Asymmetric solitons induced by transition and beating effects

Xiao-Lin Li, Ling-Zheng Meng, Lichen Zhao
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Abstract

Abstract We investigate the dynamics of beating solitons in a two-component Bose-Einstein condensate with tunable Rabi coupling strength. Our results demonstrate that the balance between transition and beating effects permits the emergence of a novel family of asymmetric solitons in the symmetric physical settings. We derive the exact analytical solutions for them, which primarily consist of one bright soliton and one dark soliton element. The analytical solutions provide us with precise balance conditions required for the formation of asymmetric solitons. We also show that the degree of asymmetry can be effectively manipulated by adjusting the background density flow of dark soliton element, initial relative phase between two soliton elements, and their width. Furthermore, we discuss the oscillation behavior of asymmetric solitons in a harmonic potential, and the interaction between them.
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跃迁和跳动效应引起的非对称孤子
研究了具有可调拉比耦合强度的双组分玻色-爱因斯坦凝聚体中跳动孤子的动力学。我们的研究结果表明,跃迁和跳动效应之间的平衡允许在对称物理环境中出现一种新的非对称孤子族。我们得到了它们的精确解析解,它们主要由一个亮孤子和一个暗孤子元素组成。解析解为我们提供了形成非对称孤子所需的精确平衡条件。通过调整暗孤子元的背景密度流、两个孤子元之间的初始相对相位以及它们的宽度,可以有效地控制不对称的程度。进一步讨论了非对称孤子在谐振势中的振荡行为,以及它们之间的相互作用。
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