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arXiv 1011.0296cond-mat.quant-gas
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无冷却条件下玻色-爱因斯坦凝聚体在凹坑阱中的生长动力学

Growth dynamics of a Bose-Einstein condensate in a dimple trap without cooling

Michael C. Garrett, Adrian Ratnapala, Eikbert D. van Ooijen, Christopher J. Vale, Kristian Weegink, Sebastian K. Schnelle, Otto Vainio, Norman R. Heckenberg, Ha… 展开作者

Michael C. Garrett, Adrian Ratnapala, Eikbert D. van Ooijen, Christopher J. Vale, Kristian Weegink, Sebastian K. Schnelle, Otto Vainio, Norman R. Heckenberg, Halina Rubinsztein-Dunlop, Matthew J. Davis

摘要:

我们研究了在雪茄形三维谐振阱中,通过沿弱轴方向可控地增加一个有吸引力的“凹坑”势,诱导形成玻色-爱因斯坦凝聚体。以这种方式,我们能够诱导冷凝而不冷却,由于相空间密度的局部增加。我们进行了定量分析的热力学转变的突然和绝热制度的一系列的酒窝的宽度和深度。我们发现很好的协议与平衡计算的基础上自洽的半经典Hartree-Fock理论描述的冷凝和热云。我们观察到有一个最佳的凹坑深度,结果在冷凝分数的最大值。我们还研究了冷凝物形成的非平衡动力学在突然打开制度,发现良好的协议所观察到的时间依赖性的冷凝物分数与计算的基础上量子动力学理论。

英文摘要:

We study the formation of a Bose-Einstein condensate in a cigar-shaped three-dimensional harmonic trap, induced by the controlled addition of an attractive "dimple" potential along the weak axis. In this manner we are able to induce condensation without cooling due to a localized increase in the phase space density. We perform a quantitative analysis of the thermodynamic transformation in both the sudden and adiabatic regimes for a range of dimple widths and depths. We find good agreement with equilibrium calculations based on self-consistent semiclassical Hartree-Fock theory describing the condensate and thermal cloud. We observe there is an optimal dimple depth that results in a maximum in the condensate fraction. We also study the non-equilibrium dynamics of condensate formation in the sudden turn-on regime, finding good agreement for the observed time dependence of the condensate fraction with calculations based on quantum kinetic theory.

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