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Symmetric bound states of Josephson vortices in BEC

机译:约瑟夫森涡旋的对称界定态

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摘要

A system of two parallel coupled cigar-shaped Bose-Einstein condensates is considered in an effectively one-dimensional limit. The dynamics of the system is characterized by a pair of coupled nonlinear Gross-Pitaevskii equations. In particular, the existence and stability of symmetric bound states of Josephson vortices are investigated. It is realized that the symmetric bound state Josephson vortices solution persists stably in its whole domain of existence for the coupling strength. Nevertheless, the bound states solution converts into a dark soliton at a critical value of coupling parameter.
机译:在有效的一维极限中考虑两个平行耦合烟槽状Bose-Einstein缩合物的系统。 系统的动态的特征在于一对耦合的非线性总体粗加力分布式方程。 特别地,研究了约瑟夫森涡流的对称界定状态的存在和稳定性。 人们认为,对称界定状态Josephson涡流解决方案在其整个耦合强度的整个领域中持久地持久地持续存在。 然而,界定状态溶液在耦合参数的临界值下转换为暗孤子。

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