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Optics Communications, 1980
Abstract The inverse scattering technique is used to show that initial zero area pulses of odd symmetry with respect to time result in generating solitons of the breather type only, when they propagate in coherent absorbing media.
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Abstract The inverse scattering technique is used to show that initial zero area pulses of odd symmetry with respect to time result in generating solitons of the breather type only, when they propagate in coherent absorbing media.
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Physics Letters, Section A: General, Atomic and Solid State Physics, 2023
Bang-Qing Li, Yu-Lan Ma
exaly
Bang-Qing Li, Yu-Lan Ma
exaly
Breather, soliton and rogue wave of a two-component derivative nonlinear Schrödinger equation
Physics Letters, Section A: General, Atomic and Solid State Physics, 2021Zuo Da-Wei, Jia Hui-Xian
exaly
1998
The ϕ 4 breather solves an important special case of the Klein-Gordon equation $$ u_{xx} - u_{tt} - g\left( u \right) = 0 $$ (12.1) Klein-Gordon equations arise in a great diversity of physical applications including: uniaxial ferroelectrics, excitations in polyacetylene and other polymers, mobile domain walls, the Ginzburg-Landau theory of ...
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The ϕ 4 breather solves an important special case of the Klein-Gordon equation $$ u_{xx} - u_{tt} - g\left( u \right) = 0 $$ (12.1) Klein-Gordon equations arise in a great diversity of physical applications including: uniaxial ferroelectrics, excitations in polyacetylene and other polymers, mobile domain walls, the Ginzburg-Landau theory of ...
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1978
Let us discuss the notion “sollton” first in the context of one time- one space dimensional models. In a second step I shall explain how this notion can be generalized to three space dimensions [1].
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Let us discuss the notion “sollton” first in the context of one time- one space dimensional models. In a second step I shall explain how this notion can be generalized to three space dimensions [1].
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The degenerate breather solutions for the Boussinesq equation
Applied Mathematics Letters, 2022Wanyi Sun, Ying-Ying Sun
exaly

