Localized solutions to the nonlinear wave equation for flexural motions of an elastic beam traveling in an air-filled tube

Wave Motion

Volumn 38, Issue 4, 2003, Pages 295-309

  Watanabe, Yosuke ^a   Sugimoto, Nobumasa ^a  

^a OSAKA UNIVERSITY   (Japan)

Author keywords

Aerodynamic loading; Envelope solitary wave; Flexural motions of beam; Fluid structure interaction; Gap soliton; Localized wave; Nonlinear localized solution; Nonlinear Schr dinger equation

Indexed keywords

AERODYNAMICS; AIR; BOUNDARY CONDITIONS; ELASTICITY; FLUID STRUCTURE INTERACTION; LOADING; NONLINEAR EQUATIONS; WAVE EQUATIONS; WAVE PROPAGATION;

FLEXURAL MOTIONS;

ELASTIC WAVES;

BEAM; ELASTIC BODY; FLUID-STRUCTURE INTERACTION; NON-LINEAR MOTION; WAVE EQUATION;

EID: 0141561733     PISSN: 01652125     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0165-2125(03)00061-1     Document Type: Article

References (5)

1. Sugimoto N.Kugo K.Watanabe Y.Derivation of nonlinear wave equation for flexural motions of an elastic beam traveling in an air-filled tube J. Fluids Struct. 16 2002 597-612
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3. Grimshaw R.Models for instability in inviscid fluid flows due to a resonance between two waves Adv. Fluid Mech. 28 2001 1-14
4. A.R. Champneys, G.W. Hunt, J.M.T. Thompson (Eds.), Localization and Solitary Waves in Solid Mechanics, World Scientific, Singapore, 1999.
5. C.M. de Sterke, B.J. Eggleton, J.E. Sipe, Bragg solitons: Theory and experiments, in: S. Trillo, W. Torruellas (Eds.), Spatial Solitons, Springer, Berlin, 2001, pp. 169-209.