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Route to turbulence in a trapped Bose-Einstein condensate

机译:困在玻色-爱因斯坦冷凝物中的湍流

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We have studied a Bose-Einstein condensate of ~(87)Rb atoms under an oscillatory excitation. For a fixed frequency of excitation, we have explored how the values of amplitude and time of excitation must be combined in order to produce quantum turbulence in the condensate. Depending on the combination of these parameters different behaviors are observed in the sample. For the lowest values of time and amplitude of excitation, we observe a bending of the main axis of the cloud. Increasing the amplitude of excitation we observe an increasing number of vortices. The vortex state can evolve into the turbulent regime if the parameters of excitation are driven up to a certain set of combinations. If the value of the parameters of these combinations is exceeded, all vorticity disappears and the condensate enters into a different regime which we have identified as the granular phase. Our results are summarized in a diagram of amplitude versus time of excitation in which the different structures can be identified.We also present numerical simulations of the Gross-Pitaevskii equation which support our observations.
机译:我们研究了振荡激发下〜(87)Rb原子的玻色-爱因斯坦凝聚体。对于固定频率的激发,我们已经探究了如何将振幅和时间的激发值相结合才能在冷凝物中产生量子湍流。根据这些参数的组合,在样品中观察到不同的行为。对于时间和激发振幅的最小值,我们观察到云的主轴弯曲。激发幅度的增加,我们观察到了越来越多的涡旋。如果将激励参数驱动到一组特定的组合,则涡流状态可能演变成湍流状态。如果超过了这些组合的参数值,所有的涡旋消失,冷凝水进入不同的状态,我们将其确定为颗粒相。我们的结果总结在一个幅值随时间变化的激励图中,在其中可以识别出不同的结构。我们还提供了Gross-Pitaevskii方程的数值模拟,以支持我们的观察。

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