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Impurity in a Bose-Einstein condensate: study of the attractive and repulsive branch using quantum Monte-Carlo methods

机译:玻色 - 爱因斯坦凝聚中的杂质:对吸引力和凝聚力的研究   使用量子蒙特卡罗方法的排斥分支

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摘要

We investigate the properties of an impurity immersed in a dilute Bose gas atzero temperature using quantum Monte-Carlo methods. The interactions betweenbosons are modeled by a hard sphere potential with scattering length $a$,whereas the interactions between the impurity and the bosons are modeled by ashort-range, square-well potential where both the sign and the strength of thescattering length $b$ can be varied by adjusting the well depth. Wecharacterize the attractive and the repulsive polaron branch by calculating thebinding energy and the effective mass of the impurity. Furthermore, weinvestigate structural properties of the bath, such as the impurity-bosoncontact parameter and the change of the density profile around the impurity. Atthe unitary limit of the impurity-boson interaction, we find that the effectivemass of the impurity remains smaller than twice its bare mass, while thebinding energy scales with $\hbar^2n^{2/3}/m$, where $n$ is the density of thebath and $m$ is the common mass of the impurity and the bosons in the bath. Theimplications for the phase diagram of binary Bose-Bose mixtures at smallconcentrations are also discussed.
机译:我们使用量子蒙特卡洛方法研究了在零温度下浸入稀Bose气体中的杂质的性质。玻色子之间的相互作用由具有散射长度$ a $的硬球势建模,而杂质与玻色子之间的相互作用由短距离方阱势建模,其中散射长度$ b $的符号和强度可以通过调整井深来改变。通过计算结合能和杂质的有效质量,表征了吸引极化子和排斥极化子。此外,我们研究了镀液的结构特性,例如杂质-玻色子接触参数和杂质周围的密度分布的变化。在杂质-玻色子相互作用的统一极限下,我们发现杂质的有效质量仍然小于其裸质量的两倍,而结合能的标度为$ \ hbar ^ 2n ^ {2/3} / m $,其中$ n $是浴的密度,$ m $是浴中杂质和玻色子的共同质量。还讨论了二元Bose-Bose混合物在小浓度下的相图含义。

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