Some effects of non-linearity are investigated for sea wave groups at a finite water depth. For this purpose, the Boccotti’s quasi-determinism theory is firstly applied to describe the linear wave groups. Therefore, the second-order solution is derived for the more general condition of three-dimensional wave groups, at an arbitrary water depth, when a high crest occurs. Finally, some effects of finite bandwidth of the spectrum and of finite water depth are analyzed
Non-linear Random Wave Groups in Finite Water Depth / Nava, V; Pavone, D; Romolo, Alessandra; Arena, Felice. - 30:(2007), pp. 123-135. (Intervento presentato al convegno Proc. 30th International Conference on Coastal Engineering (ICCE 2006) - ASCE tenutosi a San Diego – California – USA nel September 2-9, 2006).
Non-linear Random Wave Groups in Finite Water Depth
ROMOLO, Alessandra;ARENA, Felice
2007-01-01
Abstract
Some effects of non-linearity are investigated for sea wave groups at a finite water depth. For this purpose, the Boccotti’s quasi-determinism theory is firstly applied to describe the linear wave groups. Therefore, the second-order solution is derived for the more general condition of three-dimensional wave groups, at an arbitrary water depth, when a high crest occurs. Finally, some effects of finite bandwidth of the spectrum and of finite water depth are analyzedI documenti in IRIS sono protetti da copyright e tutti i diritti sono riservati, salvo diversa indicazione.
