星空在线,星空在线(中国)前沿讲坛第151讲:Ultradilute Quantum Droplets(2023年第32讲)
发布时间: 2023-06-25 08:39
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报告时间:2023年6月25日(周日)上午10:30

报告地点:龙赛理科楼北楼228会议室

报告人:胡辉 (副教授,斯威本技术大学)

报告人简介:

胡辉,2001清华大学博士;2001-2004意大利国际理论物理中心和比萨高师博士后;2005澳大利亚昆士兰大学访问学者;2006-2008中国人民大学物理系责任教授;2009-2017获澳大利亚研究理事会人才计划女皇伊丽莎白二世基金(QE II Fellowship)和未来研究员基金(Future Fellowship)在斯威本技术大学从事科研教学。2011至今为该校副教授。主要从事超冷原子气体的研究。在过去二十多年,对量子流体理论,包括强相互作用的费米气体和玻色爱因斯坦凝聚体方面,做出了若干贡献。至今,共发表学术论文一百八十余篇。现为亚太物理学会开源期刊AAPPS Bulletin编辑,美国物理学会开源期刊Physical Review Research编委,以及澳大利亚研究理事会College of Experts成员。

报告摘要:

Over the past few years, a newly discovered phase of ultracold, dilute quantum droplets has attracted increasingly attention in different fields of physics. In sharp contrast to other gas-like phases in containers, quantum droplets are self-bound, liquid-like clusters of ten to hundred thousand of atoms in free space, formed by the delicate balance between the attractive mean-field force and repulsive force from quantum fluctuations.

Here, I will give our theoretical progress on quantum droplets in two-component Bose-Bose mixtures. We revisit the Bogoliubov theory of quantum droplets proposed by Petrov [1], where the mean-field collapse is stabilized by the Lee-Huang-Yang quantum fluctuations. We show that a loophole in Petrov's theory, i.e., the ignorance of the softening complex Bogoliubov spectrum, can be naturally removed by the introduction of bosonic pairing [2]. The pairing leads to weaker mean-field attractions, and stronger Lee-Huang-Yang term in the case of unequal intraspecies interactions. As a result, the equilibrium density for the formation of self-bound droplets significantly decreases in the deep droplet regime, in agreement with a recent observation from diffusion Monte Carlo simulations. Our construction of a consistent pairing theory of ultradilute quantum droplet may also be relevant to understand the supersolid in dipolar gases. Further, by considering both attractive two-body interaction and repulsive three-body interaction, we determine a rich phase diagram for three-body interacting droplets and show the existence of a tri-critical point, where the three phase – quantum droplet, superfluid gas, and normal gas – meet together [3].

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