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arXiv 2604.02011cond-mat.quant-gas
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偶极子玻色-爱因斯坦凝聚体液滴的合并与震荡

Merging and oscillations of dipolar Bose-Einstein condensate droplets

AGH University, Faculty of Physics and Applied Computer Science(AGH科技大学,物理与应用计算机科学学院)

Wojciech Orłowski, Bartłomiej Szafran

AI总结:

研究通过求解偶极子格鲁什insky-皮塔耶夫斯基方程,揭示了双阱势中Dy原子液滴的震荡与合并机制,发现对称破缺优化相互作用能,震荡由外部势能与反向偶极子相互作用驱动,合并由初始能量克服势能屏障触发。

摘要:

我们研究了在双阱势中由$^{164}$Dy原子形成的玻色-爱因斯坦凝聚体液滴的动力学,其形成是在移除阱间屏障后。通过求解偶极子格鲁什insky-皮塔耶夫斯基方程,我们确定了双阱势中原子数受限的基态配置的相图。对于强偶极子相互作用,一些最低能量配置源于液滴结构的自发对称破缺,这优化了相互作用能。我们分析了移除中央屏障后的时间演化,揭示了液滴震荡和合并事件,导致形成更大的液滴。震荡由外部势能和反向偶极子相互作用的排斥尾驱动。合并事件发生在初始过剩能量足以克服液滴间势能屏障时。震荡动力学对原子数、偶极子相互作用强度和初始对称性敏感。我们发现,单个液滴的震荡和原子泄漏,由接近的液滴-液滴接触诱导,共同导致震荡阻尼。

英文摘要:

We investigate the dynamics of Bose-Einstein condensate droplets composed of $^{164}$Dy atoms formed in a double-well potential following removal of the interwell barrier. By solving the dipolar Gross-Pitaevskii equation, we determine phase diagrams of ground-state configurations as functions of the atom number confined in the double-well potential. For an interwell separation $2d=3\,μ\mathrm{m}$, we consider the relative dipolar-to-contact interaction strengths $\varepsilon_{dd}=1.4$, $1.45$, and $1.5$. Symmetry-broken lowest-energy configurations are found for $\varepsilon_{dd}=1.5$ and, over a reduced range of atom numbers, for $\varepsilon_{dd}=1.45$, whereas no symmetry-broken states are found for $\varepsilon_{dd}=1.4$ up to $N=5\times10^4$. We analyze the subsequent time evolution after removal of the central barrier, revealing both droplet oscillations and merger events leading to the formation of larger droplets. The oscillations are driven by the external potential and by the repulsive tails of the in-plane component of the dipolar interaction. For the two-droplet states at $\varepsilon_{dd}=1.5$ and $2d=3\,μ\mathrm{m}$, merging is found for $N=8000$ and $8800$, whereas the droplets remain separated for the investigated cases with $N\geq9000$. Increasing the initial separation to $2d=5\,μ\mathrm{m}$ shifts the approximate upper atom number for merging to $N\simeq1.65\times10^4$, demonstrating that the crossover is controlled by the competition between the post-quench excess energy and the repulsive inter-droplet barrier.

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