Slunyaev, AlexeyAlexeySlunyaevClauss, Günther F.Günther F.ClaussKlein, MarcoMarcoKleinOnorato, MiguelMiguelOnorato2020-01-232020-01-232013-02-19Physics of fluids 25 (6): 067105 (2013-02-19)http://hdl.handle.net/11420/4467The problem of existence of stable nonlinear groups of gravity waves in deep water is revised by means of laboratory and numerical simulations with the focus on intense waves. Wave groups with steepness up to Acᵣ ωm² /g ≈ 0.30 are reproduced in laboratory experiments (Acᵣ is the wave crest amplitude, ωm is the mean angular frequency and g is the gravity acceleration). We show that the groups remain stable and exhibit neither noticeable radiation nor structural transformation for more than 60 wave lengths or about 15-30 group lengths. These solitary wave patterns differ from the conventional envelope solitons, as only a few individual waves are contained in the group. Very good agreement is obtained between the laboratory results and strongly nonlinear numerical simulations of the potential Euler equations. The envelope soliton solution of the nonlinear Schrödinger equation is shown to be a reasonable first approximation for specifying the wavemaker driving signal. The short intense envelope solitons possess vertical asymmetry similar to regular Stokes waves with the same frequency and crest amplitude. Nonlinearity is found to have remarkably stronger effect on the speed of envelope solitons in comparison to the nonlinear correction to the Stokes wave velocity.1070-663120136067105Physics - Fluid DynamicsPhysics - Fluid DynamicsNonlinear Sciences - Pattern Formation and SolitonsPhysics - GeophysicsNatural Sciences and Mathematics::530: PhysicsJournal Article10.1063/1.48114931302.4531v1Journal Article