A fast method for fully nonlinear water-wave computations

By Didier Clamond, John Grue. Journal of Fluid Mechanics, 2001

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An efficient model for three-dimensional surface wave simulations (2005, methodology): “In [6] only the quadratic terms ðV̂ 2Þ were written as convolutions.”
Physical Mechanisms of the Rogue Wave Phenomenon (2003, methodology): “Their computations were obtained by using the fast computational method for nonlinear water waves developed previously by Clamond and Grue [98] and it was shown by Clamond et al.”
Evolution of weakly nonlinear random directional waves: laboratory experiments and numerical simulations (2010, methodology): “In this respect, there exist a number of methods that allow the simulation of fully nonlinear waves (see, for example, Tsai & Yue 1996; Bateman, Swan & Taylor 2001; Clamond & Grue 2001; Zakharov, Dyachenko & Vasilyev 2002; Fochesato & Dias 2006).”
An efficient model for three-dimensional surface wave simulations. Part II: Generation and absorption (2005, methodology): “This wave maker has been successfully implemented in two-dimensional wave simulations [4,5].”
Accuracy and efficiency of two numerical methods of solving the potential flow problem for highly nonlinear and dispersive water waves (2015, methodology): “References [24] and [25] introduced another approach based on the expansion of the DtN operator as a sum of global convolution terms and local integrals.”