论文标题

多体对旋转玻璃体冷凝水和呼吸动力学中二阶相变的影响

Many-body effects on second-order phase transitions in spinor Bose-Einstein condensates and breathing dynamics

论文作者

Mittal, K. M., Mistakidis, S. I., Kevrekidis, P. G., Schmelcher, P.

论文摘要

我们揭示了在改变所涉及的Zeeman项的情况下,二阶量子相变的相关效应在谐波捕获的旋转1 Bose气体的基础状态以及其呼吸动力学变化时,通过淬灭诱捕频率触发的呼吸动力学。发现相关磁相的边界在存在颗粒间相关性的情况下改变了铁磁和抗铁磁性自旋旋转相互作用,这种效果在几种体现的情况下变得更加突出。最重要的是,我们揭示了相关引起的抗铁磁和断裂 - 轴对称阶段的收缩,这意味着在单个旋转组件中具有玻色子偏振的基态受到青睐。转向旋转气的动态响应表明,其呼吸频率与系统参数无关,而相关性导致参与组件的一体密度中丝状图案的形成。细丝的数量较大,可提高自旋依赖性的相互作用强度或较小的颗粒数。每个细丝都保持其连贯性,并表现出抗相关性的行为,而不同的细丝显示出显着的相干性损失,并且是两体相关的。有趣的是,我们证明,对于初始破碎轴对称阶段,进行了增强的自旋叉动力学,可以通过线性zeeman项或淬火幅度调节。

We unravel the correlation effects of the second-order quantum phase transitions emerging on the ground state of a harmonically trapped spin-1 Bose gas, upon varying the involved Zeeman terms, as well as its breathing dynamics triggered by quenching the trapping frequency. It is found that the boundaries of the associated magnetic phases are altered in the presence of interparticle correlations for both ferromagnetic and anti-ferromagnetic spin-spin interactions, an effect which becomes more prominent in the few-body scenario. Most importantly, we unveil a correlation-induced shrinking of the anti-ferromagnetic and broken-axisymmetry phases implying that ground states with bosons polarized in a single spin-component are favored. Turning to the dynamical response of the spinor gas it is shown that its breathing frequency is independent of the system parameters while correlations lead to the formation of filamentary patterns in the one-body density of the participating components. The number of filaments is larger for increasing spin-independent interaction strengths or for smaller particle numbers. Each filament maintains its coherence and exhibits an anti-correlated behavior while distinct filaments show significant losses of coherence and are two-body correlated. Interestingly, we demonstrate that for an initial broken-axisymmetry phase an enhanced spin-flip dynamics takes place which can be tuned either via the linear Zeeman term or the quench amplitude.

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