具有非局域里德伯相互作用的自旋-轨道耦合玻色-爱因斯坦凝聚体中的b纳德-冯Kármán涡旋街

IF 2.5 3区 工程技术 Q2 MECHANICS
Zhong-Hong Xi , Yu-Ren Shi
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引用次数: 0

摘要

用数值方法研究了非局域里德伯相互作用下rashba型自旋轨道耦合玻色-爱因斯坦凝聚体的动力学。结果表明,在合适的运动势速度和宽度下,由量子化涡对组成的b 纳德-冯Kármán涡旋街会出现在里德堡修饰的玻色-爱因斯坦凝聚体的两个组分中。通过对一对涡街中的两个点涡的跟踪,我们发现两个点涡绕其中心旋转的角速度与两个点涡之间距离的平方成反比。稳定层流、涡旋偶极子、漂移涡旋偶极子、v型涡旋对和不规则湍流等典型的涡旋脱落模式也可以观察到。通过系统数值模拟,得到了不同涡型在不同Rydberg相互作用下的参数区域。研究了里德伯相互作用强度对涡旋街的影响。计算并分析了尾流对不同涡落模式下的运动势所施加的阻力。最后,给出了在里德堡修饰的玻色-爱因斯坦凝聚体中实现涡旋街的实验方案。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Bénard–von Kármán vortex street in a spin–orbit-coupled Bose–Einstein condensate with nonlocal Rydberg interactions
The dynamics of a Rashba-type spin–orbit-coupled Bose–Einstein Condensate with nonlocal Rydberg interactions stirred by a moving cylindrical obstacle potential are investigated numerically. The results show that the Bénard–von Kármán vortex street consisting of quantized vortex pairs emerge in both component of Rydberg-dressed Bose–Einstein Condensate for appropriate velocity and width of the moving potential. By tracking two point vortices in a pair of the vortex street, we find that the angular velocity at which two point vortices rotates around their center is inversely proportional to the square of distance between two point vortices. The other typical vortex shedding patterns such as stable laminar flow, vortex dipoles, drifting vortex dipoles, V-shaped vortex pairs and irregular turbulence can also be observed. The parameter regions under different Rydberg interactions for various vortex patterns is obtained by systematic numerical simulations. The influence of the Rydberg interaction strength on the vortex street is studied. The drag force exerted by the wake on the moving potential correspond to different vortex shedding patterns is calculated and analyzed. Finally, an experimental protocol to realize the vortex street in Rydberg-dressed Bose–Einstein Condensate is provided.
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来源期刊
CiteScore
5.90
自引率
3.80%
发文量
127
审稿时长
58 days
期刊介绍: The European Journal of Mechanics - B/Fluids publishes papers in all fields of fluid mechanics. Although investigations in well-established areas are within the scope of the journal, recent developments and innovative ideas are particularly welcome. Theoretical, computational and experimental papers are equally welcome. Mathematical methods, be they deterministic or stochastic, analytical or numerical, will be accepted provided they serve to clarify some identifiable problems in fluid mechanics, and provided the significance of results is explained. Similarly, experimental papers must add physical insight in to the understanding of fluid mechanics.
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