniel R. Solli,Claus Ropers,Bahram Jalali,Frédéric Dias,A. R. Osborne +17 more
TL;DR: In this paper, the discussion inputs by the contributors of the special issue on the subject of rogue waves were discussed, and the authors provided a discussion input for each of the contributors.
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Generation of large-amplitude solitons in the extended Korteweg–de Vries equation
TL;DR: It is shown that the number and type of solitons formed depend crucially on the disturbance shape, and change drastically when the initial disturbance is changed from a rectangular box to a "sech"-profile.