What makes the Peregrine soliton so special as a prototype of freak waves?
By V. Shrira, V. Geogjaev. 2010
265 citations recorded by the source corpus.
Subfields: Oceanography, Statistical and Nonlinear Physics
View Paper: https://www.semanticscholar.org/paper/1515d8a33d44aa077e48ef0a1a14e7cd86f10401
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Oceanography
- John M. Dudley
- Goëry Genty
- Frédéric Dias
- Miro Erkintalo
- Sergei K. Turitsyn
- Nail Akhmediev
- Adrian Ankiewicz
- Zhenya Yan
In Statistical and Nonlinear Physics
- John M. Dudley
- Goëry Genty
- Frédéric Dias
- Miro Erkintalo
- Sergei K. Turitsyn
- Nail Akhmediev
- Adrian Ankiewicz
- Francesco Fedele
Citations in the corpus
- Dispersion-managed solitons in fibre systems and lasers (2012, background): “It was recently demonstrated that the development of a freak wave pattern in the NLSE is most probably linked with the Peregrine instanton with the peak amplitude close to three times the background level [75].”
- Are rogue waves robust against perturbations (2009, background): “known as the Peregrine soliton, in honour of the first person to show that such a solution could be the prototype of rogue waves in the ocean [ 27 ].”
- Instabilities, breathers and rogue waves in optics (2014, background): “ Peregrine soliton (PS), and even more generally the bi-periodic solutions of the NLSE described by Jacobi elliptic functions [21, 22, 23]. Many of these solutions have been labelled as “rogue waves” [24] although this interpretation must be made with great care. As we will see below, the statistica”