首页> 外文期刊>Communications in Nonlinear Science and Numerical Simulation >Bright and dark solitons for a discrete (2+1)-dimensional Ablowitz-Ladik equation for the nonlinear optics and Bose-Einstein condensation
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Bright and dark solitons for a discrete (2+1)-dimensional Ablowitz-Ladik equation for the nonlinear optics and Bose-Einstein condensation

机译:非线性光学和Bose-Einstein凝聚的离散(2 + 1)维Ablowitz-Ladik方程的明暗孤子

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摘要

Under investigation in this paper is a discrete (2+1)-dimensional Ablowitz-Ladik equation, which has certain applications in nonlinear optics and Bose-Einstein condensation. Employing the Hirota method and symbolic computation. we obtain the bright/dark one-, two-, three-and N-soliton solutions. Asymptotic analysis indicates that the interactions between the bright/dark two solitons are elastic. Amplitudes and velocities of the bright and dark solitons increase with the value of the coupling strength increasing. Head-on and overtaking interactions between the bright two solitons as well as the bound state two solitons are depicted. Overtaking interaction between the dark two solitons are also plotted. The increasing value of the coupling strength can lead the increasing amplitudes and velocities of the bright/dark two solitons. (C) 2017 Published by Elsevier B.V.
机译:本文正在研究的是离散(2 + 1)维Ablowitz-Ladik方程,该方程在非线性光学和Bose-Einstein凝聚中具有某些应用。采用Hirota方法和符号计算。我们获得了亮/暗的一,二,三和N孤子解决方案。渐近分析表明,亮/暗两个孤子之间的相互作用是有弹性的。亮和暗孤子的振幅和速度随着耦合强度的增加而增加。描绘了明亮的两个孤子之间的正面和超车交互以及两个孤子的绑定状态。还绘制了黑暗的两个孤子之间的超车相互作用。耦合强度的增加值可以导致亮/暗两个孤子的幅度和速度增加。 (C)2017由Elsevier B.V.发布

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