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Dissipation-managed soliton in a quasi-one-dimensional Bose-Einstein condensate

机译:准一维玻色-爱因斯坦凝聚物中的耗散管理孤子

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摘要

We use the time-dependent mean-field Cross-Pitaevskii equation to study the formation of a dynamically-stabilized dissipation managed bright soliton in a quasi-one dimensional Bose-Einstein condensate (BEC). Because of three-body recombination of bosonic atoms to molecules, atoms are lost (dissipated) from a BEC. Such dissipation leads to the decay of a BEC soliton. We demonstrate by a perturbation procedure that an alimentation of atoms from an external source to the BEC may compensate for the dissipation loss and lead to a dynamically-stabilized soliton. The result of the analytical perturbation method is in excellent agreement with mean-field numerics. It seems possible to obtain such a dynamically stabilized BEC soliton without dissipation in laboratory.
机译:我们使用时间相关的平均场Cross-Pitaevskii方程来研究准一维玻色-爱因斯坦凝聚物(BEC)中动态稳定的耗散管理亮孤子的形成。由于硼原子与分子的三体重组,原子从BEC中丢失(消散)。这种耗散导致BEC孤子的衰减。我们通过扰动过程证明,从外部源到BEC的原子的消化可以补偿耗散损耗并导致动态稳定的孤子。解析摄动方法的结果与平均场数值非常吻合。似乎有可能获得这种动态稳定的BEC孤子而不会在实验室中耗散。

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