Soliton-Like Solution of an Extended NLS Equation Existing in Resonance with Linear Dispersive Waves
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概要
- 論文の詳細を見る
An extended nonlinear Schr6dinger equation, with positive fourth-order dispersion and a quin-tic nonlinearity, is shown to possess a soliton-like solution which exists in resonance with lineardispersive wax'es, but emits no radiation at all. When this solution is pertttrbed the emissionof radiation begins. An approxinuate variational analysis and direct numerical integrations arecarried out to show that this soliton-like solution is robust enough to resist srt?all perturbationswithout being dispersed away. Initial conditions which are close to the exact solution evolve intoqtrasi-stationary solutions which emit radiation, but rnaintain their shapes over extremely longdistances.
- 社団法人日本物理学会の論文
- 1997-09-15
著者
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Espinosa Aurea
Instituto De Fisica Unam
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FUJIOKA Jorge
Instituto de Fisica,UNAM.
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Fujioka Jorge
Instituto De Fisica Unam
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Fujioka Jorge
Instituto de Física, Dpto. de Física Química, Universidad Nacional Autónoma de México, México D.F., C.P. 04510, México
関連論文
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- Hydrodynamic Foundation and Painleve Analysis of Hirota-Satsuma-Type Equations
- Stability of the Bright-Type Algebraic Solitary-Wave Solutions of Two Extended Versions of the Nonlinear schrodinger Equation
- Soliton-Like Solution of an Extended NLS Equation Existing in Resonance with Linear Dispersive Waves
- Radiationless Higher-Order Embedded Solitons