玻色-爱因斯坦凝聚体中具有半整数磁荷的合成单极子

Xi-Yu Chen, Lijia Jiang, Wen-Kai Bai, Tao Yang, Jun-Hui Zheng
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摘要

我们提出了一种创建具有半整数磁荷的单极子的方案。通过中心的最小单极,我们推导出球面上的基态单涡旋波函数,并建立了涡旋在外部电磁场存在下的运动方程。漩涡的运动轨迹一般由系统的前向运动来描述。我们进一步阐述了涡旋间的相互作用,并建立了高电荷单极系统中的多涡旋动力学理论。我们预测了双涡旋系统中的涡旋轨迹,并找出了多涡旋系统中的稳定涡旋(线)模式。我们的研究深入揭示了磁单极子和旋涡的特性,并为实验验证铺平了道路。
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Synthetic monopole with half-integer magnetic charge in Bose-Einstein condensates
We propose a scheme to create monopoles with half-integer magnetic charges in a spinful cold atom system. With a minimal monopole in the center, we derive the ground-state single-vortex wave function on the sphere and develop the vortex's kinematic equation in the presence of an external electromagnetic field. The vortex's trajectory is generally depicted by the precession of the system. We further formulate the inter-vortex interaction and build up a theory of multi-vortex dynamics in high-charge monopole systems. We predict the vortices'trajectory in the bi-vortex system and figure out stable vortex (line) patterns in multi-vortex systems. Our study provides deep insights into properties of magnetic monopoles and vortices and paves the way for experimental verification.
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