Onorato, M., Waseda, T., Toffoli, A., Cavaleri, L., Gramstad, O., Janssen, P.A.E.M., Kinoshita, T., Monbaliu, J., Mori, N., Osborne, A.R., Serio, M., Stansberg, C., Tamura, H. and Trulsen, K. (2009) Statistical Properties of Directional Ocean Waves: The Role of the Modulational Instability in the Formation of Extreme Events. Physical Review Letters, 102, Article ID: 114502.
http://dx.doi.org/10.1103/PhysRevLett.102.114502

has been cited by the following article:

• TITLE: Extended (G'/G) Method Applied to the Modified Non-Linear Schrodinger Equation in the Case of Ocean Rogue Waves

  AUTHORS: Atock A. Nwatchok Stéphane, Daika Augustin, Mbane Biouélé César

  KEYWORDS: Deep Water, Generalized Extended G'/G-Expansion Method, Rogue Waves

  JOURNAL NAME: Open Journal of Marine Science, Vol.4 No.4, October 15, 2014

  ABSTRACT: The existence of rogue (or freak) waves is now universally recognized and material proofs on the extent of damage caused by these ocean’s phenomena are available. Marine observations as well as laboratory experiments show exactly that rogue waves occur in deep and shallow water. To study the behavior of freak waves in terms of their space and time evolution, that is, their motion and also in terms of mechanical transformations that these systems may suffer in their dealings with other systems, we derive a modified nonlinear Schrödinger equation modeling the propagation of rogue waves in deep water in order to seek analytic solutions of this nonlinear partial differential equation by using generalized extended G'/G-expansion method with the aid of mathematica. Particular attentions have been paid to the behavior of rogue wave’s amplitude which highlights rogue wave’s destructive power.