摘要
孤子对(如亮暗孤子对和暗-反暗孤子对)可以产生很多新奇的现象,它们对深入理解非线性系统的物理性质起到了重要的作用.本文通过数值模拟的方法,考虑了三次非线性、自旋轨道耦合、塞曼能级分裂等,对一维孤子对的产生机制和稳定性进行了研究.
Soliton pairs,such as the dark-bright solitons and dark-anti-dark solitons,feature a lot of novel phenomena,and play an important role in understanding the physics of nonlinear systems.The effect of cubic nonlinearity,as well as the spin-orbit coupling and Zeeman splitting,are considered in this paper to study the mechanism of the creation of one-dimensional soliton pairs and their stabilities by the mean of numerical simulations.
作者
谢茂彬
骆伟文
冯毅飞
麦华辉
罗志环
XIE Mao-bin;LUO Wei-wen;FENG Yi-fei;MAI Hua-hui;LUO Zhi-huan(Department of Applied Physics,South China Agricultural University,Guangzhou 510642,China)
出处
《兰州文理学院学报（自然科学版）》
2018年第2期45-48,共4页
Journal of Lanzhou University of Arts and Science(Natural Sciences)
基金
广东大学生科技创新培育专项资金项目"基于色散耦合作用对光孤子的操控"(Pdjh2017b0085)
关键词
孤子对
三阶非线性
自旋轨道耦合
塞曼分裂
soliton pairs
cubic nonlinearity
spin-orbit coupling
Zeeman splitting
